diff --git a/.gitignore b/.gitignore
index d86e4ff..d299c38 100644
--- a/.gitignore
+++ b/.gitignore
@@ -1,3 +1,6 @@
+# Local test data
+/xcube-viewer/
+
# Byte-compiled / optimized / DLL files
__pycache__/
*.py[cod]
diff --git a/README.md b/README.md
index 7aefc5c..1eafbf7 100644
--- a/README.md
+++ b/README.md
@@ -36,8 +36,15 @@ pytest
```
By default, this will run all unit and integration tests. To run only the unit test
suite, use:
+
+```shell
+pytest tests
+```
+
+To run tests and generate a coverage report, use:
+
```shell
-pytest tests/
+pytest --cov xarray_eopf --cov-report html tests
```
### Documentation
diff --git a/docs/api.md b/docs/api.md
new file mode 100644
index 0000000..d9a9847
--- /dev/null
+++ b/docs/api.md
@@ -0,0 +1,3 @@
+## Backend API Reference
+
+::: xarray_eopf.backend.EopfBackend
diff --git a/docs/guide.md b/docs/guide.md
new file mode 100644
index 0000000..b77d3b7
--- /dev/null
+++ b/docs/guide.md
@@ -0,0 +1,108 @@
+The xarray backend for EOPF data products `"eopf-zarr"` has two modes of operation,
+namely _analysis mode_ and _native mode_, which are described in the following.
+
+## Analysis Mode
+
+This mode aims at representing the EOPF data products in an analysis-ready and
+convenient form using the `xarray` data models `DataTree` and `Dataset`.
+
+By default, data products are provided using a common single grid-mapping
+for all data variables. That is, spatial up- and downscaling is applied
+to selected variables in order to use only a single pair of `x` and `y`
+coordinates in the returned datasets.
+
+### Function `open_datatree()`
+
+Synopsis:
+
+```python
+datatree = xr.open_datatree(
+ filename_or_obj,
+ engine="eopf-zarr",
+ op_mode="analysis",
+ **kwargs
+)
+```
+
+_Not implemented yet._
+
+### Function `open_dataset()`
+
+Synopsis:
+
+```python
+dataset = xr.open_dataset(
+ filename_or_obj,
+ engine="eopf-zarr",
+ op_mode="analysis",
+ **kwargs
+)
+```
+
+Works basically as `open_datatree()` but using flattened Zarr groups, e.g., groups
+`r10m`, `r20m`, `r60m` in Sentinel 2 MSI products.
+Flattening includes renaming variables and dimensions by prefixing them using the
+concatenated names of nested groups.
+
+Parameters `**params`:
+
+- `resolution`: Target resolution for all spatial data variables / bands.
+ Must be one of `10`, `20`, or `60`.
+- `spline_order`: Spline order to be used for resampling
+ spatial data variables / bands.
+ Must be one of `0` (nearest neighbor), `1` (linear), `2` (bi-linear), or
+ `3` (cubic).
+- `variables`: Variables to include in the dataset. Can be a name or regex pattern
+ or iterable of the latter.
+- `product_type_name`: Product type name, such as `"S2B_MSIL1C"`.
+ Only required if `filename_or_obj` is not a path or URL
+ that refers to a product path adhering to EOPF naming conventions.
+
+
+## Native Mode
+
+The aim of this mode is to represent EOPF data products without modification
+using the `xarray` data models `DataTree` and `Dataset`. Content and structure
+of the original data products are preserved to a maximum extend.
+
+### Function `open_datatree()`
+
+Synopsis:
+
+```python
+datatree = xr.open_datatree(
+ filename_or_obj,
+ engine="eopf-zarr",
+ op_mode="native",
+ **kwargs
+)
+```
+
+Opens a data product as-is including Zarr groups and returns a data tree object.
+
+### Function `open_dataset()`
+
+Synopsis:
+
+```python
+dataset = xr.open_dataset(
+ filename_or_obj,
+ engine="eopf-zarr",
+ op_mode="native",
+ **kwargs
+)
+```
+
+Returns a "flattened" version of the data tree returned by `xr.open_datatree()`
+in native mode. Groups are removed by turning their contents into individual datasets
+and merging them into one. Variables and dimensions are prefixed using their original
+group paths to make them unique in the returned dataset. For example, the variable
+`b02` found in the group `measurements/reflectance/r10m` will be renamed to
+`measurements_reflectance_r10m_b02` using the default underscore group separator.
+The separator character is configurable by setting the `group_sep` parameter.
+
+Parameters `**params`:
+
+- `group_sep`: Separator string used to concatenate groups names
+ to create prefixes for unique variable and dimension names.
+ Defaults to the underscore character (`"_"`).
diff --git a/docs/index.md b/docs/index.md
index 5e37877..1028aae 100644
--- a/docs/index.md
+++ b/docs/index.md
@@ -30,11 +30,11 @@ object including groups:
The backend supports two distinct modes of operation, `"native"` and `"analysis-ready"`:
-- `mode="native"` - using the _native mode_, the returned `Dataset` or `DataTree`
+- `op_mode="native"` - using the _native mode_, the returned `Dataset` or `DataTree`
objects try to serve as a 1:1 representation of the actual Zarr product structure and
content with either none or minimal preprocessing applied.
-- `mode="analysis"` - using the _analysis mode_, the returned `Dataset`
+- `op_mode="analysis"` - using the _analysis mode_, the returned `Dataset`
or `DataTree` objects attempt to be user-friendly and analysis-ready to a maximum
extend. Certain preprocessing steps will be applied depending on the specific
Sentinel product towards an analysis-ready data model and content. For example,
diff --git a/environment.yml b/environment.yml
index 110c505..b3d201a 100644
--- a/environment.yml
+++ b/environment.yml
@@ -6,9 +6,12 @@ dependencies:
# Library Dependencies
- aiohttp
- dask
+ - dask-image
- fsspec
- numpy
+ - pyproj
- requests
+ - s3fs
- xarray >=2024.10
- zarr >=2,<3.0
# Development Dependencies - Tools
diff --git a/examples/ceph-tests.ipynb b/examples/ceph-tests.ipynb
new file mode 100644
index 0000000..e4db098
--- /dev/null
+++ b/examples/ceph-tests.ipynb
@@ -0,0 +1,15961 @@
+{
+ "cells": [
+ {
+ "cell_type": "code",
+ "execution_count": 1,
+ "id": "32ac342e-869b-474d-98c0-d18f1bfacff3",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "import io\n",
+ "import json\n",
+ "\n",
+ "import s3fs\n",
+ "import xarray as xr\n",
+ "\n",
+ "from xarray_eopf.flatten import flatten_datatree"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 2,
+ "id": "7a6aee63-dd9c-476a-9154-4626b3688438",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "endpoint_url = \"https://objectstore.eodc.eu:2222\"\n",
+ "bucket = \"e05ab01a9d56408d82ac32d69a5aae2a:sample-data\"\n",
+ "prefix = \"tutorial_data/cpm_v253\""
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "281efbb5-beee-40fa-89b1-e16bf9b089b9",
+ "metadata": {},
+ "source": [
+ "List all Zarr products available in the EODC sample bucket."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 3,
+ "id": "091da62e-66ef-4b7a-bfff-437a4a260487",
+ "metadata": {
+ "scrolled": true
+ },
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
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+ ]
+ }
+ ],
+ "source": [
+ "# Create the S3FileSystem with a custom endpoint\n",
+ "fs = s3fs.S3FileSystem(\n",
+ " anon=True,\n",
+ " client_kwargs={\n",
+ " \"endpoint_url\": endpoint_url\n",
+ " }\n",
+ ")\n",
+ "\n",
+ "# unregister handler to make boto3 work with CEPH\n",
+ "handlers = fs.s3.meta.events._emitter._handlers\n",
+ "handlers_to_unregister = handlers.prefix_search(\"before-parameter-build.s3\")\n",
+ "handler_to_unregister = handlers_to_unregister[0]\n",
+ "fs.s3.meta.events._emitter.unregister(\n",
+ " \"before-parameter-build.s3\", handler_to_unregister\n",
+ ")\n",
+ "\n",
+ "# List all objects in the bucket\n",
+ "files = fs.ls(f\"{bucket}/{prefix}\", detail=False) # Set detail=True to get metadata\n",
+ "\n",
+ "# Print file names and metadata\n",
+ "for file in files:\n",
+ " print(file) # Each file is a dictionary with details like 'Key', 'Size', etc."
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 4,
+ "id": "7bd875e5-9be9-4b88-b41f-5375d2eeb3a7",
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "path = \"S2B_MSIL1C_20250113T103309_N0511_R108_T32TLQ_20250113T122458.zarr\"\n",
+ "\n",
+ "s3_root = f\"s3://{bucket}/{prefix}/{path}\""
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 5,
+ "id": "7f7731e5-fe91-4f5c-8226-1896620bc20f",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stderr",
+ "output_type": "stream",
+ "text": [
+ "/home/konstantin/micromamba/envs/eopf-xr/lib/python3.13/site-packages/xarray/backends/plugins.py:110: RuntimeWarning: Engine 'eopf-zarr' loading failed:\n",
+ "No module named 'pyproj'\n",
+ " external_backend_entrypoints = backends_dict_from_pkg(entrypoints_unique)\n",
+ "/tmp/ipykernel_504245/111089724.py:3: FutureWarning: In a future version of xarray decode_timedelta will default to False rather than None. To silence this warning, set decode_timedelta to True, False, or a 'CFTimedeltaCoder' instance.\n",
+ " datatree = xr.open_datatree(store, engine=\"zarr\", chunks={})\n",
+ "/tmp/ipykernel_504245/111089724.py:3: FutureWarning: In a future version of xarray decode_timedelta will default to False rather than None. To silence this warning, set decode_timedelta to True, False, or a 'CFTimedeltaCoder' instance.\n",
+ " datatree = xr.open_datatree(store, engine=\"zarr\", chunks={})\n"
+ ]
+ },
+ {
+ "data": {
+ "text/html": [
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+ " * band (band) <U3 156B 'b01' 'b02' ... 'b11' 'b12'\n",
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+ " mean_viewing_incidence_angles (band, angle) float64 208B dask.array<chunksize=(13, 2), meta=np.ndarray>\n",
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mean_sun_angles
(angle)
float64
dask.array<chunksize=(2,), meta=np.ndarray>
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mean_viewing_incidence_angles
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float64
dask.array<chunksize=(13, 2), meta=np.ndarray>
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sun_angles
(angle, y, x)
float64
dask.array<chunksize=(2, 23, 23), meta=np.ndarray>
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float64
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aod1240
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aod469
(latitude, longitude)
float32
dask.array<chunksize=(9, 9), meta=np.ndarray>
GRIB_NV : 0 GRIB_Nx : 9 GRIB_Ny : 9 GRIB_cfName : unknown GRIB_cfVarName : aod469 GRIB_dataType : fc GRIB_gridDefinitionDescription : Latitude/Longitude Grid GRIB_gridType : regular_ll GRIB_iDirectionIncrementInDegrees : 0.177 GRIB_iScansNegatively : 0 GRIB_jDirectionIncrementInDegrees : 0.121 GRIB_jPointsAreConsecutive : 0 GRIB_jScansPositively : 0 GRIB_latitudeOfFirstGridPointInDegrees : 45.126 GRIB_latitudeOfLastGridPointInDegrees : 44.16 GRIB_longitudeOfFirstGridPointInDegrees : 6.457 GRIB_longitudeOfLastGridPointInDegrees : 7.872 GRIB_missingValue : 3.4028234663852886e+38 GRIB_name : Total Aerosol Optical Depth at 469nm GRIB_numberOfPoints : 81 GRIB_paramId : 210213 GRIB_shortName : aod469 GRIB_stepType : instant GRIB_stepUnits : 0 GRIB_totalNumber : 0 GRIB_typeOfLevel : surface GRIB_units : ~ _eopf_attrs : {'coordinates': ['number', 'time', 'step', 'surface', 'latitude', 'longitude', 'valid_time', 'isobaricInhPa'], 'dimensions': ['latitude', 'longitude'], 'units': '~'} long_name : Total Aerosol Optical Depth at 469nm standard_name : unknown units : ~ \n",
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aod550
(latitude, longitude)
float32
dask.array<chunksize=(9, 9), meta=np.ndarray>
GRIB_NV : 0 GRIB_Nx : 9 GRIB_Ny : 9 GRIB_cfName : unknown GRIB_cfVarName : aod550 GRIB_dataType : fc GRIB_gridDefinitionDescription : Latitude/Longitude Grid GRIB_gridType : regular_ll GRIB_iDirectionIncrementInDegrees : 0.177 GRIB_iScansNegatively : 0 GRIB_jDirectionIncrementInDegrees : 0.121 GRIB_jPointsAreConsecutive : 0 GRIB_jScansPositively : 0 GRIB_latitudeOfFirstGridPointInDegrees : 45.126 GRIB_latitudeOfLastGridPointInDegrees : 44.16 GRIB_longitudeOfFirstGridPointInDegrees : 6.457 GRIB_longitudeOfLastGridPointInDegrees : 7.872 GRIB_missingValue : 3.4028234663852886e+38 GRIB_name : Total Aerosol Optical Depth at 550nm GRIB_numberOfPoints : 81 GRIB_paramId : 210207 GRIB_shortName : aod550 GRIB_stepType : instant GRIB_stepUnits : 0 GRIB_totalNumber : 0 GRIB_typeOfLevel : surface GRIB_units : ~ _eopf_attrs : {'coordinates': ['number', 'time', 'step', 'surface', 'latitude', 'longitude', 'valid_time', 'isobaricInhPa'], 'dimensions': ['latitude', 'longitude'], 'units': '~'} long_name : Total Aerosol Optical Depth at 550nm standard_name : unknown units : ~ \n",
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aod670
(latitude, longitude)
float32
dask.array<chunksize=(9, 9), meta=np.ndarray>
GRIB_NV : 0 GRIB_Nx : 9 GRIB_Ny : 9 GRIB_cfName : unknown GRIB_cfVarName : aod670 GRIB_dataType : fc GRIB_gridDefinitionDescription : Latitude/Longitude Grid GRIB_gridType : regular_ll GRIB_iDirectionIncrementInDegrees : 0.177 GRIB_iScansNegatively : 0 GRIB_jDirectionIncrementInDegrees : 0.121 GRIB_jPointsAreConsecutive : 0 GRIB_jScansPositively : 0 GRIB_latitudeOfFirstGridPointInDegrees : 45.126 GRIB_latitudeOfLastGridPointInDegrees : 44.16 GRIB_longitudeOfFirstGridPointInDegrees : 6.457 GRIB_longitudeOfLastGridPointInDegrees : 7.872 GRIB_missingValue : 3.4028234663852886e+38 GRIB_name : Total Aerosol Optical Depth at 670nm GRIB_numberOfPoints : 81 GRIB_paramId : 210214 GRIB_shortName : aod670 GRIB_stepType : instant GRIB_stepUnits : 0 GRIB_totalNumber : 0 GRIB_typeOfLevel : surface GRIB_units : ~ _eopf_attrs : {'coordinates': ['number', 'time', 'step', 'surface', 'latitude', 'longitude', 'valid_time', 'isobaricInhPa'], 'dimensions': ['latitude', 'longitude'], 'units': '~'} long_name : Total Aerosol Optical Depth at 670nm standard_name : unknown units : ~ \n",
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aod865
(latitude, longitude)
float32
dask.array<chunksize=(9, 9), meta=np.ndarray>
GRIB_NV : 0 GRIB_Nx : 9 GRIB_Ny : 9 GRIB_cfName : unknown GRIB_cfVarName : aod865 GRIB_dataType : fc GRIB_gridDefinitionDescription : Latitude/Longitude Grid GRIB_gridType : regular_ll GRIB_iDirectionIncrementInDegrees : 0.177 GRIB_iScansNegatively : 0 GRIB_jDirectionIncrementInDegrees : 0.121 GRIB_jPointsAreConsecutive : 0 GRIB_jScansPositively : 0 GRIB_latitudeOfFirstGridPointInDegrees : 45.126 GRIB_latitudeOfLastGridPointInDegrees : 44.16 GRIB_longitudeOfFirstGridPointInDegrees : 6.457 GRIB_longitudeOfLastGridPointInDegrees : 7.872 GRIB_missingValue : 3.4028234663852886e+38 GRIB_name : Total Aerosol Optical Depth at 865nm GRIB_numberOfPoints : 81 GRIB_paramId : 210215 GRIB_shortName : aod865 GRIB_stepType : instant GRIB_stepUnits : 0 GRIB_totalNumber : 0 GRIB_typeOfLevel : surface GRIB_units : ~ _eopf_attrs : {'coordinates': ['number', 'time', 'step', 'surface', 'latitude', 'longitude', 'valid_time', 'isobaricInhPa'], 'dimensions': ['latitude', 'longitude'], 'units': '~'} long_name : Total Aerosol Optical Depth at 865nm standard_name : unknown units : ~ \n",
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bcaod550
(latitude, longitude)
float32
dask.array<chunksize=(9, 9), meta=np.ndarray>
GRIB_NV : 0 GRIB_Nx : 9 GRIB_Ny : 9 GRIB_cfName : unknown GRIB_cfVarName : bcaod550 GRIB_dataType : fc GRIB_gridDefinitionDescription : Latitude/Longitude Grid GRIB_gridType : regular_ll GRIB_iDirectionIncrementInDegrees : 0.177 GRIB_iScansNegatively : 0 GRIB_jDirectionIncrementInDegrees : 0.121 GRIB_jPointsAreConsecutive : 0 GRIB_jScansPositively : 0 GRIB_latitudeOfFirstGridPointInDegrees : 45.126 GRIB_latitudeOfLastGridPointInDegrees : 44.16 GRIB_longitudeOfFirstGridPointInDegrees : 6.457 GRIB_longitudeOfLastGridPointInDegrees : 7.872 GRIB_missingValue : 3.4028234663852886e+38 GRIB_name : Black Carbon Aerosol Optical Depth at 550nm GRIB_numberOfPoints : 81 GRIB_paramId : 210211 GRIB_shortName : bcaod550 GRIB_stepType : instant GRIB_stepUnits : 0 GRIB_totalNumber : 0 GRIB_typeOfLevel : surface GRIB_units : ~ _eopf_attrs : {'coordinates': ['number', 'time', 'step', 'surface', 'latitude', 'longitude', 'valid_time', 'isobaricInhPa'], 'dimensions': ['latitude', 'longitude'], 'units': '~'} long_name : Black Carbon Aerosol Optical Depth at 550nm standard_name : unknown units : ~ \n",
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duaod550
(latitude, longitude)
float32
dask.array<chunksize=(9, 9), meta=np.ndarray>
GRIB_NV : 0 GRIB_Nx : 9 GRIB_Ny : 9 GRIB_cfName : unknown GRIB_cfVarName : duaod550 GRIB_dataType : fc GRIB_gridDefinitionDescription : Latitude/Longitude Grid GRIB_gridType : regular_ll GRIB_iDirectionIncrementInDegrees : 0.177 GRIB_iScansNegatively : 0 GRIB_jDirectionIncrementInDegrees : 0.121 GRIB_jPointsAreConsecutive : 0 GRIB_jScansPositively : 0 GRIB_latitudeOfFirstGridPointInDegrees : 45.126 GRIB_latitudeOfLastGridPointInDegrees : 44.16 GRIB_longitudeOfFirstGridPointInDegrees : 6.457 GRIB_longitudeOfLastGridPointInDegrees : 7.872 GRIB_missingValue : 3.4028234663852886e+38 GRIB_name : Dust Aerosol Optical Depth at 550nm GRIB_numberOfPoints : 81 GRIB_paramId : 210209 GRIB_shortName : duaod550 GRIB_stepType : instant GRIB_stepUnits : 0 GRIB_totalNumber : 0 GRIB_typeOfLevel : isobaricInhPa GRIB_units : ~ _eopf_attrs : {'coordinates': ['number', 'time', 'step', 'surface', 'latitude', 'longitude', 'valid_time', 'isobaricInhPa'], 'dimensions': ['latitude', 'longitude'], 'units': '~'} long_name : Dust Aerosol Optical Depth at 550nm standard_name : unknown units : ~ \n",
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omaod550
(latitude, longitude)
float32
dask.array<chunksize=(9, 9), meta=np.ndarray>
GRIB_NV : 0 GRIB_Nx : 9 GRIB_Ny : 9 GRIB_cfName : unknown GRIB_cfVarName : omaod550 GRIB_dataType : fc GRIB_gridDefinitionDescription : Latitude/Longitude Grid GRIB_gridType : regular_ll GRIB_iDirectionIncrementInDegrees : 0.177 GRIB_iScansNegatively : 0 GRIB_jDirectionIncrementInDegrees : 0.121 GRIB_jPointsAreConsecutive : 0 GRIB_jScansPositively : 0 GRIB_latitudeOfFirstGridPointInDegrees : 45.126 GRIB_latitudeOfLastGridPointInDegrees : 44.16 GRIB_longitudeOfFirstGridPointInDegrees : 6.457 GRIB_longitudeOfLastGridPointInDegrees : 7.872 GRIB_missingValue : 3.4028234663852886e+38 GRIB_name : Organic Matter Aerosol Optical Depth at 550nm GRIB_numberOfPoints : 81 GRIB_paramId : 210210 GRIB_shortName : omaod550 GRIB_stepType : instant GRIB_stepUnits : 0 GRIB_totalNumber : 0 GRIB_typeOfLevel : surface GRIB_units : ~ _eopf_attrs : {'coordinates': ['number', 'time', 'step', 'surface', 'latitude', 'longitude', 'valid_time', 'isobaricInhPa'], 'dimensions': ['latitude', 'longitude'], 'units': '~'} long_name : Organic Matter Aerosol Optical Depth at 550nm standard_name : unknown units : ~ \n",
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ssaod550
(latitude, longitude)
float32
dask.array<chunksize=(9, 9), meta=np.ndarray>
GRIB_NV : 0 GRIB_Nx : 9 GRIB_Ny : 9 GRIB_cfName : unknown GRIB_cfVarName : ssaod550 GRIB_dataType : fc GRIB_gridDefinitionDescription : Latitude/Longitude Grid GRIB_gridType : regular_ll GRIB_iDirectionIncrementInDegrees : 0.177 GRIB_iScansNegatively : 0 GRIB_jDirectionIncrementInDegrees : 0.121 GRIB_jPointsAreConsecutive : 0 GRIB_jScansPositively : 0 GRIB_latitudeOfFirstGridPointInDegrees : 45.126 GRIB_latitudeOfLastGridPointInDegrees : 44.16 GRIB_longitudeOfFirstGridPointInDegrees : 6.457 GRIB_longitudeOfLastGridPointInDegrees : 7.872 GRIB_missingValue : 3.4028234663852886e+38 GRIB_name : Sea Salt Aerosol Optical Depth at 550nm GRIB_numberOfPoints : 81 GRIB_paramId : 210208 GRIB_shortName : ssaod550 GRIB_stepType : instant GRIB_stepUnits : 0 GRIB_totalNumber : 0 GRIB_typeOfLevel : surface GRIB_units : ~ _eopf_attrs : {'coordinates': ['number', 'time', 'step', 'surface', 'latitude', 'longitude', 'valid_time', 'isobaricInhPa'], 'dimensions': ['latitude', 'longitude'], 'units': '~'} long_name : Sea Salt Aerosol Optical Depth at 550nm standard_name : unknown units : ~ \n",
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suaod550
(latitude, longitude)
float32
dask.array<chunksize=(9, 9), meta=np.ndarray>
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z
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Attributes: (7)
Conventions : CF-1.7 GRIB_centre : ecmf GRIB_centreDescription : European Centre for Medium-Range Weather Forecasts GRIB_edition : 1 GRIB_subCentre : 0 history : 2025-02-27T07:57 GRIB to CDM+CF via cfgrib-0.9.10.4/ecCodes-2.34.1 with {"source": "tmp/S2B_MSIL1C_20250113T103309_N0511_R108_T32TLQ_20250113T122458.SAFE/GRANULE/L1C_T32TLQ_A041032_20250113T103310/AUX_DATA/AUX_CAMSFO", "filter_by_keys": {}, "encode_cf": ["parameter", "time", "geography", "vertical"]} institution : European Centre for Medium-Range Weather Forecasts
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+ " isobaricInhPa float64 8B ...\n",
+ " * latitude (latitude) float64 72B 45.13 45.0 44.88 ... 44.4 44.28 44.16\n",
+ " * longitude (longitude) float64 72B 6.457 6.634 6.811 ... 7.695 7.872\n",
+ " number int64 8B ...\n",
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+ " surface float64 8B ...\n",
+ " time datetime64[ns] 8B ...\n",
+ " valid_time datetime64[ns] 8B ...\n",
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+ " r (latitude, longitude) float32 324B dask.array<chunksize=(9, 9), meta=np.ndarray>\n",
+ " tco3 (latitude, longitude) float32 324B dask.array<chunksize=(9, 9), meta=np.ndarray>\n",
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+ " u10 (latitude, longitude) float32 324B dask.array<chunksize=(9, 9), meta=np.ndarray>\n",
+ " v10 (latitude, longitude) float32 324B dask.array<chunksize=(9, 9), meta=np.ndarray>\n",
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+ " Conventions: CF-1.7\n",
+ " GRIB_centre: ecmf\n",
+ " GRIB_centreDescription: European Centre for Medium-Range Weather Forecasts\n",
+ " GRIB_edition: 1\n",
+ " GRIB_subCentre: 0\n",
+ " history: 2025-02-27T07:57 GRIB to CDM+CF via cfgrib-0.9.1...\n",
+ " institution: European Centre for Medium-Range Weather Forecasts Groups: (0)
Dimensions:
Coordinates: (8)
Data variables: (6)
msl
(latitude, longitude)
float32
dask.array<chunksize=(9, 9), meta=np.ndarray>
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r
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tco3
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tcwv
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u10
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float32
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v10
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Attributes: (7)
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b05
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b07
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float64
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b12
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b8a
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b01
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b09
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b10
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b03
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b04
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b08
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b05
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_eopf_attrs : {'coordinates': ['x', 'y'], 'dimensions': ['y', 'x'], 'flag_masks': [1, 2, 4, 8, 16, 32, 64, 128], 'flag_meanings': ['ANC_LOST', 'ANC_DEG', 'MSI_LOST', 'MSI_DEG', 'QT_DEFECTIVE_PIXELS', 'QT_NODATA_PIXELS', 'QT_PARTIALLY_CORRECTED_PIXELS', 'QT_SATURATED_PIXELS_L1A']} dtype : <u1 flag_masks : [1, 2, 4, 8, 16, 32, 64, 128] flag_meanings : ['ANC_LOST', 'ANC_DEG', 'MSI_LOST', 'MSI_DEG', 'QT_DEFECTIVE_PIXELS', 'QT_NODATA_PIXELS', 'QT_PARTIALLY_CORRECTED_PIXELS', 'QT_SATURATED_PIXELS_L1A'] long_name : quality mask provided in the final reference frame (ground geometry) proj:bbox : [300000.0, 4890240.0, 409800.0, 5000040.0] proj:epsg : 32632 proj:shape : [5490, 5490] proj:transform : [20.0, 0.0, 300000.0, 0.0, -20.0, 5000040.0, 0.0, 0.0, 1.0] proj:wkt2 : PROJCS["WGS 84 / UTM zone 32N",GEOGCS["WGS 84",DATUM["WGS_1984",SPHEROID["WGS 84",6378137,298.257223563,AUTHORITY["EPSG","7030"]],AUTHORITY["EPSG","6326"]],PRIMEM["Greenwich",0,AUTHORITY["EPSG","8901"]],UNIT["degree",0.0174532925199433,AUTHORITY["EPSG","9122"]],AUTHORITY["EPSG","4326"]],PROJECTION["Transverse_Mercator"],PARAMETER["latitude_of_origin",0],PARAMETER["central_meridian",9],PARAMETER["scale_factor",0.9996],PARAMETER["false_easting",500000],PARAMETER["false_northing",0],UNIT["metre",1,AUTHORITY["EPSG","9001"]],AXIS["Easting",EAST],AXIS["Northing",NORTH],AUTHORITY["EPSG","32632"]] \n",
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b06
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uint8
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_eopf_attrs : {'coordinates': ['x', 'y'], 'dimensions': ['y', 'x'], 'flag_masks': [1, 2, 4, 8, 16, 32, 64, 128], 'flag_meanings': ['ANC_LOST', 'ANC_DEG', 'MSI_LOST', 'MSI_DEG', 'QT_DEFECTIVE_PIXELS', 'QT_NODATA_PIXELS', 'QT_PARTIALLY_CORRECTED_PIXELS', 'QT_SATURATED_PIXELS_L1A']} dtype : <u1 flag_masks : [1, 2, 4, 8, 16, 32, 64, 128] flag_meanings : ['ANC_LOST', 'ANC_DEG', 'MSI_LOST', 'MSI_DEG', 'QT_DEFECTIVE_PIXELS', 'QT_NODATA_PIXELS', 'QT_PARTIALLY_CORRECTED_PIXELS', 'QT_SATURATED_PIXELS_L1A'] long_name : quality mask provided in the final reference frame (ground geometry) proj:bbox : [300000.0, 4890240.0, 409800.0, 5000040.0] proj:epsg : 32632 proj:shape : [5490, 5490] proj:transform : [20.0, 0.0, 300000.0, 0.0, -20.0, 5000040.0, 0.0, 0.0, 1.0] proj:wkt2 : PROJCS["WGS 84 / UTM zone 32N",GEOGCS["WGS 84",DATUM["WGS_1984",SPHEROID["WGS 84",6378137,298.257223563,AUTHORITY["EPSG","7030"]],AUTHORITY["EPSG","6326"]],PRIMEM["Greenwich",0,AUTHORITY["EPSG","8901"]],UNIT["degree",0.0174532925199433,AUTHORITY["EPSG","9122"]],AUTHORITY["EPSG","4326"]],PROJECTION["Transverse_Mercator"],PARAMETER["latitude_of_origin",0],PARAMETER["central_meridian",9],PARAMETER["scale_factor",0.9996],PARAMETER["false_easting",500000],PARAMETER["false_northing",0],UNIT["metre",1,AUTHORITY["EPSG","9001"]],AXIS["Easting",EAST],AXIS["Northing",NORTH],AUTHORITY["EPSG","32632"]] \n",
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b07
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+ "Group: /\n",
+ "โโโ Group: /conditions\n",
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+ "โ โ viewing_incidence_angles (band, detector, angle, y, x) float64 770kB dask.array\n",
+ "โ โโโ Group: /conditions/mask\n",
+ "โ โ โโโ Group: /conditions/mask/detector_footprint\n",
+ "โ โ โ โโโ Group: /conditions/mask/detector_footprint/r10m\n",
+ "โ โ โ โ Dimensions: (y: 10980, x: 10980)\n",
+ "โ โ โ โ Coordinates:\n",
+ "โ โ โ โ * x (x) int64 88kB 300005 300015 300025 300035 ... 409775 409785 409795\n",
+ "โ โ โ โ * y (y) int64 88kB 5000035 5000025 5000015 ... 4890265 4890255 4890245\n",
+ "โ โ โ โ Data variables:\n",
+ "โ โ โ โ b02 (y, x) uint8 121MB dask.array\n",
+ "โ โ โ โ b03 (y, x) uint8 121MB dask.array\n",
+ "โ โ โ โ b04 (y, x) uint8 121MB dask.array\n",
+ "โ โ โ โ b08 (y, x) uint8 121MB dask.array\n",
+ "โ โ โ โโโ Group: /conditions/mask/detector_footprint/r20m\n",
+ "โ โ โ โ Dimensions: (y: 5490, x: 5490)\n",
+ "โ โ โ โ Coordinates:\n",
+ "โ โ โ โ * x (x) int64 44kB 300010 300030 300050 300070 ... 409750 409770 409790\n",
+ "โ โ โ โ * y (y) int64 44kB 5000030 5000010 4999990 ... 4890290 4890270 4890250\n",
+ "โ โ โ โ Data variables:\n",
+ "โ โ โ โ b05 (y, x) uint8 30MB dask.array\n",
+ "โ โ โ โ b06 (y, x) uint8 30MB dask.array\n",
+ "โ โ โ โ b07 (y, x) uint8 30MB dask.array\n",
+ "โ โ โ โ b11 (y, x) uint8 30MB dask.array\n",
+ "โ โ โ โ b12 (y, x) uint8 30MB dask.array\n",
+ "โ โ โ โ b8a (y, x) uint8 30MB dask.array\n",
+ "โ โ โ โโโ Group: /conditions/mask/detector_footprint/r60m\n",
+ "โ โ โ Dimensions: (y: 1830, x: 1830)\n",
+ "โ โ โ Coordinates:\n",
+ "โ โ โ * x (x) int64 15kB 300030 300090 300150 300210 ... 409650 409710 409770\n",
+ "โ โ โ * y (y) int64 15kB 5000010 4999950 4999890 ... 4890390 4890330 4890270\n",
+ "โ โ โ Data variables:\n",
+ "โ โ โ b01 (y, x) uint8 3MB dask.array\n",
+ "โ โ โ b09 (y, x) uint8 3MB dask.array\n",
+ "โ โ โ b10 (y, x) uint8 3MB dask.array\n",
+ "โ โ โโโ Group: /conditions/mask/l1c_classification\n",
+ "โ โ โโโ Group: /conditions/mask/l1c_classification/r60m\n",
+ "โ โ Dimensions: (y: 1830, x: 1830)\n",
+ "โ โ Coordinates:\n",
+ "โ โ * x (x) int64 15kB 300030 300090 300150 300210 ... 409650 409710 409770\n",
+ "โ โ * y (y) int64 15kB 5000010 4999950 4999890 ... 4890390 4890330 4890270\n",
+ "โ โ Data variables:\n",
+ "โ โ b00 (y, x) uint8 3MB dask.array\n",
+ "โ โโโ Group: /conditions/meteorology\n",
+ "โ โโโ Group: /conditions/meteorology/cams\n",
+ "โ โ Dimensions: (latitude: 9, longitude: 9)\n",
+ "โ โ Coordinates:\n",
+ "โ โ isobaricInhPa float64 8B ...\n",
+ "โ โ * latitude (latitude) float64 72B 45.13 45.0 44.88 ... 44.4 44.28 44.16\n",
+ "โ โ * longitude (longitude) float64 72B 6.457 6.634 6.811 ... 7.695 7.872\n",
+ "โ โ number int64 8B ...\n",
+ "โ โ step timedelta64[ns] 8B ...\n",
+ "โ โ surface float64 8B ...\n",
+ "โ โ time datetime64[ns] 8B ...\n",
+ "โ โ valid_time datetime64[ns] 8B ...\n",
+ "โ โ Data variables:\n",
+ "โ โ aod1240 (latitude, longitude) float32 324B dask.array\n",
+ "โ โ aod469 (latitude, longitude) float32 324B dask.array\n",
+ "โ โ aod550 (latitude, longitude) float32 324B dask.array\n",
+ "โ โ aod670 (latitude, longitude) float32 324B dask.array\n",
+ "โ โ aod865 (latitude, longitude) float32 324B dask.array\n",
+ "โ โ bcaod550 (latitude, longitude) float32 324B dask.array\n",
+ "โ โ duaod550 (latitude, longitude) float32 324B dask.array\n",
+ "โ โ omaod550 (latitude, longitude) float32 324B dask.array\n",
+ "โ โ ssaod550 (latitude, longitude) float32 324B dask.array\n",
+ "โ โ suaod550 (latitude, longitude) float32 324B dask.array\n",
+ "โ โ z (latitude, longitude) float32 324B dask.array\n",
+ "โ โ Attributes:\n",
+ "โ โ Conventions: CF-1.7\n",
+ "โ โ GRIB_centre: ecmf\n",
+ "โ โ GRIB_centreDescription: European Centre for Medium-Range Weather Forecasts\n",
+ "โ โ GRIB_edition: 1\n",
+ "โ โ GRIB_subCentre: 0\n",
+ "โ โ history: 2025-02-27T07:57 GRIB to CDM+CF via cfgrib-0.9.1...\n",
+ "โ โ institution: European Centre for Medium-Range Weather Forecasts\n",
+ "โ โโโ Group: /conditions/meteorology/ecmwf\n",
+ "โ Dimensions: (latitude: 9, longitude: 9)\n",
+ "โ Coordinates:\n",
+ "โ isobaricInhPa float64 8B ...\n",
+ "โ * latitude (latitude) float64 72B 45.13 45.0 44.88 ... 44.4 44.28 44.16\n",
+ "โ * longitude (longitude) float64 72B 6.457 6.634 6.811 ... 7.695 7.872\n",
+ "โ number int64 8B ...\n",
+ "โ step timedelta64[ns] 8B ...\n",
+ "โ surface float64 8B ...\n",
+ "โ time datetime64[ns] 8B ...\n",
+ "โ valid_time datetime64[ns] 8B ...\n",
+ "โ Data variables:\n",
+ "โ msl (latitude, longitude) float32 324B dask.array\n",
+ "โ r (latitude, longitude) float32 324B dask.array\n",
+ "โ tco3 (latitude, longitude) float32 324B dask.array\n",
+ "โ tcwv (latitude, longitude) float32 324B dask.array\n",
+ "โ u10 (latitude, longitude) float32 324B dask.array\n",
+ "โ v10 (latitude, longitude) float32 324B dask.array\n",
+ "โ Attributes:\n",
+ "โ Conventions: CF-1.7\n",
+ "โ GRIB_centre: ecmf\n",
+ "โ GRIB_centreDescription: European Centre for Medium-Range Weather Forecasts\n",
+ "โ GRIB_edition: 1\n",
+ "โ GRIB_subCentre: 0\n",
+ "โ history: 2025-02-27T07:57 GRIB to CDM+CF via cfgrib-0.9.1...\n",
+ "โ institution: European Centre for Medium-Range Weather Forecasts\n",
+ "โโโ Group: /measurements\n",
+ "โ โโโ Group: /measurements/reflectance\n",
+ "โ โโโ Group: /measurements/reflectance/r10m\n",
+ "โ โ Dimensions: (y: 10980, x: 10980)\n",
+ "โ โ Coordinates:\n",
+ "โ โ * x (x) int64 88kB 300005 300015 300025 300035 ... 409775 409785 409795\n",
+ "โ โ * y (y) int64 88kB 5000035 5000025 5000015 ... 4890265 4890255 4890245\n",
+ "โ โ Data variables:\n",
+ "โ โ b02 (y, x) float64 964MB dask.array\n",
+ "โ โ b03 (y, x) float64 964MB dask.array\n",
+ "โ โ b04 (y, x) float64 964MB dask.array\n",
+ "โ โ b08 (y, x) float64 964MB dask.array\n",
+ "โ โโโ Group: /measurements/reflectance/r20m\n",
+ "โ โ Dimensions: (y: 5490, x: 5490)\n",
+ "โ โ Coordinates:\n",
+ "โ โ * x (x) int64 44kB 300010 300030 300050 300070 ... 409750 409770 409790\n",
+ "โ โ * y (y) int64 44kB 5000030 5000010 4999990 ... 4890290 4890270 4890250\n",
+ "โ โ Data variables:\n",
+ "โ โ b05 (y, x) float64 241MB dask.array\n",
+ "โ โ b06 (y, x) float64 241MB dask.array\n",
+ "โ โ b07 (y, x) float64 241MB dask.array\n",
+ "โ โ b11 (y, x) float64 241MB dask.array\n",
+ "โ โ b12 (y, x) float64 241MB dask.array\n",
+ "โ โ b8a (y, x) float64 241MB dask.array\n",
+ "โ โโโ Group: /measurements/reflectance/r60m\n",
+ "โ Dimensions: (y: 1830, x: 1830)\n",
+ "โ Coordinates:\n",
+ "โ * x (x) int64 15kB 300030 300090 300150 300210 ... 409650 409710 409770\n",
+ "โ * y (y) int64 15kB 5000010 4999950 4999890 ... 4890390 4890330 4890270\n",
+ "โ Data variables:\n",
+ "โ b01 (y, x) float64 27MB dask.array\n",
+ "โ b09 (y, x) float64 27MB dask.array\n",
+ "โ b10 (y, x) float64 27MB dask.array\n",
+ "โโโ Group: /quality\n",
+ " โโโ Group: /quality/l1c_quicklook\n",
+ " โ โโโ Group: /quality/l1c_quicklook/r10m\n",
+ " โ Dimensions: (band: 3, y: 10980, x: 10980)\n",
+ " โ Coordinates:\n",
+ " โ * band (band) int64 24B 1 2 3\n",
+ " โ * x (x) int64 88kB 300005 300015 300025 300035 ... 409775 409785 409795\n",
+ " โ * y (y) int64 88kB 5000035 5000025 5000015 ... 4890265 4890255 4890245\n",
+ " โ Data variables:\n",
+ " โ tci (band, y, x) uint8 362MB dask.array\n",
+ " โโโ Group: /quality/mask\n",
+ " โโโ Group: /quality/mask/r10m\n",
+ " โ Dimensions: (y: 10980, x: 10980)\n",
+ " โ Coordinates:\n",
+ " โ * x (x) int64 88kB 300005 300015 300025 300035 ... 409775 409785 409795\n",
+ " โ * y (y) int64 88kB 5000035 5000025 5000015 ... 4890265 4890255 4890245\n",
+ " โ Data variables:\n",
+ " โ b02 (y, x) uint8 121MB dask.array\n",
+ " โ b03 (y, x) uint8 121MB dask.array\n",
+ " โ b04 (y, x) uint8 121MB dask.array\n",
+ " โ b08 (y, x) uint8 121MB dask.array\n",
+ " โโโ Group: /quality/mask/r20m\n",
+ " โ Dimensions: (y: 5490, x: 5490)\n",
+ " โ Coordinates:\n",
+ " โ * x (x) int64 44kB 300010 300030 300050 300070 ... 409750 409770 409790\n",
+ " โ * y (y) int64 44kB 5000030 5000010 4999990 ... 4890290 4890270 4890250\n",
+ " โ Data variables:\n",
+ " โ b05 (y, x) uint8 30MB dask.array\n",
+ " โ b06 (y, x) uint8 30MB dask.array\n",
+ " โ b07 (y, x) uint8 30MB dask.array\n",
+ " โ b11 (y, x) uint8 30MB dask.array\n",
+ " โ b12 (y, x) uint8 30MB dask.array\n",
+ " โ b8a (y, x) uint8 30MB dask.array\n",
+ " โโโ Group: /quality/mask/r60m\n",
+ " Dimensions: (y: 1830, x: 1830)\n",
+ " Coordinates:\n",
+ " * x (x) int64 15kB 300030 300090 300150 300210 ... 409650 409710 409770\n",
+ " * y (y) int64 15kB 5000010 4999950 4999890 ... 4890390 4890330 4890270\n",
+ " Data variables:\n",
+ " b01 (y, x) uint8 3MB dask.array\n",
+ " b09 (y, x) uint8 3MB dask.array\n",
+ " b10 (y, x) uint8 3MB dask.array"
+ ]
+ },
+ "execution_count": 5,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "s3_root\n",
+ "store = fs.get_mapper(root=f\"{s3_root}\")\n",
+ "datatree = xr.open_datatree(store, engine=\"zarr\", chunks={})\n",
+ "datatree.attrs = {}\n",
+ "datatree"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 6,
+ "id": "5f186492-b0b0-40d7-958c-d832c69498ca",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "conditions_geometry_mean_sun_angles: preferred_chunks={'conditions_geometry_angle': 2}\n",
+ "conditions_geometry_mean_viewing_incidence_angles: preferred_chunks={'conditions_geometry_band': 13, 'conditions_geometry_angle': 2}\n",
+ "conditions_geometry_sun_angles: preferred_chunks={'conditions_geometry_angle': 2, 'conditions_geometry_y': 23, 'conditions_geometry_x': 23}\n",
+ "conditions_geometry_viewing_incidence_angles: preferred_chunks={'conditions_geometry_band': 7, 'conditions_geometry_detector': 4, 'conditions_geometry_angle': 2, 'conditions_geometry_y': 23, 'conditions_geometry_x': 23}\n",
+ "conditions_geometry_angle: preferred_chunks={'conditions_geometry_angle': 2}\n",
+ "conditions_geometry_band: preferred_chunks={'conditions_geometry_band': 13}\n",
+ "conditions_geometry_detector: preferred_chunks={'conditions_geometry_detector': 7}\n",
+ "conditions_geometry_x: preferred_chunks={'conditions_geometry_x': 23}\n",
+ "conditions_geometry_y: preferred_chunks={'conditions_geometry_y': 23}\n",
+ "conditions_mask_detector_footprint_r10m_b02: preferred_chunks={'conditions_mask_detector_footprint_r10m_y': 1830, 'conditions_mask_detector_footprint_r10m_x': 1830}\n",
+ "conditions_mask_detector_footprint_r10m_b03: preferred_chunks={'conditions_mask_detector_footprint_r10m_y': 1830, 'conditions_mask_detector_footprint_r10m_x': 1830}\n",
+ "conditions_mask_detector_footprint_r10m_b04: preferred_chunks={'conditions_mask_detector_footprint_r10m_y': 1830, 'conditions_mask_detector_footprint_r10m_x': 1830}\n",
+ "conditions_mask_detector_footprint_r10m_b08: preferred_chunks={'conditions_mask_detector_footprint_r10m_y': 1830, 'conditions_mask_detector_footprint_r10m_x': 1830}\n",
+ "conditions_mask_detector_footprint_r10m_x: preferred_chunks={'conditions_mask_detector_footprint_r10m_x': 10980}\n",
+ "conditions_mask_detector_footprint_r10m_y: preferred_chunks={'conditions_mask_detector_footprint_r10m_y': 10980}\n",
+ "conditions_mask_detector_footprint_r20m_b05: preferred_chunks={'conditions_mask_detector_footprint_r20m_y': 915, 'conditions_mask_detector_footprint_r20m_x': 915}\n",
+ "conditions_mask_detector_footprint_r20m_b06: preferred_chunks={'conditions_mask_detector_footprint_r20m_y': 915, 'conditions_mask_detector_footprint_r20m_x': 915}\n",
+ "conditions_mask_detector_footprint_r20m_b07: preferred_chunks={'conditions_mask_detector_footprint_r20m_y': 915, 'conditions_mask_detector_footprint_r20m_x': 915}\n",
+ "conditions_mask_detector_footprint_r20m_b11: preferred_chunks={'conditions_mask_detector_footprint_r20m_y': 915, 'conditions_mask_detector_footprint_r20m_x': 915}\n",
+ "conditions_mask_detector_footprint_r20m_b12: preferred_chunks={'conditions_mask_detector_footprint_r20m_y': 915, 'conditions_mask_detector_footprint_r20m_x': 915}\n",
+ "conditions_mask_detector_footprint_r20m_b8a: preferred_chunks={'conditions_mask_detector_footprint_r20m_y': 915, 'conditions_mask_detector_footprint_r20m_x': 915}\n",
+ "conditions_mask_detector_footprint_r20m_x: preferred_chunks={'conditions_mask_detector_footprint_r20m_x': 5490}\n",
+ "conditions_mask_detector_footprint_r20m_y: preferred_chunks={'conditions_mask_detector_footprint_r20m_y': 5490}\n",
+ "conditions_mask_detector_footprint_r60m_b01: preferred_chunks={'conditions_mask_detector_footprint_r60m_y': 305, 'conditions_mask_detector_footprint_r60m_x': 305}\n",
+ "conditions_mask_detector_footprint_r60m_b09: preferred_chunks={'conditions_mask_detector_footprint_r60m_y': 305, 'conditions_mask_detector_footprint_r60m_x': 305}\n",
+ "conditions_mask_detector_footprint_r60m_b10: preferred_chunks={'conditions_mask_detector_footprint_r60m_y': 305, 'conditions_mask_detector_footprint_r60m_x': 305}\n",
+ "conditions_mask_detector_footprint_r60m_x: preferred_chunks={'conditions_mask_detector_footprint_r60m_x': 1830}\n",
+ "conditions_mask_detector_footprint_r60m_y: preferred_chunks={'conditions_mask_detector_footprint_r60m_y': 1830}\n",
+ "conditions_mask_l1c_classification_b00: preferred_chunks={'conditions_mask_l1c_classification_y': 305, 'conditions_mask_l1c_classification_x': 305}\n",
+ "conditions_mask_l1c_classification_x: preferred_chunks={'conditions_mask_l1c_classification_x': 1830}\n",
+ "conditions_mask_l1c_classification_y: preferred_chunks={'conditions_mask_l1c_classification_y': 1830}\n",
+ "conditions_meteorology_cams_aod1240: preferred_chunks={'conditions_meteorology_cams_latitude': 9, 'conditions_meteorology_cams_longitude': 9}\n",
+ "conditions_meteorology_cams_aod469: preferred_chunks={'conditions_meteorology_cams_latitude': 9, 'conditions_meteorology_cams_longitude': 9}\n",
+ "conditions_meteorology_cams_aod550: preferred_chunks={'conditions_meteorology_cams_latitude': 9, 'conditions_meteorology_cams_longitude': 9}\n",
+ "conditions_meteorology_cams_aod670: preferred_chunks={'conditions_meteorology_cams_latitude': 9, 'conditions_meteorology_cams_longitude': 9}\n",
+ "conditions_meteorology_cams_aod865: preferred_chunks={'conditions_meteorology_cams_latitude': 9, 'conditions_meteorology_cams_longitude': 9}\n",
+ "conditions_meteorology_cams_bcaod550: preferred_chunks={'conditions_meteorology_cams_latitude': 9, 'conditions_meteorology_cams_longitude': 9}\n",
+ "conditions_meteorology_cams_duaod550: preferred_chunks={'conditions_meteorology_cams_latitude': 9, 'conditions_meteorology_cams_longitude': 9}\n",
+ "conditions_meteorology_cams_omaod550: preferred_chunks={'conditions_meteorology_cams_latitude': 9, 'conditions_meteorology_cams_longitude': 9}\n",
+ "conditions_meteorology_cams_ssaod550: preferred_chunks={'conditions_meteorology_cams_latitude': 9, 'conditions_meteorology_cams_longitude': 9}\n",
+ "conditions_meteorology_cams_suaod550: preferred_chunks={'conditions_meteorology_cams_latitude': 9, 'conditions_meteorology_cams_longitude': 9}\n",
+ "conditions_meteorology_cams_z: preferred_chunks={'conditions_meteorology_cams_latitude': 9, 'conditions_meteorology_cams_longitude': 9}\n",
+ "conditions_meteorology_cams_latitude: preferred_chunks={'conditions_meteorology_cams_latitude': 9}\n",
+ "conditions_meteorology_cams_longitude: preferred_chunks={'conditions_meteorology_cams_longitude': 9}\n",
+ "conditions_meteorology_ecmwf_msl: preferred_chunks={'conditions_meteorology_ecmwf_latitude': 9, 'conditions_meteorology_ecmwf_longitude': 9}\n",
+ "conditions_meteorology_ecmwf_r: preferred_chunks={'conditions_meteorology_ecmwf_latitude': 9, 'conditions_meteorology_ecmwf_longitude': 9}\n",
+ "conditions_meteorology_ecmwf_tco3: preferred_chunks={'conditions_meteorology_ecmwf_latitude': 9, 'conditions_meteorology_ecmwf_longitude': 9}\n",
+ "conditions_meteorology_ecmwf_tcwv: preferred_chunks={'conditions_meteorology_ecmwf_latitude': 9, 'conditions_meteorology_ecmwf_longitude': 9}\n",
+ "conditions_meteorology_ecmwf_u10: preferred_chunks={'conditions_meteorology_ecmwf_latitude': 9, 'conditions_meteorology_ecmwf_longitude': 9}\n",
+ "conditions_meteorology_ecmwf_v10: preferred_chunks={'conditions_meteorology_ecmwf_latitude': 9, 'conditions_meteorology_ecmwf_longitude': 9}\n",
+ "conditions_meteorology_ecmwf_latitude: preferred_chunks={'conditions_meteorology_ecmwf_latitude': 9}\n",
+ "conditions_meteorology_ecmwf_longitude: preferred_chunks={'conditions_meteorology_ecmwf_longitude': 9}\n",
+ "measurements_r10m_b02: preferred_chunks={'measurements_r10m_y': 1830, 'measurements_r10m_x': 1830}\n",
+ "measurements_r10m_b03: preferred_chunks={'measurements_r10m_y': 1830, 'measurements_r10m_x': 1830}\n",
+ "measurements_r10m_b04: preferred_chunks={'measurements_r10m_y': 1830, 'measurements_r10m_x': 1830}\n",
+ "measurements_r10m_b08: preferred_chunks={'measurements_r10m_y': 1830, 'measurements_r10m_x': 1830}\n",
+ "measurements_r10m_x: preferred_chunks={'measurements_r10m_x': 10980}\n",
+ "measurements_r10m_y: preferred_chunks={'measurements_r10m_y': 10980}\n",
+ "measurements_r20m_b05: preferred_chunks={'measurements_r20m_y': 915, 'measurements_r20m_x': 915}\n",
+ "measurements_r20m_b06: preferred_chunks={'measurements_r20m_y': 915, 'measurements_r20m_x': 915}\n",
+ "measurements_r20m_b07: preferred_chunks={'measurements_r20m_y': 915, 'measurements_r20m_x': 915}\n",
+ "measurements_r20m_b11: preferred_chunks={'measurements_r20m_y': 915, 'measurements_r20m_x': 915}\n",
+ "measurements_r20m_b12: preferred_chunks={'measurements_r20m_y': 915, 'measurements_r20m_x': 915}\n",
+ "measurements_r20m_b8a: preferred_chunks={'measurements_r20m_y': 915, 'measurements_r20m_x': 915}\n",
+ "measurements_r20m_x: preferred_chunks={'measurements_r20m_x': 5490}\n",
+ "measurements_r20m_y: preferred_chunks={'measurements_r20m_y': 5490}\n",
+ "measurements_r60m_b01: preferred_chunks={'measurements_r60m_y': 305, 'measurements_r60m_x': 305}\n",
+ "measurements_r60m_b09: preferred_chunks={'measurements_r60m_y': 305, 'measurements_r60m_x': 305}\n",
+ "measurements_r60m_b10: preferred_chunks={'measurements_r60m_y': 305, 'measurements_r60m_x': 305}\n",
+ "measurements_r60m_x: preferred_chunks={'measurements_r60m_x': 1830}\n",
+ "measurements_r60m_y: preferred_chunks={'measurements_r60m_y': 1830}\n",
+ "quality_l1c_quicklook_tci: preferred_chunks={'quality_l1c_quicklook_band': 1, 'quality_l1c_quicklook_y': 1830, 'quality_l1c_quicklook_x': 1830}\n",
+ "quality_l1c_quicklook_band: preferred_chunks={'quality_l1c_quicklook_band': 3}\n",
+ "quality_l1c_quicklook_x: preferred_chunks={'quality_l1c_quicklook_x': 10980}\n",
+ "quality_l1c_quicklook_y: preferred_chunks={'quality_l1c_quicklook_y': 10980}\n",
+ "quality_mask_r10m_b02: preferred_chunks={'quality_mask_r10m_y': 1830, 'quality_mask_r10m_x': 1830}\n",
+ "quality_mask_r10m_b03: preferred_chunks={'quality_mask_r10m_y': 1830, 'quality_mask_r10m_x': 1830}\n",
+ "quality_mask_r10m_b04: preferred_chunks={'quality_mask_r10m_y': 1830, 'quality_mask_r10m_x': 1830}\n",
+ "quality_mask_r10m_b08: preferred_chunks={'quality_mask_r10m_y': 1830, 'quality_mask_r10m_x': 1830}\n",
+ "quality_mask_r10m_x: preferred_chunks={'quality_mask_r10m_x': 10980}\n",
+ "quality_mask_r10m_y: preferred_chunks={'quality_mask_r10m_y': 10980}\n",
+ "quality_mask_r20m_b05: preferred_chunks={'quality_mask_r20m_y': 915, 'quality_mask_r20m_x': 915}\n",
+ "quality_mask_r20m_b06: preferred_chunks={'quality_mask_r20m_y': 915, 'quality_mask_r20m_x': 915}\n",
+ "quality_mask_r20m_b07: preferred_chunks={'quality_mask_r20m_y': 915, 'quality_mask_r20m_x': 915}\n",
+ "quality_mask_r20m_b11: preferred_chunks={'quality_mask_r20m_y': 915, 'quality_mask_r20m_x': 915}\n",
+ "quality_mask_r20m_b12: preferred_chunks={'quality_mask_r20m_y': 915, 'quality_mask_r20m_x': 915}\n",
+ "quality_mask_r20m_b8a: preferred_chunks={'quality_mask_r20m_y': 915, 'quality_mask_r20m_x': 915}\n",
+ "quality_mask_r20m_x: preferred_chunks={'quality_mask_r20m_x': 5490}\n",
+ "quality_mask_r20m_y: preferred_chunks={'quality_mask_r20m_y': 5490}\n",
+ "quality_mask_r60m_b01: preferred_chunks={'quality_mask_r60m_y': 305, 'quality_mask_r60m_x': 305}\n",
+ "quality_mask_r60m_b09: preferred_chunks={'quality_mask_r60m_y': 305, 'quality_mask_r60m_x': 305}\n",
+ "quality_mask_r60m_b10: preferred_chunks={'quality_mask_r60m_y': 305, 'quality_mask_r60m_x': 305}\n",
+ "quality_mask_r60m_x: preferred_chunks={'quality_mask_r60m_x': 1830}\n",
+ "quality_mask_r60m_y: preferred_chunks={'quality_mask_r60m_y': 1830}\n"
+ ]
+ }
+ ],
+ "source": [
+ "datasets = flatten_datatree(datatree)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 7,
+ "id": "d8638a61-03d3-4b44-881c-c49c0b335c30",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/plain": [
+ "['conditions_geometry_mean_sun_angles',\n",
+ " 'conditions_geometry_mean_viewing_incidence_angles',\n",
+ " 'conditions_geometry_sun_angles',\n",
+ " 'conditions_geometry_viewing_incidence_angles',\n",
+ " 'conditions_mask_detector_footprint_r10m_b02',\n",
+ " 'conditions_mask_detector_footprint_r10m_b03',\n",
+ " 'conditions_mask_detector_footprint_r10m_b04',\n",
+ " 'conditions_mask_detector_footprint_r10m_b08',\n",
+ " 'conditions_mask_detector_footprint_r20m_b05',\n",
+ " 'conditions_mask_detector_footprint_r20m_b06',\n",
+ " 'conditions_mask_detector_footprint_r20m_b07',\n",
+ " 'conditions_mask_detector_footprint_r20m_b11',\n",
+ " 'conditions_mask_detector_footprint_r20m_b12',\n",
+ " 'conditions_mask_detector_footprint_r20m_b8a',\n",
+ " 'conditions_mask_detector_footprint_r60m_b01',\n",
+ " 'conditions_mask_detector_footprint_r60m_b09',\n",
+ " 'conditions_mask_detector_footprint_r60m_b10',\n",
+ " 'conditions_mask_l1c_classification_b00',\n",
+ " 'conditions_meteorology_cams_aod1240',\n",
+ " 'conditions_meteorology_cams_aod469',\n",
+ " 'conditions_meteorology_cams_aod550',\n",
+ " 'conditions_meteorology_cams_aod670',\n",
+ " 'conditions_meteorology_cams_aod865',\n",
+ " 'conditions_meteorology_cams_bcaod550',\n",
+ " 'conditions_meteorology_cams_duaod550',\n",
+ " 'conditions_meteorology_cams_omaod550',\n",
+ " 'conditions_meteorology_cams_ssaod550',\n",
+ " 'conditions_meteorology_cams_suaod550',\n",
+ " 'conditions_meteorology_cams_z',\n",
+ " 'conditions_meteorology_ecmwf_msl',\n",
+ " 'conditions_meteorology_ecmwf_r',\n",
+ " 'conditions_meteorology_ecmwf_tco3',\n",
+ " 'conditions_meteorology_ecmwf_tcwv',\n",
+ " 'conditions_meteorology_ecmwf_u10',\n",
+ " 'conditions_meteorology_ecmwf_v10',\n",
+ " 'measurements_r10m_b02',\n",
+ " 'measurements_r10m_b03',\n",
+ " 'measurements_r10m_b04',\n",
+ " 'measurements_r10m_b08',\n",
+ " 'measurements_r20m_b05',\n",
+ " 'measurements_r20m_b06',\n",
+ " 'measurements_r20m_b07',\n",
+ " 'measurements_r20m_b11',\n",
+ " 'measurements_r20m_b12',\n",
+ " 'measurements_r20m_b8a',\n",
+ " 'measurements_r60m_b01',\n",
+ " 'measurements_r60m_b09',\n",
+ " 'measurements_r60m_b10',\n",
+ " 'quality_l1c_quicklook_tci',\n",
+ " 'quality_mask_r10m_b02',\n",
+ " 'quality_mask_r10m_b03',\n",
+ " 'quality_mask_r10m_b04',\n",
+ " 'quality_mask_r10m_b08',\n",
+ " 'quality_mask_r20m_b05',\n",
+ " 'quality_mask_r20m_b06',\n",
+ " 'quality_mask_r20m_b07',\n",
+ " 'quality_mask_r20m_b11',\n",
+ " 'quality_mask_r20m_b12',\n",
+ " 'quality_mask_r20m_b8a',\n",
+ " 'quality_mask_r60m_b01',\n",
+ " 'quality_mask_r60m_b09',\n",
+ " 'quality_mask_r60m_b10']"
+ ]
+ },
+ "execution_count": 7,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "list(datasets)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 8,
+ "id": "f86fa4e4-6720-4f8a-b275-36f52cbc5445",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/plain": [
+ "{'chunks': [1830, 1830],\n",
+ " 'compressor': {'blocksize': 0,\n",
+ " 'clevel': 3,\n",
+ " 'cname': 'zstd',\n",
+ " 'id': 'blosc',\n",
+ " 'shuffle': 2},\n",
+ " 'dtype': '|u1',\n",
+ " 'fill_value': None,\n",
+ " 'filters': None,\n",
+ " 'order': 'C',\n",
+ " 'shape': [10980, 10980],\n",
+ " 'zarr_format': 2}"
+ ]
+ },
+ "execution_count": 8,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "b02_zarray = json.load(io.BytesIO(store[\"conditions/mask/detector_footprint/r10m/b02/.zarray\"]))\n",
+ "b02_zarray"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 9,
+ "id": "5bae8d4b-67fd-4ef0-a7b3-209060af12cb",
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
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+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ "
<xarray.DataArray 'measurements_r10m_b02' (measurements_r10m_y: 10980,\n",
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+ "dask.array<open_dataset-b02, shape=(10980, 10980), dtype=float64, chunksize=(1830, 1830), chunktype=numpy.ndarray>\n",
+ "Coordinates: (12/14)\n",
+ " conditions_meteorology_cams_isobaricInhPa float64 8B ...\n",
+ " conditions_meteorology_cams_number int64 8B ...\n",
+ " conditions_meteorology_cams_step timedelta64[ns] 8B ...\n",
+ " conditions_meteorology_cams_surface float64 8B ...\n",
+ " conditions_meteorology_cams_time datetime64[ns] 8B ...\n",
+ " conditions_meteorology_cams_valid_time datetime64[ns] 8B ...\n",
+ " ... ...\n",
+ " conditions_meteorology_ecmwf_step timedelta64[ns] 8B ...\n",
+ " conditions_meteorology_ecmwf_surface float64 8B ...\n",
+ " conditions_meteorology_ecmwf_time datetime64[ns] 8B ...\n",
+ " conditions_meteorology_ecmwf_valid_time datetime64[ns] 8B ...\n",
+ " * measurements_r10m_x (measurements_r10m_x) int64 88kB ...\n",
+ " * measurements_r10m_y (measurements_r10m_y) int64 88kB ...\n",
+ "Attributes:\n",
+ " _eopf_attrs: {'add_offset': -0.1, 'coordinates': ['x', 'y'], 'dimensi...\n",
+ " dtype: <u2\n",
+ " fill_value: 0\n",
+ " long_name: TOA reflectance from MSI acquisition at spectral band b0...\n",
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+ " proj:wkt2: PROJCS["WGS 84 / UTM zone 32N",GEOGCS["WGS 84",DATUM["WG...\n",
+ " units: digital_counts\n",
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Coordinates: (14)
conditions_meteorology_cams_isobaricInhPa
()
float64
...
long_name : pressure positive : down standard_name : air_pressure stored_direction : decreasing units : hPa [1 values with dtype=float64] conditions_meteorology_cams_number
()
int64
...
long_name : ensemble member numerical id standard_name : realization units : 1 [1 values with dtype=int64] conditions_meteorology_cams_step
()
timedelta64[ns]
...
long_name : time since forecast_reference_time standard_name : forecast_period [1 values with dtype=timedelta64[ns]] conditions_meteorology_cams_surface
()
float64
...
long_name : original GRIB coordinate for key: level(surface) units : 1 [1 values with dtype=float64] conditions_meteorology_cams_time
()
datetime64[ns]
...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} long_name : initial time of forecast standard_name : forecast_reference_time [1 values with dtype=datetime64[ns]] conditions_meteorology_cams_valid_time
()
datetime64[ns]
...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} long_name : time standard_name : time [1 values with dtype=datetime64[ns]] conditions_meteorology_ecmwf_isobaricInhPa
()
float64
...
long_name : pressure positive : down standard_name : air_pressure stored_direction : decreasing units : hPa [1 values with dtype=float64] conditions_meteorology_ecmwf_number
()
int64
...
long_name : ensemble member numerical id standard_name : realization units : 1 [1 values with dtype=int64] conditions_meteorology_ecmwf_step
()
timedelta64[ns]
...
long_name : time since forecast_reference_time standard_name : forecast_period [1 values with dtype=timedelta64[ns]] conditions_meteorology_ecmwf_surface
()
float64
...
long_name : original GRIB coordinate for key: level(surface) units : 1 [1 values with dtype=float64] conditions_meteorology_ecmwf_time
()
datetime64[ns]
...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} long_name : initial time of forecast standard_name : forecast_reference_time [1 values with dtype=datetime64[ns]] conditions_meteorology_ecmwf_valid_time
()
datetime64[ns]
...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} long_name : time standard_name : time [1 values with dtype=datetime64[ns]] measurements_r10m_x
(measurements_r10m_x)
int64
300005 300015 ... 409785 409795
array([300005, 300015, 300025, ..., 409775, 409785, 409795], shape=(10980,)) measurements_r10m_y
(measurements_r10m_y)
int64
5000035 5000025 ... 4890255 4890245
array([5000035, 5000025, 5000015, ..., 4890265, 4890255, 4890245],\n",
+ " shape=(10980,)) Indexes: (2)
PandasIndex
PandasIndex(Index([300005, 300015, 300025, 300035, 300045, 300055, 300065, 300075, 300085,\n",
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PandasIndex(Index([5000035, 5000025, 5000015, 5000005, 4999995, 4999985, 4999975, 4999965,\n",
+ " 4999955, 4999945,\n",
+ " ...\n",
+ " 4890335, 4890325, 4890315, 4890305, 4890295, 4890285, 4890275, 4890265,\n",
+ " 4890255, 4890245],\n",
+ " dtype='int64', name='measurements_r10m_y', length=10980)) Attributes: (12)
_eopf_attrs : {'add_offset': -0.1, 'coordinates': ['x', 'y'], 'dimensions': ['y', 'x'], 'fill_value': 0, 'scale_factor': 0.0001, 'units': 'digital_counts'} dtype : <u2 fill_value : 0 long_name : TOA reflectance from MSI acquisition at spectral band b02 492.3 nm proj:bbox : [300000.0, 4890240.0, 409800.0, 5000040.0] proj:epsg : 32632 proj:shape : [10980, 10980] proj:transform : [10.0, 0.0, 300000.0, 0.0, -10.0, 5000040.0, 0.0, 0.0, 1.0] proj:wkt2 : PROJCS["WGS 84 / UTM zone 32N",GEOGCS["WGS 84",DATUM["WGS_1984",SPHEROID["WGS 84",6378137,298.257223563,AUTHORITY["EPSG","7030"]],AUTHORITY["EPSG","6326"]],PRIMEM["Greenwich",0,AUTHORITY["EPSG","8901"]],UNIT["degree",0.0174532925199433,AUTHORITY["EPSG","9122"]],AUTHORITY["EPSG","4326"]],PROJECTION["Transverse_Mercator"],PARAMETER["latitude_of_origin",0],PARAMETER["central_meridian",9],PARAMETER["scale_factor",0.9996],PARAMETER["false_easting",500000],PARAMETER["false_northing",0],UNIT["metre",1,AUTHORITY["EPSG","9001"]],AXIS["Easting",EAST],AXIS["Northing",NORTH],AUTHORITY["EPSG","32632"]] units : digital_counts valid_max : 65535 valid_min : 1 "
+ ],
+ "text/plain": [
+ " Size: 964MB\n",
+ "dask.array\n",
+ "Coordinates: (12/14)\n",
+ " conditions_meteorology_cams_isobaricInhPa float64 8B ...\n",
+ " conditions_meteorology_cams_number int64 8B ...\n",
+ " conditions_meteorology_cams_step timedelta64[ns] 8B ...\n",
+ " conditions_meteorology_cams_surface float64 8B ...\n",
+ " conditions_meteorology_cams_time datetime64[ns] 8B ...\n",
+ " conditions_meteorology_cams_valid_time datetime64[ns] 8B ...\n",
+ " ... ...\n",
+ " conditions_meteorology_ecmwf_step timedelta64[ns] 8B ...\n",
+ " conditions_meteorology_ecmwf_surface float64 8B ...\n",
+ " conditions_meteorology_ecmwf_time datetime64[ns] 8B ...\n",
+ " conditions_meteorology_ecmwf_valid_time datetime64[ns] 8B ...\n",
+ " * measurements_r10m_x (measurements_r10m_x) int64 88kB ...\n",
+ " * measurements_r10m_y (measurements_r10m_y) int64 88kB ...\n",
+ "Attributes:\n",
+ " _eopf_attrs: {'add_offset': -0.1, 'coordinates': ['x', 'y'], 'dimensi...\n",
+ " dtype: \n",
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+ "<xarray.DatasetView> Size: 0B\n",
+ "Dimensions: ()\n",
+ "Data variables:\n",
+ " *empty*\n",
+ "Attributes:\n",
+ " other_metadata: {'azimuth_steering_rate': 0.0, 'eopf_category': 'eoconta...\n",
+ " stac_discovery: {'assets': {}, 'bbox': [18.626646, 39.456726, 15.211703,... Groups: (2)
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+ " other_metadata: {'azimuth_steering_rate': 0.0, 'downlink_information': {...\n",
+ " stac_discovery: {'assets': {}, 'bbox': [18.626646, 39.456726, 15.211703,... Groups: (3)
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<xarray.DatasetView> Size: 234kB\n",
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+ " * azimuth_time (azimuth_time) datetime64[ns] 216B 2024-02-01T16:49:15....\n",
+ " slant_range_time (azimuth_time, slant_range_time) float32 78kB dask.array<chunksize=(27, 720), meta=np.ndarray>\n",
+ "Data variables:\n",
+ " elevation_angle (azimuth_time, slant_range_time) float32 78kB dask.array<chunksize=(27, 720), meta=np.ndarray>\n",
+ " incidence_angle (azimuth_time, slant_range_time) float32 78kB dask.array<chunksize=(27, 720), meta=np.ndarray>\n",
+ " roll (azimuth_time) float32 108B dask.array<chunksize=(27,), meta=np.ndarray>\n",
+ " terrain_height (azimuth_time) float32 108B dask.array<chunksize=(27,), meta=np.ndarray> Groups: (0)
Dimensions: azimuth_time : 27slant_range_time : 720
Coordinates: (2)
azimuth_time
(azimuth_time)
datetime64[ns]
2024-02-01T16:49:15.977841 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : zero doppler azimuth time of antenna pattern measurement array(['2024-02-01T16:49:15.977841000', '2024-02-01T16:49:16.921342000',\n",
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+ " '2024-02-01T16:49:38.044238000', '2024-02-01T16:49:38.987739000',\n",
+ " '2024-02-01T16:49:39.939461000'], dtype='datetime64[ns]') slant_range_time
(azimuth_time, slant_range_time)
float32
dask.array<chunksize=(27, 720), meta=np.ndarray>
dimensions : ['azimuth_time', 'slant_range_time'] dtype : <f8 long_name : two-way slant range time to sample units : s \n",
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Data variables: (4)
elevation_angle
(azimuth_time, slant_range_time)
float32
dask.array<chunksize=(27, 720), meta=np.ndarray>
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incidence_angle
(azimuth_time, slant_range_time)
float32
dask.array<chunksize=(27, 720), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'slant_range_time'], 'dimensions': ['azimuth_time', 'slant_range_time'], 'dtype': '<f4', 'long_name': 'incidence angle to grid point', 'units': 'degrees'} units : degrees \n",
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roll
(azimuth_time)
float32
dask.array<chunksize=(27,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'estimated roll angle for this antenna pattern', 'units': 'degrees'} units : degrees \n",
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terrain_height
(azimuth_time)
float32
dask.array<chunksize=(27,), meta=np.ndarray>
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Attributes: (0)
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<xarray.DatasetView> Size: 1kB\n",
+ "Dimensions: (azimuth_time: 25)\n",
+ "Coordinates:\n",
+ " * azimuth_time (azimuth_time) datetime64[ns] 200B 2024-02-01T16:49:15.8750...\n",
+ "Data variables:\n",
+ " pitch (azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray>\n",
+ " q0 (azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray>\n",
+ " q1 (azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray>\n",
+ " q2 (azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray>\n",
+ " q3 (azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray>\n",
+ " roll (azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray>\n",
+ " wx (azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray>\n",
+ " wy (azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray>\n",
+ " wz (azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray>\n",
+ " yaw (azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray> Groups: (0)
Dimensions:
Coordinates: (1)
Data variables: (10)
pitch
(azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'platform pitch angle calculated from ancillary attitude data', 'units': 'degrees'} units : degrees \n",
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q0
(azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
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q1
(azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
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q2
(azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'q2 attitude quaternion as extracted from ancillary attitude data'} \n",
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q3
(azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'q3 attitude quaternion as extracted from ancillary attitude data'} \n",
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roll
(azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'platform roll angle calculated from ancillary attitude data', 'units': 'degrees'} units : degrees \n",
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wx
(azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
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wy
(azimuth_time)
float32
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wz
(azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
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yaw
(azimuth_time)
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azimuth_fm_rate_polynomial
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gr0
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grsr_coefficients
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float32
dask.array<chunksize=(28, 9), meta=np.ndarray>
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slant_range_time
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float32
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sr0
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dask.array<chunksize=(28,), meta=np.ndarray>
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srgr_coefficients
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<xarray.DatasetView> Size: 1kB\n",
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+ " * azimuth_time (azimuth_time) datetime64[ns] 216B 202...\n",
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+ " data_dc_polynomial (azimuth_time, degree) float32 324B dask.array<chunksize=(27, 3), meta=np.ndarray>\n",
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Dimensions: azimuth_time : 27degree : 3
Coordinates: (1)
Data variables: (7)
data_dc_polynomial
(azimuth_time, degree)
float32
dask.array<chunksize=(27, 3), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'degree'], 'dtype': '<f4', 'long_name': 'doppler centroid estimated from data, expressed as polynomial with 5 coefficients: doppler centroid = d0 + d1(tsr-t0) + d2(tsr-t0)^2 + d3(tsr-t0)^3 + d4(tsr-t0)^4, where tsr = 2-way slant range time'} \n",
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data_dc_rms_error
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float32
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data_dc_rms_error_above_threshold
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bool
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fine_dce_azimuth_start_time
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bool
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fine_dce_azimuth_stop_time
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bool
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Dimensions:
Coordinates: (2)
azimuth_time
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datetime64[ns]
2024-02-01T16:49:15.722550 ... 2...
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dimensions : ['azimuth_time'] dtype : <u4 long_name : reference image measurement data set line to which this geolocation grid point applies \n",
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Data variables: (7)
elevation_angle
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float32
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height
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incidence_angle
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longitude
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slant_range_time
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<xarray.DatasetView> Size: 512B\n",
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+ " velocity (azimuth_time, axis) float32 192B dask.array<chunksize=(16, 3), meta=np.ndarray> Groups: (0)
Dimensions:
Coordinates: (1)
Data variables: (2)
position
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_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'axis'], 'dtype': '<f8', 'long_name': 'position vector', 'units': 'm'} units : m \n",
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velocity
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float32
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<xarray.DatasetView> Size: 120B\n",
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Dimensions:
Coordinates: (1)
Data variables: (2)
reference_replica_amplitude_coefficients
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float32
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reference_replica_phase_coefficients
(azimuth_time, degree)
float32
dask.array<chunksize=(3, 4), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'degree'], 'dtype': '<f4', 'long_name': 'reference replica phase coefficients in single precision floating point values'} \n",
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<xarray.DatasetView> Size: 585B\n",
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+ " * azimuth_time (azimuth_time) datetime64[ns] 120B 2024...\n",
+ "Data variables:\n",
+ " absolute_pg_product_valid_flag (azimuth_time) bool 15B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " cross_correlation_peak_location (azimuth_time) float32 60B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " cross_correlation_pslr (azimuth_time) float32 60B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " internal_time_delay (azimuth_time) float32 60B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " model_pg_product_amplitude (azimuth_time) float32 60B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " model_pg_product_phase (azimuth_time) float32 60B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " pg_product_amplitude (azimuth_time) float32 60B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " pg_product_phase (azimuth_time) float32 60B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " reconstructed_replica_valid_flag (azimuth_time) bool 15B dask.array<chunksize=(15,), meta=np.ndarray>\n",
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Dimensions:
Coordinates: (1)
Data variables: (10)
absolute_pg_product_valid_flag
(azimuth_time)
bool
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<b1', 'long_name': 'true if |pgProductAmplitude - modelPgProductAmplitude| < maxPgAmpErrorThreshold and |pgProductPhase - modelPgProductPhase| < maxPgPhaseErrorThreshold, false otherwise; PG product values can only be calculated and validated for products that have at least one valid extracted reconstructed replica; if no valid extracted reconstructed replica exists within the product then this flag is set to false for every replica record'} \n",
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cross_correlation_peak_location
(azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'peak location of cross-correlation function between the reconstructed replica and the nominal replica', 'units': 'samples'} units : samples \n",
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cross_correlation_pslr
(azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'peak side lobe ratio of replica cross-correlation function between the reconstructed replica and the nominal replica', 'units': 'dB'} units : dB \n",
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internal_time_delay
(azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'internal time delay representing the calculated deviation of the location of this PG replica from the location of the transmitted pulse or nominal PG replica', 'units': 's'} units : s \n",
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model_pg_product_amplitude
(azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'PG product amplitude value from the input PG product model'} \n",
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model_pg_product_phase
(azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'PG product phase value from the input PG product model', 'units': 'radians'} units : radians \n",
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pg_product_amplitude
(azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'amplitude of the power gain product derived from this replica (the amplitude value is:abs(1/PG * meanRxCalPow(swath1)/meanRxCalPow(swathn)) where abs() is the absolute value function for a complex number, meanRxCalPow(swath1) is the mean rx calibration power of swath 1, meanRxCalPow(swathn) is the mean rx calibration power of the current swath; PG product values can only be calculated for products that have at least one valid extracted reconstructed replica; if no valid extracted reconstructed replica exists within the product then this value is set to the default value of 1.0)'} \n",
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pg_product_phase
(azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'phase of the power gain product derived from this replica [radians] (the phase value is:arg(1/PG * meanRxCalPow(swath1)/meanRxCalPow(swathn)) where arg() is the phase value function for a complex number, meanRxCalPow(swath1) is the mean rx calibration power of swath 1, meanRxCalPow(swathn) is the mean rx calibration power of the current swath; PG product values can only be calculated for products that have at least one valid extracted reconstructed replica; if no valid extracted reconstructed replica exists within the product then this value is set to the default value of 0.0)'} \n",
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reconstructed_replica_valid_flag
(azimuth_time)
bool
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<b1', 'long_name': 'true if a valid peak location was found in the cross-correlation between the nominal PG replica and this extracted PG replica, false otherwise'} \n",
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relative_pg_product_valid_flag
(azimuth_time)
bool
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<b1', 'long_name': 'true if |pgProductAmplitude - meanPgProductAmplitude| < pgAmpStdFractionThreshold * stdPgProductAmplitude and |pgProductPhase - meanPgProductPhase| < pgPhaseStdFractionThreshold * stdPgProductPhase, false otherwise; PG product values can only be calculated and validated for products that have at least one valid extracted reconstructed replica; if no valid extracted reconstructed replica exists within the product then this flag is set to false for every replica record'} \n",
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<xarray.DatasetView> Size: 60B\n",
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+ " * azimuth_time (azimuth_time) datetime64[ns] 40B 2024-02-01T16:49:05.722...\n",
+ "Data variables:\n",
+ " terrain_height (azimuth_time) float32 20B dask.array<chunksize=(5,), meta=np.ndarray> Dimensions:
Coordinates: (0)
Data variables: (0)
Attributes: (0)
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<xarray.DatasetView> Size: 882MB\n",
+ "Dimensions: (azimuth_time: 16675, ground_range: 26456)\n",
+ "Coordinates:\n",
+ " * azimuth_time (azimuth_time) datetime64[ns] 133kB 2024-02-01T16:49:15.722...\n",
+ "Dimensions without coordinates: ground_range\n",
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+ " grd (azimuth_time, ground_range) uint16 882MB dask.array<chunksize=(2536, 26456), meta=np.ndarray> Groups: (0)
Dimensions: azimuth_time : 16675ground_range : 26456
Coordinates: (1)
Data variables: (1)
grd
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uint16
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_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'ground_range'], 'dtype': '<u2', 'long_name': 'measurement data set for GRD IW'} \n",
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Coordinates: (4)
azimuth_time
(azimuth_time)
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2024-02-01T16:49:15.722819 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : zero doppler azimuth time at which calibration vector applies array(['2024-02-01T16:49:15.722819000', '2024-02-01T16:49:16.722819000',\n",
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dimensions : ['ground_range'] dtype : <f8 array([0.000000e+00, 6.669600e+06, 1.333920e+07, ..., 4.401936e+09,\n",
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noise_power_correction_factor
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number_of_noise_lines
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'processor': None, 'type': 'Raw Data'}, {'inputs': {'Applicable Document1': 'S-1 Core PDGS S-1 Level-0 Product Format Specifications S1PD.SP.00110.ASTR', 'Applicable Document2': 'Sentinel-1 SAR Space Packet Protocol Data Unit S1-IF-ASD-PL-0007', 'Raw Data': 'Downlinked Stream'}, 'output': 'Unknown', 'processingTime': '2024-02-01T17:15:12.204685', 'processor': None, 'type': 'Raw Data'}, {'output': 'Downlinked Stream', 'processingTime': '2024-02-01T16:58:02.186672', 'processor': None, 'type': 'Raw Data'}, {'inputs': {'Applicable Document1': 'S-1 Core PDGS S-1 Level-0 Product Format Specifications S1PD.SP.00110.ASTR', 'Applicable Document2': 'Sentinel-1 SAR Space Packet Protocol Data Unit S1-IF-ASD-PL-0007', 'Raw Data': 'Downlinked Stream'}, 'output': 'Unknown', 'processingTime': '2024-02-01T17:19:06.821479', 'processor': None, 'type': 'Raw Data'}, {'inputs': {'Applicable Document1': 'S-1 Core PDGS S-1 Level-0 Product Format Specifications S1PD.SP.00110.ASTR', 'Applicable Document2': 'Sentinel-1 SAR Space Packet Protocol Data Unit S1-IF-ASD-PL-0007', 'Raw Data1': 'Unknown', 'Raw Data2': 'Unknown'}, 'output': '/data/CDP/production//1483459/S1A_IW_RAW__0SDV_20240201T164912_20240201T164944_052368_065517_D16A.SAFE', 'processingCentre': 'S1A-PS, ESA', 'processingTime': '2024-02-01T17:22:21.572634', 'processor': '', 'type': 'Level-0 Product'}, {'inputs': {'AUX_CAL': '/data/CDP/production//1483459/S1A_AUX_CAL_V20190228T092500_G20210104T141310.SAFE', 'AUX_INS': '/data/CDP/production//1483459/S1A_AUX_INS_V20190228T092500_G20211103T111906.SAFE', 'AUX_PP1': '/data/CDP/production//1483459/S1A_AUX_PP1_V20190228T092500_G20220323T153041.SAFE', 'AUX_PRE': '/data/CDP/production//1483459/S1A_OPER_AUX_PREORB_OPOD_20240201T171027_V20240201T163834_20240201T231334.EOF', 'Level-0 Annotation Product': '/data/CDP/production//1483459/S1A_IW_RAW__0ADV_20240201T164617_20240201T165826_052368_065517_BD80.SAFE', 'Level-0 Calibration Product': '/data/CDP/production//1483459/S1A_IW_RAW__0CDV_20240201T164617_20240201T165826_052368_065517_A7DD.SAFE', 'Level-0 Noise Product': '/data/CDP/production//1483459/S1A_IW_RAW__0NDV_20240201T164617_20240201T165826_052368_065517_B1BE.SAFE', 'Level-0 Product': '/data/CDP/production//1483459/S1A_IW_RAW__0SDV_20240201T164912_20240201T164944_052368_065517_D16A.SAFE', 'product definition': 'Sentinel-1 Product Definition (S1-RS-MDA-52-7440) release 2/7', 'product specification': 'Sentinel-1 Product Specification (S1-RS-MDA-52-7441) release 3/14'}, 'output': 'S1A_IW_SL1__1_DV_20240201T164914_20240201T164944_052368_065517_9AB2.SAFE', 'processingCentre': 'Copernicus Ground Segment, ESA', 'processingTime': '2024-02-01T17:40:38.000000', 'processor': 'Sentinel-1 IPF', 'type': 'Level-1 Intermediate SLC Product', 'version': '003.71'}, {'inputs': {'Level-1 Intermediate SLC Product': 'S1A_IW_SL1__1_DV_20240201T164914_20240201T164944_052368_065517_9AB2.SAFE'}, 'output': '', 'processingCentre': 'Copernicus Ground Segment, ESA', 'processingTime': '2024-02-01T17:42:31.000000', 'processor': 'Sentinel-1 IPF', 'type': 'L1', 'version': '003.71'}], 'image_information': {}, 'platform_heading': 0.0, 'processing_information': {'azimuth_processing': {'look_bandwidth': 327.0, 'look_overlap': 0.0, 'number_of_looks': 1, 'processing_bandwidth': 327.0, 'total_bandwidth': 327.0, 'window_coefficient': 0.7}, 'input_dimensions': {'azimuth_time': '2024-02-01T16:49:14.342640', 'number_of_input_lines': 15020, 'number_of_input_samples': 23890}, 'processor_scaling_factor': 880278100000.0, 'range_processing': {'look_bandwidth': 14100000.0, 'look_overlap': 3502589.347412674, 'number_of_looks': 5, 'processing_bandwidth': 56500000.0, 'total_bandwidth': 56504455.48389234, 'window_coefficient': 0.7}}, 'product_quality': {'azimuth_time': '2024-02-01T16:49:15.722819', 'doppler_centroid_quality': {'dc_method': 'Data Analysis', 'doppler_centroid_uncertain_flag': True}, 'downlink_quality': {'chirp_source_used': 'Nominal', 'downlink_gaps_in_input_data_significant_flag': True, 'downlink_missing_lines_significant_flag': True, 'i_input_data_mean': 0.1439639031887054, 'i_input_data_std_dev': 3.541975021362305, 'input_data_mean_outside_nominal_range_flag': True, 'input_data_st_dev_outside_nominal_range_flag': True, 'instrument_gaps_in_input_data_significant_flag': True, 'instrument_missing_lines_significant_flag': True, 'invalid_downlink_params_flag': True, 'mean_pg_product_amplitude': 0.6905748248100281, 'mean_pg_product_phase': -1.380280733108521, 'num_downlink_input_data_gaps': 0, 'num_downlink_input_missing_lines': 0, 'num_instrument_input_data_gaps': 0, 'num_instrument_input_missing_lines': 0, 'num_ssb_error_input_data_gaps': 0, 'num_ssb_error_input_missing_lines': 0, 'pg_product_derivation_failed_flag': True, 'pg_source_used': 'Extracted', 'q_input_data_mean': 0.2244511991739273, 'q_input_data_std_dev': 3.482753992080688, 'replica_reconstruction_failed_flag': True, 'rrf_spectrum_used': 'Extended Tapered', 'ssb_error_gaps_in_input_data_significant_flag': True, 'ssb_error_missing_lines_significant_flag': True, 'std_dev_pg_product_amplitude': 0.06687389644896202, 'std_dev_pg_product_phase': 0.1391906169547492}, 'image_quality': {'output_data_mean_outside_nominal_range_flag': True, 'output_data_st_dev_outside_nominal_range_flag': True}, 'raw_data_analysis_quality': {'i_bias': 0.1439639031887054, 'i_bias_significance_flag': True, 'iq_gain_imbalance': 1.017004013061523, 'iq_gain_significance_flag': True, 'iq_quadrature_departure': -0.001841219025664032, 'iq_quadrature_departure_significance_flag': True, 'q_bias': 0.2244511991739273, 'q_bias_significance_flag': True}}, 'projection': 'MISSING', 'pulse_repetition_frequency': 0.0, 'range_sampling_rate': 0.0, 'raw_data_analysis': {'azimuth_time': '2024-02-01T16:49:13.204896', 'i_bias': 0.1439639031887054, 'i_bias_lower_bound': -0.004095753189176321, 'i_bias_upper_bound': 0.004095753189176321, 'i_bias_used_for_correction': 0.2653363943099976, 'iq_gain_imbalance': 1.017004013061523, 'iq_gain_imbalance_used_for_correction': 0.9759508967399597, 'iq_gain_lower_bound': 0.9988437294960022, 'iq_gain_upper_bound': 1.001155972480774, 'iq_quadrature_departure': -0.001841219025664032, 'iq_quadrature_departure_lower_bound': -0.9167197942733765, 'iq_quadrature_departure_upper_bound': 0.9130377769470215, 'iq_quadrature_departure_used_for_correction': 0.08719629794359207, 'q_bias': 0.2244511991739273, 'q_bias_lower_bound': -0.00402727210894227, 'q_bias_upper_bound': 0.00402727210894227, 'q_bias_used_for_correction': 0.136866495013237}, 'reference_replica': {'azimuth_time': '2024-02-01T16:49:14.330144', 'chirp_source': 'Nominal', 'pg_source': 'Extracted', 'time_delay': 4.364615e-07}, 'rfi': {'radio_frequency_interference': {'rfi_burst_report': {'azimuth_time': ['2024-02-01T16:49:13.204896', '2024-02-01T16:49:15.977841', '2024-02-01T16:49:18.738454', '2024-02-01T16:49:21.497010', '2024-02-01T16:49:24.253511', '2024-02-01T16:49:27.010012', '2024-02-01T16:49:29.768569', '2024-02-01T16:49:32.527125', '2024-02-01T16:49:35.285682', '2024-02-01T16:49:38.044238', '2024-02-01T16:49:14.150452', '2024-02-01T16:49:16.921342', '2024-02-01T16:49:19.679898', '2024-02-01T16:49:22.442566', '2024-02-01T16:49:25.197012', '2024-02-01T16:49:27.953513', '2024-02-01T16:49:30.710014', '2024-02-01T16:49:33.470626', '2024-02-01T16:49:36.227127', '2024-02-01T16:49:38.987739', '2024-02-01T16:49:15.108341', '2024-02-01T16:49:17.879231', '2024-02-01T16:49:20.633676', '2024-02-01T16:49:23.394288', '2024-02-01T16:49:26.152845', '2024-02-01T16:49:28.905235', '2024-02-01T16:49:31.663791', '2024-02-01T16:49:34.424404', '2024-02-01T16:49:37.180905', '2024-02-01T16:49:39.939461'], 'frequency_domain': {}, 'in_band_out_band_power_ratio': [3.551221, 3.201816, 3.557568, 3.955303, 4.091055, 3.709768, 3.826199, 3.383842, 3.11795, 3.12303, 1.43317, 1.097741, 1.303932, 1.565534, 2.398167, 3.32274, 3.400999, 3.271558, 3.271746, 2.669003, 2.13899, 2.83726, 2.694839, 3.37341, 3.605354, 3.084574, 1.845388, 1.181927, 1.020435, 1.033456], 'time_domain': {}}, 'rfi_detection_from_noise_report': {'max_fisher_z': [5.864442, 6.440278, 4.486204, 3.013181, 6.273263, 3.351353, 5.596714, 3.589, 5.316663, 5.551283, 7.321002, 3.191099, 7.728152, 4.866546, 4.020832, 2.973906, 4.905985, 5.948045, 4.693285, 4.13501, 5.141533, 11.20654, 3.556587, 2.948809, 3.63246, 3.260719, 4.732273, 9.968931, 5.780037, 7.960624, 19.25823, 3.938732, 6.213816, 3.12288, 3.257009], 'max_kl_divergence': [7.619586, 9.322783, 4.590034, 2.220559, 8.769769, 2.696851, 6.988042, 3.119004, 6.319026, 6.95901, 11.85753, 2.373508, 14.52215, 5.369152, 3.74914, 3.391667, 5.461858, 8.166458, 5.969206, 3.922385, 5.916282, 50012.93, 2.95277, 2.439769, 3.211549, 2.704064, 5.075947, 21.75982, 7.465378, 13.91496, 299970.0, 3.582776, 8.563289, 2.562928, 2.572075], 'max_rfi_psd': [0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0], 'noise_sensing_time': ['2024-02-01T16:49:14.342643', '2024-02-01T16:49:17.100929', '2024-02-01T16:49:19.859199', '2024-02-01T16:49:22.617469', '2024-02-01T16:49:25.375755', '2024-02-01T16:49:28.134025', '2024-02-01T16:49:30.892295', '2024-02-01T16:49:33.650581', '2024-02-01T16:49:36.408866', '2024-02-01T16:49:39.167137', '2024-02-01T16:49:41.925407', '2024-02-01T16:49:12.416572', '2024-02-01T16:49:15.174842', '2024-02-01T16:49:17.933113', '2024-02-01T16:49:20.691398', '2024-02-01T16:49:23.449684', '2024-02-01T16:49:26.207954', '2024-02-01T16:49:28.966224', '2024-02-01T16:49:31.724510', '2024-02-01T16:49:34.482780', '2024-02-01T16:49:37.241065', '2024-02-01T16:49:39.999336', '2024-02-01T16:49:42.757606', '2024-02-01T16:49:13.494606', '2024-02-01T16:49:16.252891', '2024-02-01T16:49:19.011161', '2024-02-01T16:49:21.769432', '2024-02-01T16:49:24.527717', '2024-02-01T16:49:27.285987', '2024-02-01T16:49:30.044273', '2024-02-01T16:49:32.802543', '2024-02-01T16:49:35.560813', '2024-02-01T16:49:38.319099', '2024-02-01T16:49:41.077384', '2024-02-01T16:49:43.835655'], 'rfi_detected': ['false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false']}}}, 'swath_merging': {'swath_bounds_azimuth_time': '2024-02-01T16:49:15.722819', 'swath_bounds_first_azimuth_line': 0, 'swath_bounds_first_range_sample': 0, 'swath_bounds_last_azimuth_line': 16674}, 'timeliness_category': 'MISSING', 'title': 'MISSING'} stac_discovery : {'assets': {}, 'bbox': [18.626646, 39.456726, 15.211703, 41.367767], 'geometry': {'coordinates': [[]], 'type': 'Polygon'}, 'id': 'SAR Standard L1 Product', 'links': [{'href': './.zattrs.json', 'rel': 'self', 'type': 'application/json'}], 'properties': {'constellation': 'sentinel-1', 'created': "metadataSection/metadataObject[@ID='processing']/metadataWrap/xmlData/safe:processing/@stopZ", 'datetime': 'null', 'end_datetime': "metadataSection/metadataObject[@ID='acquisitionPeriod']/metadataWrap/xmlData/safe:acquisitionPeriod/safe:stopTimeZ", 'instrument': 'sar', 'platform': "concat(metadatasection/metadataobject[@id='platform']/metadatawrap/xmldata/safe:platform/safe:familyname, metadatasection/metadataobject[@id='platform']/metadatawrap/xmldata/safe:platform/safe:number)", 'processing:expression': 'systematic', 'processing:software': {'': ''}, 'processing:version': '004.00', 'product:timeliness': 'MISSING', 'product:timeliness_category': 'NRT', 'product:type': 'S01SIWGRH', 'provider': [{'name': 'No data about provider', 'roles': ['processor']}, {'name': 'No data about provider', 'roles': ['producer']}], 'sar:center_frequency': 0, 'sar:frequency_band': 'MISSING', 'sar:looks_equivalent_number': 0, 'sar:pixel_spacing_range': 0, 'sar:resolution_azimuth': 0, 'sar:resolution_range': 0, 'sat:orbit_state': [], 'start_datetime': "metadataSection/metadataObject[@ID='acquisitionPeriod']/metadataWrap/xmlData/safe:acquisitionPeriod/safe:startTimeZ", 'view:azimuth': 0, 'view:incidence_angle': 0, 'view:off_nadir': 0}, 'stac_extensions': ['https://stac-extensions.github.io/eopf/v1.0.0/schema.json', 'https://stac-extensions.github.io/product/v0.1.0/schema.json', 'https://stac-extensions.github.io/eo/v1.1.0/schema.json', 'https://stac-extensions.github.io/sat/v1.0.0/schema.json', 'https://stac-extensions.github.io/view/v1.0.0/schema.json', 'https://stac-extensions.github.io/scientific/v1.0.0/schema.json', 'https://stac-extensions.github.io/processing/v1.2.0/schema.json', 'https://stac-extensions.github.io/sar/v1.0.0/schema.json'], 'stac_version': '1.0.0', 'type': 'Feature'}
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<xarray.DatasetView> Size: 234kB\n",
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+ " * azimuth_time (azimuth_time) datetime64[ns] 216B 2024-02-01T16:49:15....\n",
+ " slant_range_time (azimuth_time, slant_range_time) float32 78kB dask.array<chunksize=(27, 720), meta=np.ndarray>\n",
+ "Data variables:\n",
+ " elevation_angle (azimuth_time, slant_range_time) float32 78kB dask.array<chunksize=(27, 720), meta=np.ndarray>\n",
+ " incidence_angle (azimuth_time, slant_range_time) float32 78kB dask.array<chunksize=(27, 720), meta=np.ndarray>\n",
+ " roll (azimuth_time) float32 108B dask.array<chunksize=(27,), meta=np.ndarray>\n",
+ " terrain_height (azimuth_time) float32 108B dask.array<chunksize=(27,), meta=np.ndarray> Groups: (0)
Dimensions: azimuth_time : 27slant_range_time : 720
Coordinates: (2)
azimuth_time
(azimuth_time)
datetime64[ns]
2024-02-01T16:49:15.977841 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : zero doppler azimuth time of antenna pattern measurement array(['2024-02-01T16:49:15.977841000', '2024-02-01T16:49:16.921342000',\n",
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+ " '2024-02-01T16:49:39.939461000'], dtype='datetime64[ns]') slant_range_time
(azimuth_time, slant_range_time)
float32
dask.array<chunksize=(27, 720), meta=np.ndarray>
dimensions : ['azimuth_time', 'slant_range_time'] dtype : <f8 long_name : two-way slant range time to sample units : s \n",
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Data variables: (4)
elevation_angle
(azimuth_time, slant_range_time)
float32
dask.array<chunksize=(27, 720), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'slant_range_time'], 'dimensions': ['azimuth_time', 'slant_range_time'], 'dtype': '<f4', 'long_name': 'elevation angle to grid point', 'units': 'degrees'} units : degrees \n",
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incidence_angle
(azimuth_time, slant_range_time)
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Data variables: (10)
pitch
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Dimensions: azimuth_time : 28degree : 9
Coordinates: (1)
Data variables: (5)
gr0
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grsr_coefficients
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dask.array<chunksize=(28, 9), meta=np.ndarray>
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sr0
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srgr_coefficients
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float32
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<xarray.DatasetView> Size: 1kB\n",
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+ " * azimuth_time (azimuth_time) datetime64[ns] 216B 202...\n",
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+ "Data variables:\n",
+ " data_dc_polynomial (azimuth_time, degree) float32 324B dask.array<chunksize=(27, 3), meta=np.ndarray>\n",
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Dimensions: azimuth_time : 27degree : 3
Coordinates: (1)
Data variables: (7)
data_dc_polynomial
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float32
dask.array<chunksize=(27, 3), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'degree'], 'dtype': '<f4', 'long_name': 'doppler centroid estimated from data, expressed as polynomial with 5 coefficients: doppler centroid = d0 + d1(tsr-t0) + d2(tsr-t0)^2 + d3(tsr-t0)^3 + d4(tsr-t0)^4, where tsr = 2-way slant range time'} \n",
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data_dc_rms_error
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data_dc_rms_error_above_threshold
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bool
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fine_dce_azimuth_start_time
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fine_dce_azimuth_stop_time
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geometry_dc_polynomial
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+ " height (azimuth_time) float32 840B dask.array<chunksize=(210,), meta=np.ndarray>\n",
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Dimensions:
Coordinates: (2)
azimuth_time
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2024-02-01T16:49:15.722550 ... 2...
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elevation_angle
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height
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incidence_angle
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latitude
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longitude
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pixel
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slant_range_time
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<xarray.DatasetView> Size: 512B\n",
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+ " velocity (azimuth_time, axis) float32 192B dask.array<chunksize=(16, 3), meta=np.ndarray> Groups: (0)
Dimensions:
Coordinates: (1)
Data variables: (2)
position
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velocity
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float32
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<xarray.DatasetView> Size: 120B\n",
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+ " * azimuth_time (azimuth_time) datetime64[ns] 24B ...\n",
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+ " reference_replica_phase_coefficients (azimuth_time, degree) float32 48B dask.array<chunksize=(3, 4), meta=np.ndarray> Groups: (0)
Dimensions:
Coordinates: (1)
Data variables: (2)
reference_replica_amplitude_coefficients
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float32
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reference_replica_phase_coefficients
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<xarray.DatasetView> Size: 585B\n",
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+ "Coordinates:\n",
+ " * azimuth_time (azimuth_time) datetime64[ns] 120B 2024...\n",
+ "Data variables:\n",
+ " absolute_pg_product_valid_flag (azimuth_time) bool 15B dask.array<chunksize=(15,), meta=np.ndarray>\n",
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+ " cross_correlation_pslr (azimuth_time) float32 60B dask.array<chunksize=(15,), meta=np.ndarray>\n",
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+ " model_pg_product_amplitude (azimuth_time) float32 60B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " model_pg_product_phase (azimuth_time) float32 60B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " pg_product_amplitude (azimuth_time) float32 60B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " pg_product_phase (azimuth_time) float32 60B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " reconstructed_replica_valid_flag (azimuth_time) bool 15B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " relative_pg_product_valid_flag (azimuth_time) bool 15B dask.array<chunksize=(15,), meta=np.ndarray> Groups: (0)
Dimensions:
Coordinates: (1)
Data variables: (10)
absolute_pg_product_valid_flag
(azimuth_time)
bool
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<b1', 'long_name': 'true if |pgProductAmplitude - modelPgProductAmplitude| < maxPgAmpErrorThreshold and |pgProductPhase - modelPgProductPhase| < maxPgPhaseErrorThreshold, false otherwise; PG product values can only be calculated and validated for products that have at least one valid extracted reconstructed replica; if no valid extracted reconstructed replica exists within the product then this flag is set to false for every replica record'} \n",
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cross_correlation_peak_location
(azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'peak location of cross-correlation function between the reconstructed replica and the nominal replica', 'units': 'samples'} units : samples \n",
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cross_correlation_pslr
(azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'peak side lobe ratio of replica cross-correlation function between the reconstructed replica and the nominal replica', 'units': 'dB'} units : dB \n",
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internal_time_delay
(azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'internal time delay representing the calculated deviation of the location of this PG replica from the location of the transmitted pulse or nominal PG replica', 'units': 's'} units : s \n",
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model_pg_product_amplitude
(azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'PG product amplitude value from the input PG product model'} \n",
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model_pg_product_phase
(azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'PG product phase value from the input PG product model', 'units': 'radians'} units : radians \n",
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pg_product_amplitude
(azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'amplitude of the power gain product derived from this replica (the amplitude value is:abs(1/PG * meanRxCalPow(swath1)/meanRxCalPow(swathn)) where abs() is the absolute value function for a complex number, meanRxCalPow(swath1) is the mean rx calibration power of swath 1, meanRxCalPow(swathn) is the mean rx calibration power of the current swath; PG product values can only be calculated for products that have at least one valid extracted reconstructed replica; if no valid extracted reconstructed replica exists within the product then this value is set to the default value of 1.0)'} \n",
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pg_product_phase
(azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'phase of the power gain product derived from this replica [radians] (the phase value is:arg(1/PG * meanRxCalPow(swath1)/meanRxCalPow(swathn)) where arg() is the phase value function for a complex number, meanRxCalPow(swath1) is the mean rx calibration power of swath 1, meanRxCalPow(swathn) is the mean rx calibration power of the current swath; PG product values can only be calculated for products that have at least one valid extracted reconstructed replica; if no valid extracted reconstructed replica exists within the product then this value is set to the default value of 0.0)'} \n",
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reconstructed_replica_valid_flag
(azimuth_time)
bool
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<b1', 'long_name': 'true if a valid peak location was found in the cross-correlation between the nominal PG replica and this extracted PG replica, false otherwise'} \n",
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relative_pg_product_valid_flag
(azimuth_time)
bool
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<b1', 'long_name': 'true if |pgProductAmplitude - meanPgProductAmplitude| < pgAmpStdFractionThreshold * stdPgProductAmplitude and |pgProductPhase - meanPgProductPhase| < pgPhaseStdFractionThreshold * stdPgProductPhase, false otherwise; PG product values can only be calculated and validated for products that have at least one valid extracted reconstructed replica; if no valid extracted reconstructed replica exists within the product then this flag is set to false for every replica record'} \n",
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<xarray.DatasetView> Size: 60B\n",
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+ " * azimuth_time (azimuth_time) datetime64[ns] 40B 2024-02-01T16:49:05.722...\n",
+ "Data variables:\n",
+ " terrain_height (azimuth_time) float32 20B dask.array<chunksize=(5,), meta=np.ndarray> Dimensions:
Coordinates: (0)
Data variables: (0)
Attributes: (0)
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<xarray.DatasetView> Size: 882MB\n",
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+ " * azimuth_time (azimuth_time) datetime64[ns] 133kB 2024-02-01T16:49:15.722...\n",
+ "Dimensions without coordinates: ground_range\n",
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+ " grd (azimuth_time, ground_range) uint16 882MB dask.array<chunksize=(2536, 26456), meta=np.ndarray> Groups: (0)
Dimensions: azimuth_time : 16675ground_range : 26456
Coordinates: (1)
Data variables: (1)
grd
(azimuth_time, ground_range)
uint16
dask.array<chunksize=(2536, 26456), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'ground_range'], 'dtype': '<u2', 'long_name': 'measurement data set for GRD IW'} \n",
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<xarray.DatasetView> Size: 292kB\n",
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+ " * ground_range (ground_range) float32 3kB 0.0 6.67e+06 ... 4.411e+09\n",
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Dimensions: azimuth_time : 27ground_range : 663
Coordinates: (4)
azimuth_time
(azimuth_time)
datetime64[ns]
2024-02-01T16:49:15.722819 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : zero doppler azimuth time at which calibration vector applies array(['2024-02-01T16:49:15.722819000', '2024-02-01T16:49:16.722819000',\n",
+ " '2024-02-01T16:49:17.722819000', '2024-02-01T16:49:18.722819000',\n",
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dimensions : ['ground_range'] dtype : <f8 array([0.000000e+00, 6.669600e+06, 1.333920e+07, ..., 4.401936e+09,\n",
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int32
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dimensions : ['azimuth_time'] dtype : <u4 long_name : image line at which the calibration vector applies \n",
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dn
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Dimensions:
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noise_power_correction_factor
(azimuth_time)
float32
dask.array<chunksize=(797,), meta=np.ndarray>
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number_of_noise_lines
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other_metadata : {'azimuth_steering_rate': 0.0, 'downlink_information': {'azimuth_time': '2024-02-01T16:49:13.204896', 'baq_block_length': 256, 'decimation_filter_bandwidth': 56590000.0, 'ecc_number': 8, 'filter_length': 36, 'first_line_sensing_time': '2024-02-01T16:46:17.812919', 'instrument_config_id': 7, 'last_line_sensing_time': '2024-02-01T16:46:45.585414', 'mean_bit_rate': 0.4328242863671608, 'num_err_azimuth_beam_address': 0, 'num_err_baq_block_length': 0, 'num_err_baq_mode': 0, 'num_err_cal_mode': 0, 'num_err_cal_type': 0, 'num_err_calibration_beam_address': 0, 'num_err_data_take_id': 0, 'num_err_ecc_number': 0, 'num_err_elevation_beam_address': 0, 'num_err_instrument_config_id': 0, 'num_err_number_of_quads': 0, 'num_err_packet_count': 0, 'num_err_polarisation': 0, 'num_err_pri': 0, 'num_err_pri_count': 0, 'num_err_range_decimation': 0, 'num_err_rank': 0, 'num_err_rx_channel_id': 0, 'num_err_rx_gain': 0, 'num_err_sas_test_mode': 0, 'num_err_signal_type': 0, 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Ground Segment, ESA', 'processingTime': '2024-02-01T17:42:31.000000', 'processor': 'Sentinel-1 IPF', 'type': 'L1', 'version': '003.71'}], 'image_information': {}, 'platform_heading': 0.0, 'processing_information': {'azimuth_processing': {'look_bandwidth': 327.0, 'look_overlap': 0.0, 'number_of_looks': 1, 'processing_bandwidth': 327.0, 'total_bandwidth': 327.0, 'window_coefficient': 0.7}, 'input_dimensions': {'azimuth_time': '2024-02-01T16:49:14.342640', 'number_of_input_lines': 15020, 'number_of_input_samples': 23890}, 'processor_scaling_factor': 880278100000.0, 'range_processing': {'look_bandwidth': 14100000.0, 'look_overlap': 3502589.347412674, 'number_of_looks': 5, 'processing_bandwidth': 56500000.0, 'total_bandwidth': 56504455.48389234, 'window_coefficient': 0.7}}, 'product_quality': {'azimuth_time': '2024-02-01T16:49:15.722819', 'doppler_centroid_quality': {'dc_method': 'Data Analysis', 'doppler_centroid_uncertain_flag': True}, 'downlink_quality': {'chirp_source_used': 'Nominal', 'downlink_gaps_in_input_data_significant_flag': True, 'downlink_missing_lines_significant_flag': True, 'i_input_data_mean': 0.2653363943099976, 'i_input_data_std_dev': 7.441119194030762, 'input_data_mean_outside_nominal_range_flag': True, 'input_data_st_dev_outside_nominal_range_flag': True, 'instrument_gaps_in_input_data_significant_flag': True, 'instrument_missing_lines_significant_flag': True, 'invalid_downlink_params_flag': True, 'mean_pg_product_amplitude': 0.6667583187421163, 'mean_pg_product_phase': -1.471238970756531, 'num_downlink_input_data_gaps': 0, 'num_downlink_input_missing_lines': 0, 'num_instrument_input_data_gaps': 0, 'num_instrument_input_missing_lines': 0, 'num_ssb_error_input_data_gaps': 0, 'num_ssb_error_input_missing_lines': 0, 'pg_product_derivation_failed_flag': True, 'pg_source_used': 'Extracted', 'q_input_data_mean': 0.136866495013237, 'q_input_data_std_dev': 7.624481201171875, 'replica_reconstruction_failed_flag': True, 'rrf_spectrum_used': 'Extended Tapered', 'ssb_error_gaps_in_input_data_significant_flag': True, 'ssb_error_missing_lines_significant_flag': True, 'std_dev_pg_product_amplitude': 0.08930446301602442, 'std_dev_pg_product_phase': 0.09685694214734232}, 'image_quality': {'output_data_mean_outside_nominal_range_flag': True, 'output_data_st_dev_outside_nominal_range_flag': True}, 'raw_data_analysis_quality': {'i_bias': 0.2653363943099976, 'i_bias_significance_flag': True, 'iq_gain_imbalance': 0.9759508967399597, 'iq_gain_significance_flag': True, 'iq_quadrature_departure': 0.08719629794359207, 'iq_quadrature_departure_significance_flag': True, 'q_bias': 0.136866495013237, 'q_bias_significance_flag': True}}, 'projection': 'MISSING', 'pulse_repetition_frequency': 0.0, 'range_sampling_rate': 0.0, 'raw_data_analysis': {'azimuth_time': '2024-02-01T16:49:13.204896', 'i_bias': 0.2653363943099976, 'i_bias_lower_bound': -0.00860451441258192, 'i_bias_upper_bound': 0.00860451441258192, 'i_bias_used_for_correction': 0.2653363943099976, 'iq_gain_imbalance': 0.9759508967399597, 'iq_gain_imbalance_used_for_correction': 0.9759508967399597, 'iq_gain_lower_bound': 0.9988437294960022, 'iq_gain_upper_bound': 1.001155972480774, 'iq_quadrature_departure': 0.08719629794359207, 'iq_quadrature_departure_lower_bound': -0.7857236862182617, 'iq_quadrature_departure_upper_bound': 0.9600961208343506, 'iq_quadrature_departure_used_for_correction': 0.08719629794359207, 'q_bias': 0.136866495013237, 'q_bias_lower_bound': -0.008816543966531754, 'q_bias_upper_bound': 0.008816543966531754, 'q_bias_used_for_correction': 0.136866495013237}, 'reference_replica': {'azimuth_time': '2024-02-01T16:49:14.330144', 'chirp_source': 'Nominal', 'pg_source': 'Extracted', 'time_delay': 4.366515e-07}, 'rfi': {'radio_frequency_interference': {'rfi_burst_report': {'azimuth_time': ['2024-02-01T16:49:13.204896', '2024-02-01T16:49:15.977841', '2024-02-01T16:49:18.738454', '2024-02-01T16:49:21.497010', '2024-02-01T16:49:24.253511', '2024-02-01T16:49:27.010012', '2024-02-01T16:49:29.768569', '2024-02-01T16:49:32.527125', '2024-02-01T16:49:35.285682', '2024-02-01T16:49:38.044238', '2024-02-01T16:49:14.150452', '2024-02-01T16:49:16.921342', '2024-02-01T16:49:19.679898', '2024-02-01T16:49:22.442566', '2024-02-01T16:49:25.197012', '2024-02-01T16:49:27.953513', '2024-02-01T16:49:30.710014', '2024-02-01T16:49:33.470626', '2024-02-01T16:49:36.227127', '2024-02-01T16:49:38.987739', '2024-02-01T16:49:15.108341', '2024-02-01T16:49:17.879231', '2024-02-01T16:49:20.633676', '2024-02-01T16:49:23.394288', '2024-02-01T16:49:26.152845', '2024-02-01T16:49:28.905235', '2024-02-01T16:49:31.663791', '2024-02-01T16:49:34.424404', '2024-02-01T16:49:37.180905', '2024-02-01T16:49:39.939461'], 'frequency_domain': {}, 'in_band_out_band_power_ratio': [8.386951, 7.75028, 8.360935, 9.28432, 9.57985, 9.135963, 9.382602, 8.668913, 8.103361, 8.053927, 3.005618, 2.316871, 2.753134, 3.653028, 6.278238, 8.563421, 8.158795, 7.848544, 7.501281, 6.072627, 4.475649, 6.16859, 5.962898, 6.9662, 6.764679, 5.766382, 3.545211, 2.371748, 2.202334, 2.716522], 'time_domain': {}}, 'rfi_detection_from_noise_report': {'max_fisher_z': [7.566205, 8.083917, 14.38002, 3.709687, 8.914259, 4.259226, 5.057343, 3.29616, 6.525842, 7.97607, 14.51392, 4.62531, 5.121163, 3.733583, 4.10527, 4.893073, 5.16384, 5.780878, 6.13004, 5.64084, 5.872551, 8.899171, 7.154456, 3.460059, 5.813056, 3.977742, 4.660238, 7.707363, 3.941415, 5.202148, 8.530036, 4.034338, 8.480135, 3.210887, 4.233388], 'max_kl_divergence': [12.75938, 14.37579, 159994.6, 3.265193, 17.68033, 4.198958, 5.878102, 2.655091, 9.489946, 14.19843, 159993.7, 4.962371, 5.890357, 3.305579, 3.86732, 5.525769, 5.934959, 7.556106, 8.346755, 7.087793, 7.685493, 18.01014, 11.48184, 2.876063, 7.53023, 3.57903, 4.881905, 13.06632, 3.826361, 6.076036, 16.60798, 3.779098, 15.83396, 2.553996, 4.160332], 'max_rfi_psd': [0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0], 'noise_sensing_time': ['2024-02-01T16:49:14.342643', '2024-02-01T16:49:17.100929', '2024-02-01T16:49:19.859199', '2024-02-01T16:49:22.617469', '2024-02-01T16:49:25.375755', '2024-02-01T16:49:28.134025', '2024-02-01T16:49:30.892295', '2024-02-01T16:49:33.650581', '2024-02-01T16:49:36.408851', '2024-02-01T16:49:39.167137', '2024-02-01T16:49:41.925407', '2024-02-01T16:49:12.416572', '2024-02-01T16:49:15.174842', '2024-02-01T16:49:17.933113', '2024-02-01T16:49:20.691398', '2024-02-01T16:49:23.449684', '2024-02-01T16:49:26.207954', '2024-02-01T16:49:28.966224', '2024-02-01T16:49:31.724510', '2024-02-01T16:49:34.482780', '2024-02-01T16:49:37.241065', '2024-02-01T16:49:39.999336', '2024-02-01T16:49:42.757606', '2024-02-01T16:49:13.494606', '2024-02-01T16:49:16.252891', '2024-02-01T16:49:19.011161', '2024-02-01T16:49:21.769432', '2024-02-01T16:49:24.527717', '2024-02-01T16:49:27.285987', '2024-02-01T16:49:30.044273', '2024-02-01T16:49:32.802543', '2024-02-01T16:49:35.560813', '2024-02-01T16:49:38.319099', '2024-02-01T16:49:41.077384', '2024-02-01T16:49:43.835655'], 'rfi_detected': ['false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false']}}}, 'swath_merging': {'swath_bounds_azimuth_time': '2024-02-01T16:49:15.722819', 'swath_bounds_first_azimuth_line': 0, 'swath_bounds_first_range_sample': 0, 'swath_bounds_last_azimuth_line': 16674}, 'timeliness_category': 'MISSING', 'title': 'MISSING'} stac_discovery : {'assets': {}, 'bbox': [18.626646, 39.456726, 15.211703, 41.367767], 'geometry': {'coordinates': [[]], 'type': 'Polygon'}, 'id': 'SAR Standard L1 Product', 'links': [{'href': './.zattrs.json', 'rel': 'self', 'type': 'application/json'}], 'properties': {'constellation': 'sentinel-1', 'created': "metadataSection/metadataObject[@ID='processing']/metadataWrap/xmlData/safe:processing/@stopZ", 'datetime': 'null', 'end_datetime': "metadataSection/metadataObject[@ID='acquisitionPeriod']/metadataWrap/xmlData/safe:acquisitionPeriod/safe:stopTimeZ", 'instrument': 'sar', 'platform': "concat(metadatasection/metadataobject[@id='platform']/metadatawrap/xmldata/safe:platform/safe:familyname, metadatasection/metadataobject[@id='platform']/metadatawrap/xmldata/safe:platform/safe:number)", 'processing:expression': 'systematic', 'processing:software': {'': ''}, 'processing:version': '004.00', 'product:timeliness': 'MISSING', 'product:timeliness_category': 'NRT', 'product:type': 'S01SIWGRH', 'provider': [{'name': 'No data about provider', 'roles': ['processor']}, {'name': 'No data about provider', 'roles': ['producer']}], 'sar:center_frequency': 0, 'sar:frequency_band': 'MISSING', 'sar:looks_equivalent_number': 0, 'sar:pixel_spacing_range': 0, 'sar:resolution_azimuth': 0, 'sar:resolution_range': 0, 'sat:orbit_state': [], 'start_datetime': "metadataSection/metadataObject[@ID='acquisitionPeriod']/metadataWrap/xmlData/safe:acquisitionPeriod/safe:startTimeZ", 'view:azimuth': 0, 'view:incidence_angle': 0, 'view:off_nadir': 0}, 'stac_extensions': ['https://stac-extensions.github.io/eopf/v1.0.0/schema.json', 'https://stac-extensions.github.io/product/v0.1.0/schema.json', 'https://stac-extensions.github.io/eo/v1.1.0/schema.json', 'https://stac-extensions.github.io/sat/v1.0.0/schema.json', 'https://stac-extensions.github.io/view/v1.0.0/schema.json', 'https://stac-extensions.github.io/scientific/v1.0.0/schema.json', 'https://stac-extensions.github.io/processing/v1.2.0/schema.json', 'https://stac-extensions.github.io/sar/v1.0.0/schema.json'], 'stac_version': '1.0.0', 'type': 'Feature'} Dimensions:
Coordinates: (0)
Inherited coordinates: (0)
Data variables: (0)
Attributes: (2)
other_metadata : {'azimuth_steering_rate': 0.0, 'eopf_category': 'eocontainer', 'history': [{'output': 'Downlinked Stream', 'processingTime': '2024-02-01T16:57:59.153183', 'processor': None, 'type': 'Raw Data'}, {'inputs': {'Applicable Document1': 'S-1 Core PDGS S-1 Level-0 Product Format Specifications S1PD.SP.00110.ASTR', 'Applicable Document2': 'Sentinel-1 SAR Space Packet Protocol Data Unit S1-IF-ASD-PL-0007', 'Raw Data': 'Downlinked Stream'}, 'output': 'Unknown', 'processingTime': '2024-02-01T17:15:12.204685', 'processor': None, 'type': 'Raw Data'}, {'output': 'Downlinked Stream', 'processingTime': '2024-02-01T16:58:02.186672', 'processor': None, 'type': 'Raw Data'}, {'inputs': {'Applicable Document1': 'S-1 Core PDGS S-1 Level-0 Product Format Specifications S1PD.SP.00110.ASTR', 'Applicable Document2': 'Sentinel-1 SAR Space Packet Protocol Data Unit S1-IF-ASD-PL-0007', 'Raw Data': 'Downlinked Stream'}, 'output': 'Unknown', 'processingTime': '2024-02-01T17:19:06.821479', 'processor': None, 'type': 'Raw Data'}, {'inputs': {'Applicable Document1': 'S-1 Core PDGS S-1 Level-0 Product Format Specifications S1PD.SP.00110.ASTR', 'Applicable Document2': 'Sentinel-1 SAR Space Packet Protocol Data Unit S1-IF-ASD-PL-0007', 'Raw Data1': 'Unknown', 'Raw Data2': 'Unknown'}, 'output': '/data/CDP/production//1483459/S1A_IW_RAW__0SDV_20240201T164912_20240201T164944_052368_065517_D16A.SAFE', 'processingCentre': 'S1A-PS, ESA', 'processingTime': '2024-02-01T17:22:21.572634', 'processor': '', 'type': 'Level-0 Product'}, {'inputs': {'AUX_CAL': '/data/CDP/production//1483459/S1A_AUX_CAL_V20190228T092500_G20210104T141310.SAFE', 'AUX_INS': '/data/CDP/production//1483459/S1A_AUX_INS_V20190228T092500_G20211103T111906.SAFE', 'AUX_PP1': '/data/CDP/production//1483459/S1A_AUX_PP1_V20190228T092500_G20220323T153041.SAFE', 'AUX_PRE': '/data/CDP/production//1483459/S1A_OPER_AUX_PREORB_OPOD_20240201T171027_V20240201T163834_20240201T231334.EOF', 'Level-0 Annotation Product': '/data/CDP/production//1483459/S1A_IW_RAW__0ADV_20240201T164617_20240201T165826_052368_065517_BD80.SAFE', 'Level-0 Calibration Product': '/data/CDP/production//1483459/S1A_IW_RAW__0CDV_20240201T164617_20240201T165826_052368_065517_A7DD.SAFE', 'Level-0 Noise Product': '/data/CDP/production//1483459/S1A_IW_RAW__0NDV_20240201T164617_20240201T165826_052368_065517_B1BE.SAFE', 'Level-0 Product': '/data/CDP/production//1483459/S1A_IW_RAW__0SDV_20240201T164912_20240201T164944_052368_065517_D16A.SAFE', 'product definition': 'Sentinel-1 Product Definition (S1-RS-MDA-52-7440) release 2/7', 'product specification': 'Sentinel-1 Product Specification (S1-RS-MDA-52-7441) release 3/14'}, 'output': 'S1A_IW_SL1__1_DV_20240201T164914_20240201T164944_052368_065517_9AB2.SAFE', 'processingCentre': 'Copernicus Ground Segment, ESA', 'processingTime': '2024-02-01T17:40:38.000000', 'processor': 'Sentinel-1 IPF', 'type': 'Level-1 Intermediate SLC Product', 'version': '003.71'}, {'inputs': {'Level-1 Intermediate SLC Product': 'S1A_IW_SL1__1_DV_20240201T164914_20240201T164944_052368_065517_9AB2.SAFE'}, 'output': '', 'processingCentre': 'Copernicus Ground Segment, ESA', 'processingTime': '2024-02-01T17:42:31.000000', 'processor': 'Sentinel-1 IPF', 'type': 'L1', 'version': '003.71'}], 'platform_heading': 0.0, 'projection': 'MISSING', 'pulse_repetition_frequency': 0.0, 'range_sampling_rate': 0.0, 'timeliness_category': 'MISSING', 'title': 'MISSING'} stac_discovery : {'assets': {}, 'bbox': [18.626646, 39.456726, 15.211703, 41.367767], 'geometry': {'coordinates': [[[15.211703, 40.958977], [18.316936, 41.367767], [18.626646, 39.866817], [15.58988, 39.456726]]], 'type': 'Polygon'}, 'id': 'SAR Standard L1 Product', 'links': [{'href': './.zattrs.json', 'rel': 'self', 'type': 'application/json'}, 'S01SIWGRD_20240201T164915_0025_A299_750E_065517_VV', 'S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH'], 'properties': {'constellation': 'sentinel-1', 'created': '2024-02-01T17:42:31.000000Z', 'datetime': 'null', 'end_datetime': '2024-02-01T16:49:40.721011Z', 'eopf:datatake_id': '414999', 'eopf:instrument_mode': 'IW', 'instrument': 'sar', 'platform': 'sentinel-1a', 'processing:expression': 'systematic', 'processing:software': {'Sentinel-1 IPF': '003.71'}, 'product:timeliness': 'MISSING', 'product:timeliness_category': 'NRT', 'product:type': 'S01SIWGRH', 'provider': [{'name': 'Copernicus Ground Segment', 'roles': ['processor']}, {'name': 'ESA', 'roles': ['producer']}], 'sar:center_frequency': 0, 'sar:frequency_band': 'MISSING', 'sar:instrument_mode': 'IW', 'sar:looks_equivalent_number': 0, 'sar:pixel_spacing_range': 0, 'sar:polarizations': ['VV', 'VH'], 'sar:product_type': 'GRD', 'sar:resolution_azimuth': 0, 'sar:resolution_range': 0, 'sat:absolute_orbit': 52368, 'sat:anx_datetime': '2024-02-01T16:38:33.596595', 'sat:orbit_state': 'ascending', 'sat:relative_orbit': 146, 'start_datetime': '2024-02-01T16:49:15.722819Z', 'view:azimuth': 0, 'view:incidence_angle': 0, 'view:off_nadir': 0}, 'stac_extensions': ['https://stac-extensions.github.io/eopf/v1.0.0/schema.json', 'https://stac-extensions.github.io/product/v0.1.0/schema.json', 'https://stac-extensions.github.io/eo/v1.1.0/schema.json', 'https://stac-extensions.github.io/sat/v1.0.0/schema.json', 'https://stac-extensions.github.io/view/v1.0.0/schema.json', 'https://stac-extensions.github.io/scientific/v1.0.0/schema.json', 'https://stac-extensions.github.io/processing/v1.2.0/schema.json', 'https://stac-extensions.github.io/sar/v1.0.0/schema.json'], 'stac_version': '1.0.0', 'type': 'Feature'} "
+ ],
+ "text/plain": [
+ "\n",
+ "Group: /\n",
+ "โ Attributes:\n",
+ "โ other_metadata: {'azimuth_steering_rate': 0.0, 'eopf_category': 'eoconta...\n",
+ "โ stac_discovery: {'assets': {}, 'bbox': [18.626646, 39.456726, 15.211703,...\n",
+ "โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH\n",
+ "โ โ Attributes:\n",
+ "โ โ other_metadata: {'azimuth_steering_rate': 0.0, 'downlink_information': {...\n",
+ "โ โ stac_discovery: {'assets': {}, 'bbox': [18.626646, 39.456726, 15.211703,...\n",
+ "โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH/conditions\n",
+ "โ โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH/conditions/antenna_pattern\n",
+ "โ โ โ Dimensions: (azimuth_time: 27, slant_range_time: 720)\n",
+ "โ โ โ Coordinates:\n",
+ "โ โ โ * azimuth_time (azimuth_time) datetime64[ns] 216B 2024-02-01T16:49:15....\n",
+ "โ โ โ slant_range_time (azimuth_time, slant_range_time) float32 78kB dask.array\n",
+ "โ โ โ Data variables:\n",
+ "โ โ โ elevation_angle (azimuth_time, slant_range_time) float32 78kB dask.array\n",
+ "โ โ โ incidence_angle (azimuth_time, slant_range_time) float32 78kB dask.array\n",
+ "โ โ โ roll (azimuth_time) float32 108B dask.array\n",
+ "โ โ โ terrain_height (azimuth_time) float32 108B dask.array\n",
+ "โ โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH/conditions/attitude\n",
+ "โ โ โ Dimensions: (azimuth_time: 25)\n",
+ "โ โ โ Coordinates:\n",
+ "โ โ โ * azimuth_time (azimuth_time) datetime64[ns] 200B 2024-02-01T16:49:15.8750...\n",
+ "โ โ โ Data variables:\n",
+ "โ โ โ pitch (azimuth_time) float32 100B dask.array\n",
+ "โ โ โ q0 (azimuth_time) float32 100B dask.array\n",
+ "โ โ โ q1 (azimuth_time) float32 100B dask.array\n",
+ "โ โ โ q2 (azimuth_time) float32 100B dask.array\n",
+ "โ โ โ q3 (azimuth_time) float32 100B dask.array\n",
+ "โ โ โ roll (azimuth_time) float32 100B dask.array\n",
+ "โ โ โ wx (azimuth_time) float32 100B dask.array\n",
+ "โ โ โ wy (azimuth_time) float32 100B dask.array\n",
+ "โ โ โ wz (azimuth_time) float32 100B dask.array\n",
+ "โ โ โ yaw (azimuth_time) float32 100B dask.array\n",
+ "โ โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH/conditions/azimuth_fm_rate\n",
+ "โ โ โ Dimensions: (azimuth_time: 10, degree: 3)\n",
+ "โ โ โ Coordinates:\n",
+ "โ โ โ * azimuth_time (azimuth_time) datetime64[ns] 80B 2024-02-01T...\n",
+ "โ โ โ Dimensions without coordinates: degree\n",
+ "โ โ โ Data variables:\n",
+ "โ โ โ azimuth_fm_rate_polynomial (azimuth_time, degree) float32 120B dask.array\n",
+ "โ โ โ t0 (azimuth_time) float32 40B dask.array\n",
+ "โ โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH/conditions/coordinate_conversion\n",
+ "โ โ โ Dimensions: (azimuth_time: 28, degree: 9)\n",
+ "โ โ โ Coordinates:\n",
+ "โ โ โ * azimuth_time (azimuth_time) datetime64[ns] 224B 2024-02-01T16:49:13...\n",
+ "โ โ โ Dimensions without coordinates: degree\n",
+ "โ โ โ Data variables:\n",
+ "โ โ โ gr0 (azimuth_time) float32 112B dask.array\n",
+ "โ โ โ grsr_coefficients (azimuth_time, degree) float32 1kB dask.array\n",
+ "โ โ โ slant_range_time (azimuth_time) float32 112B dask.array\n",
+ "โ โ โ sr0 (azimuth_time) float32 112B dask.array\n",
+ "โ โ โ srgr_coefficients (azimuth_time, degree) float32 1kB dask.array\n",
+ "โ โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH/conditions/doppler_centroid\n",
+ "โ โ โ Dimensions: (azimuth_time: 27, degree: 3)\n",
+ "โ โ โ Coordinates:\n",
+ "โ โ โ * azimuth_time (azimuth_time) datetime64[ns] 216B 202...\n",
+ "โ โ โ Dimensions without coordinates: degree\n",
+ "โ โ โ Data variables:\n",
+ "โ โ โ data_dc_polynomial (azimuth_time, degree) float32 324B dask.array\n",
+ "โ โ โ data_dc_rms_error (azimuth_time) float32 108B dask.array\n",
+ "โ โ โ data_dc_rms_error_above_threshold (azimuth_time) bool 27B dask.array\n",
+ "โ โ โ fine_dce_azimuth_start_time (azimuth_time) bool 27B dask.array\n",
+ "โ โ โ fine_dce_azimuth_stop_time (azimuth_time) bool 27B dask.array\n",
+ "โ โ โ geometry_dc_polynomial (azimuth_time, degree) float32 324B dask.array\n",
+ "โ โ โ t0 (azimuth_time) float32 108B dask.array\n",
+ "โ โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH/conditions/gcp\n",
+ "โ โ โ Dimensions: (azimuth_time: 210)\n",
+ "โ โ โ Coordinates:\n",
+ "โ โ โ * azimuth_time (azimuth_time) datetime64[ns] 2kB 2024-02-01T16:49:15.7...\n",
+ "โ โ โ line (azimuth_time) int32 840B dask.array\n",
+ "โ โ โ Data variables:\n",
+ "โ โ โ elevation_angle (azimuth_time) float32 840B dask.array\n",
+ "โ โ โ height (azimuth_time) float32 840B dask.array\n",
+ "โ โ โ incidence_angle (azimuth_time) float32 840B dask.array\n",
+ "โ โ โ latitude (azimuth_time) float32 840B dask.array\n",
+ "โ โ โ longitude (azimuth_time) float32 840B dask.array\n",
+ "โ โ โ pixel (azimuth_time) int32 840B dask.array\n",
+ "โ โ โ slant_range_time (azimuth_time) float32 840B dask.array\n",
+ "โ โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH/conditions/orbit\n",
+ "โ โ โ Dimensions: (azimuth_time: 16, axis: 3)\n",
+ "โ โ โ Coordinates:\n",
+ "โ โ โ * azimuth_time (azimuth_time) datetime64[ns] 128B 2024-02-01T16:48:13.6102...\n",
+ "โ โ โ Dimensions without coordinates: axis\n",
+ "โ โ โ Data variables:\n",
+ "โ โ โ position (azimuth_time, axis) float32 192B dask.array\n",
+ "โ โ โ velocity (azimuth_time, axis) float32 192B dask.array\n",
+ "โ โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH/conditions/reference_replica\n",
+ "โ โ โ Dimensions: (azimuth_time: 3, degree: 4)\n",
+ "โ โ โ Coordinates:\n",
+ "โ โ โ * azimuth_time (azimuth_time) datetime64[ns] 24B ...\n",
+ "โ โ โ Dimensions without coordinates: degree\n",
+ "โ โ โ Data variables:\n",
+ "โ โ โ reference_replica_amplitude_coefficients (azimuth_time, degree) float32 48B dask.array\n",
+ "โ โ โ reference_replica_phase_coefficients (azimuth_time, degree) float32 48B dask.array\n",
+ "โ โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH/conditions/replica\n",
+ "โ โ โ Dimensions: (azimuth_time: 15)\n",
+ "โ โ โ Coordinates:\n",
+ "โ โ โ * azimuth_time (azimuth_time) datetime64[ns] 120B 2024...\n",
+ "โ โ โ Data variables:\n",
+ "โ โ โ absolute_pg_product_valid_flag (azimuth_time) bool 15B dask.array\n",
+ "โ โ โ cross_correlation_peak_location (azimuth_time) float32 60B dask.array\n",
+ "โ โ โ cross_correlation_pslr (azimuth_time) float32 60B dask.array\n",
+ "โ โ โ internal_time_delay (azimuth_time) float32 60B dask.array\n",
+ "โ โ โ model_pg_product_amplitude (azimuth_time) float32 60B dask.array\n",
+ "โ โ โ model_pg_product_phase (azimuth_time) float32 60B dask.array\n",
+ "โ โ โ pg_product_amplitude (azimuth_time) float32 60B dask.array\n",
+ "โ โ โ pg_product_phase (azimuth_time) float32 60B dask.array\n",
+ "โ โ โ reconstructed_replica_valid_flag (azimuth_time) bool 15B dask.array\n",
+ "โ โ โ relative_pg_product_valid_flag (azimuth_time) bool 15B dask.array\n",
+ "โ โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH/conditions/terrain_height\n",
+ "โ โ Dimensions: (azimuth_time: 5)\n",
+ "โ โ Coordinates:\n",
+ "โ โ * azimuth_time (azimuth_time) datetime64[ns] 40B 2024-02-01T16:49:05.722...\n",
+ "โ โ Data variables:\n",
+ "โ โ terrain_height (azimuth_time) float32 20B dask.array\n",
+ "โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH/measurements\n",
+ "โ โ Dimensions: (azimuth_time: 16675, ground_range: 26456)\n",
+ "โ โ Coordinates:\n",
+ "โ โ * azimuth_time (azimuth_time) datetime64[ns] 133kB 2024-02-01T16:49:15.722...\n",
+ "โ โ Dimensions without coordinates: ground_range\n",
+ "โ โ Data variables:\n",
+ "โ โ grd (azimuth_time, ground_range) uint16 882MB dask.array\n",
+ "โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH/quality\n",
+ "โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH/quality/calibration\n",
+ "โ โ Dimensions: (azimuth_time: 27, ground_range: 663)\n",
+ "โ โ Coordinates:\n",
+ "โ โ * azimuth_time (azimuth_time) datetime64[ns] 216B 2024-02-01T16:49:15.7228...\n",
+ "โ โ * ground_range (ground_range) float32 3kB 0.0 6.67e+06 ... 4.411e+09\n",
+ "โ โ line (azimuth_time) int32 108B dask.array\n",
+ "โ โ pixel (ground_range) int32 3kB dask.array\n",
+ "โ โ Data variables:\n",
+ "โ โ beta_nought (azimuth_time, ground_range) float32 72kB dask.array\n",
+ "โ โ dn (azimuth_time, ground_range) float32 72kB dask.array\n",
+ "โ โ gamma (azimuth_time, ground_range) float32 72kB dask.array\n",
+ "โ โ sigma_nought (azimuth_time, ground_range) float32 72kB dask.array\n",
+ "โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH/quality/noise\n",
+ "โ Dimensions: (azimuth_time: 797)\n",
+ "โ Coordinates:\n",
+ "โ * azimuth_time (azimuth_time) datetime64[ns] 6kB 2024-02-...\n",
+ "โ Data variables:\n",
+ "โ noise_power_correction_factor (azimuth_time) float32 3kB dask.array\n",
+ "โ number_of_noise_lines (azimuth_time) int32 3kB dask.array\n",
+ "โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VV\n",
+ " โ Attributes:\n",
+ " โ other_metadata: {'azimuth_steering_rate': 0.0, 'downlink_information': {...\n",
+ " โ stac_discovery: {'assets': {}, 'bbox': [18.626646, 39.456726, 15.211703,...\n",
+ " โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VV/conditions\n",
+ " โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VV/conditions/antenna_pattern\n",
+ " โ โ Dimensions: (azimuth_time: 27, slant_range_time: 720)\n",
+ " โ โ Coordinates:\n",
+ " โ โ * azimuth_time (azimuth_time) datetime64[ns] 216B 2024-02-01T16:49:15....\n",
+ " โ โ slant_range_time (azimuth_time, slant_range_time) float32 78kB dask.array\n",
+ " โ โ Data variables:\n",
+ " โ โ elevation_angle (azimuth_time, slant_range_time) float32 78kB dask.array\n",
+ " โ โ incidence_angle (azimuth_time, slant_range_time) float32 78kB dask.array\n",
+ " โ โ roll (azimuth_time) float32 108B dask.array\n",
+ " โ โ terrain_height (azimuth_time) float32 108B dask.array\n",
+ " โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VV/conditions/attitude\n",
+ " โ โ Dimensions: (azimuth_time: 25)\n",
+ " โ โ Coordinates:\n",
+ " โ โ * azimuth_time (azimuth_time) datetime64[ns] 200B 2024-02-01T16:49:15.8750...\n",
+ " โ โ Data variables:\n",
+ " โ โ pitch (azimuth_time) float32 100B dask.array\n",
+ " โ โ q0 (azimuth_time) float32 100B dask.array\n",
+ " โ โ q1 (azimuth_time) float32 100B dask.array\n",
+ " โ โ q2 (azimuth_time) float32 100B dask.array\n",
+ " โ โ q3 (azimuth_time) float32 100B dask.array\n",
+ " โ โ roll (azimuth_time) float32 100B dask.array\n",
+ " โ โ wx (azimuth_time) float32 100B dask.array\n",
+ " โ โ wy (azimuth_time) float32 100B dask.array\n",
+ " โ โ wz (azimuth_time) float32 100B dask.array\n",
+ " โ โ yaw (azimuth_time) float32 100B dask.array\n",
+ " โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VV/conditions/azimuth_fm_rate\n",
+ " โ โ Dimensions: (azimuth_time: 10, degree: 3)\n",
+ " โ โ Coordinates:\n",
+ " โ โ * azimuth_time (azimuth_time) datetime64[ns] 80B 2024-02-01T...\n",
+ " โ โ Dimensions without coordinates: degree\n",
+ " โ โ Data variables:\n",
+ " โ โ azimuth_fm_rate_polynomial (azimuth_time, degree) float32 120B dask.array\n",
+ " โ โ t0 (azimuth_time) float32 40B dask.array\n",
+ " โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VV/conditions/coordinate_conversion\n",
+ " โ โ Dimensions: (azimuth_time: 28, degree: 9)\n",
+ " โ โ Coordinates:\n",
+ " โ โ * azimuth_time (azimuth_time) datetime64[ns] 224B 2024-02-01T16:49:13...\n",
+ " โ โ Dimensions without coordinates: degree\n",
+ " โ โ Data variables:\n",
+ " โ โ gr0 (azimuth_time) float32 112B dask.array\n",
+ " โ โ grsr_coefficients (azimuth_time, degree) float32 1kB dask.array\n",
+ " โ โ slant_range_time (azimuth_time) float32 112B dask.array\n",
+ " โ โ sr0 (azimuth_time) float32 112B dask.array\n",
+ " โ โ srgr_coefficients (azimuth_time, degree) float32 1kB dask.array\n",
+ " โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VV/conditions/doppler_centroid\n",
+ " โ โ Dimensions: (azimuth_time: 27, degree: 3)\n",
+ " โ โ Coordinates:\n",
+ " โ โ * azimuth_time (azimuth_time) datetime64[ns] 216B 202...\n",
+ " โ โ Dimensions without coordinates: degree\n",
+ " โ โ Data variables:\n",
+ " โ โ data_dc_polynomial (azimuth_time, degree) float32 324B dask.array\n",
+ " โ โ data_dc_rms_error (azimuth_time) float32 108B dask.array\n",
+ " โ โ data_dc_rms_error_above_threshold (azimuth_time) bool 27B dask.array\n",
+ " โ โ fine_dce_azimuth_start_time (azimuth_time) bool 27B dask.array\n",
+ " โ โ fine_dce_azimuth_stop_time (azimuth_time) bool 27B dask.array\n",
+ " โ โ geometry_dc_polynomial (azimuth_time, degree) float32 324B dask.array\n",
+ " โ โ t0 (azimuth_time) float32 108B dask.array\n",
+ " โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VV/conditions/gcp\n",
+ " โ โ Dimensions: (azimuth_time: 210)\n",
+ " โ โ Coordinates:\n",
+ " โ โ * azimuth_time (azimuth_time) datetime64[ns] 2kB 2024-02-01T16:49:15.7...\n",
+ " โ โ line (azimuth_time) int32 840B dask.array\n",
+ " โ โ Data variables:\n",
+ " โ โ elevation_angle (azimuth_time) float32 840B dask.array\n",
+ " โ โ height (azimuth_time) float32 840B dask.array\n",
+ " โ โ incidence_angle (azimuth_time) float32 840B dask.array\n",
+ " โ โ latitude (azimuth_time) float32 840B dask.array\n",
+ " โ โ longitude (azimuth_time) float32 840B dask.array\n",
+ " โ โ pixel (azimuth_time) int32 840B dask.array\n",
+ " โ โ slant_range_time (azimuth_time) float32 840B dask.array\n",
+ " โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VV/conditions/orbit\n",
+ " โ โ Dimensions: (azimuth_time: 16, axis: 3)\n",
+ " โ โ Coordinates:\n",
+ " โ โ * azimuth_time (azimuth_time) datetime64[ns] 128B 2024-02-01T16:48:13.6102...\n",
+ " โ โ Dimensions without coordinates: axis\n",
+ " โ โ Data variables:\n",
+ " โ โ position (azimuth_time, axis) float32 192B dask.array\n",
+ " โ โ velocity (azimuth_time, axis) float32 192B dask.array\n",
+ " โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VV/conditions/reference_replica\n",
+ " โ โ Dimensions: (azimuth_time: 3, degree: 4)\n",
+ " โ โ Coordinates:\n",
+ " โ โ * azimuth_time (azimuth_time) datetime64[ns] 24B ...\n",
+ " โ โ Dimensions without coordinates: degree\n",
+ " โ โ Data variables:\n",
+ " โ โ reference_replica_amplitude_coefficients (azimuth_time, degree) float32 48B dask.array\n",
+ " โ โ reference_replica_phase_coefficients (azimuth_time, degree) float32 48B dask.array\n",
+ " โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VV/conditions/replica\n",
+ " โ โ Dimensions: (azimuth_time: 15)\n",
+ " โ โ Coordinates:\n",
+ " โ โ * azimuth_time (azimuth_time) datetime64[ns] 120B 2024...\n",
+ " โ โ Data variables:\n",
+ " โ โ absolute_pg_product_valid_flag (azimuth_time) bool 15B dask.array\n",
+ " โ โ cross_correlation_peak_location (azimuth_time) float32 60B dask.array\n",
+ " โ โ cross_correlation_pslr (azimuth_time) float32 60B dask.array\n",
+ " โ โ internal_time_delay (azimuth_time) float32 60B dask.array\n",
+ " โ โ model_pg_product_amplitude (azimuth_time) float32 60B dask.array\n",
+ " โ โ model_pg_product_phase (azimuth_time) float32 60B dask.array\n",
+ " โ โ pg_product_amplitude (azimuth_time) float32 60B dask.array\n",
+ " โ โ pg_product_phase (azimuth_time) float32 60B dask.array\n",
+ " โ โ reconstructed_replica_valid_flag (azimuth_time) bool 15B dask.array\n",
+ " โ โ relative_pg_product_valid_flag (azimuth_time) bool 15B dask.array\n",
+ " โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VV/conditions/terrain_height\n",
+ " โ Dimensions: (azimuth_time: 5)\n",
+ " โ Coordinates:\n",
+ " โ * azimuth_time (azimuth_time) datetime64[ns] 40B 2024-02-01T16:49:05.722...\n",
+ " โ Data variables:\n",
+ " โ terrain_height (azimuth_time) float32 20B dask.array\n",
+ " โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VV/measurements\n",
+ " โ Dimensions: (azimuth_time: 16675, ground_range: 26456)\n",
+ " โ Coordinates:\n",
+ " โ * azimuth_time (azimuth_time) datetime64[ns] 133kB 2024-02-01T16:49:15.722...\n",
+ " โ Dimensions without coordinates: ground_range\n",
+ " โ Data variables:\n",
+ " โ grd (azimuth_time, ground_range) uint16 882MB dask.array\n",
+ " โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VV/quality\n",
+ " โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VV/quality/calibration\n",
+ " โ Dimensions: (azimuth_time: 27, ground_range: 663)\n",
+ " โ Coordinates:\n",
+ " โ * azimuth_time (azimuth_time) datetime64[ns] 216B 2024-02-01T16:49:15.7228...\n",
+ " โ * ground_range (ground_range) float32 3kB 0.0 6.67e+06 ... 4.411e+09\n",
+ " โ line (azimuth_time) int32 108B dask.array\n",
+ " โ pixel (ground_range) int32 3kB dask.array\n",
+ " โ Data variables:\n",
+ " โ beta_nought (azimuth_time, ground_range) float32 72kB dask.array\n",
+ " โ dn (azimuth_time, ground_range) float32 72kB dask.array\n",
+ " โ gamma (azimuth_time, ground_range) float32 72kB dask.array\n",
+ " โ sigma_nought (azimuth_time, ground_range) float32 72kB dask.array\n",
+ " โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VV/quality/noise\n",
+ " Dimensions: (azimuth_time: 797)\n",
+ " Coordinates:\n",
+ " * azimuth_time (azimuth_time) datetime64[ns] 6kB 2024-02-...\n",
+ " Data variables:\n",
+ " noise_power_correction_factor (azimuth_time) float32 3kB dask.array\n",
+ " number_of_noise_lines (azimuth_time) int32 3kB dask.array"
+ ]
+ },
+ "execution_count": 12,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "%%time\n",
+ "dt = xr.open_datatree(path, engine=\"eopf-zarr\", op_mode=\"native\", chunks={})\n",
+ "dt"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 13,
+ "id": "b82706dd-be5e-4f55-8b0d-21ea5d9d6403",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "CPU times: total: 0 ns\n",
+ "Wall time: 200 ฮผs\n"
+ ]
+ },
+ {
+ "data": {
+ "text/html": [
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<xarray.DatasetView> Size: 882MB\n",
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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "%%time\n",
+ "ds.grd[::10, ::10].plot(vmax=200)"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 16,
+ "id": "7ac918ed-a064-458c-a20b-79f21cb29e50",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "CPU times: total: 375 ms\n",
+ "Wall time: 3.39 s\n"
+ ]
+ },
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "\n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ "
<xarray.Dataset> Size: 2GB\n",
+ "Dimensions: (\n",
+ " VH_conditions_antenna_pattern_azimuth_time: 27,\n",
+ " VH_conditions_antenna_pattern_slant_range_time: 720,\n",
+ " VH_conditions_attitude_azimuth_time: 25,\n",
+ " VH_conditions_azimuth_fm_rate_azimuth_time: 10,\n",
+ " VH_conditions_azimuth_fm_rate_degree: 3,\n",
+ " ...\n",
+ " VV_conditions_terrain_height_azimuth_time: 5,\n",
+ " VV_measurements_azimuth_time: 16675,\n",
+ " VV_measurements_ground_range: 26456,\n",
+ " VV_quality_calibration_azimuth_time: 27,\n",
+ " VV_quality_calibration_ground_range: 663,\n",
+ " VV_quality_noise_azimuth_time: 797)\n",
+ "Coordinates: (12/36)\n",
+ " * VH_conditions_antenna_pattern_azimuth_time (VH_conditions_antenna_pattern_azimuth_time) datetime64[ns] 216B ...\n",
+ " VH_conditions_antenna_pattern_slant_range_time (VH_conditions_antenna_pattern_azimuth_time, VH_conditions_antenna_pattern_slant_range_time) float32 78kB dask.array<chunksize=(27, 720), meta=np.ndarray>\n",
+ " * VH_conditions_attitude_azimuth_time (VH_conditions_attitude_azimuth_time) datetime64[ns] 200B ...\n",
+ " * VH_conditions_azimuth_fm_rate_azimuth_time (VH_conditions_azimuth_fm_rate_azimuth_time) datetime64[ns] 80B ...\n",
+ " * VH_conditions_coordinate_conversion_azimuth_time (VH_conditions_coordinate_conversion_azimuth_time) datetime64[ns] 224B ...\n",
+ " * VH_conditions_doppler_centroid_azimuth_time (VH_conditions_doppler_centroid_azimuth_time) datetime64[ns] 216B ...\n",
+ " ... ...\n",
+ " * VV_measurements_azimuth_time (VV_measurements_azimuth_time) datetime64[ns] 133kB ...\n",
+ " * VV_quality_calibration_azimuth_time (VV_quality_calibration_azimuth_time) datetime64[ns] 216B ...\n",
+ " * VV_quality_calibration_ground_range (VV_quality_calibration_ground_range) float32 3kB ...\n",
+ " VV_quality_calibration_line (VV_quality_calibration_azimuth_time) int32 108B dask.array<chunksize=(27,), meta=np.ndarray>\n",
+ " VV_quality_calibration_pixel (VV_quality_calibration_ground_range) int32 3kB dask.array<chunksize=(663,), meta=np.ndarray>\n",
+ " * VV_quality_noise_azimuth_time (VV_quality_noise_azimuth_time) datetime64[ns] 6kB ...\n",
+ "Dimensions without coordinates: VH_conditions_azimuth_fm_rate_degree,\n",
+ " VH_conditions_coordinate_conversion_degree,\n",
+ " VH_conditions_doppler_centroid_degree,\n",
+ " VH_conditions_orbit_axis,\n",
+ " VH_conditions_reference_replica_degree,\n",
+ " VH_measurements_ground_range,\n",
+ " VV_conditions_azimuth_fm_rate_degree,\n",
+ " VV_conditions_coordinate_conversion_degree,\n",
+ " VV_conditions_doppler_centroid_degree,\n",
+ " VV_conditions_orbit_axis,\n",
+ " VV_conditions_reference_replica_degree,\n",
+ " VV_measurements_ground_range\n",
+ "Data variables: (12/114)\n",
+ " VH_conditions_antenna_pattern_elevation_angle (VH_conditions_antenna_pattern_azimuth_time, VH_conditions_antenna_pattern_slant_range_time) float32 78kB dask.array<chunksize=(27, 720), meta=np.ndarray>\n",
+ " VH_conditions_antenna_pattern_incidence_angle (VH_conditions_antenna_pattern_azimuth_time, VH_conditions_antenna_pattern_slant_range_time) float32 78kB dask.array<chunksize=(27, 720), meta=np.ndarray>\n",
+ " VH_conditions_antenna_pattern_roll (VH_conditions_antenna_pattern_azimuth_time) float32 108B dask.array<chunksize=(27,), meta=np.ndarray>\n",
+ " VH_conditions_antenna_pattern_terrain_height (VH_conditions_antenna_pattern_azimuth_time) float32 108B dask.array<chunksize=(27,), meta=np.ndarray>\n",
+ " VH_conditions_attitude_pitch (VH_conditions_attitude_azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray>\n",
+ " VH_conditions_attitude_q0 (VH_conditions_attitude_azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray>\n",
+ " ... ...\n",
+ " VV_quality_calibration_beta_nought (VV_quality_calibration_azimuth_time, VV_quality_calibration_ground_range) float32 72kB dask.array<chunksize=(27, 663), meta=np.ndarray>\n",
+ " VV_quality_calibration_dn (VV_quality_calibration_azimuth_time, VV_quality_calibration_ground_range) float32 72kB dask.array<chunksize=(27, 663), meta=np.ndarray>\n",
+ " VV_quality_calibration_gamma (VV_quality_calibration_azimuth_time, VV_quality_calibration_ground_range) float32 72kB dask.array<chunksize=(27, 663), meta=np.ndarray>\n",
+ " VV_quality_calibration_sigma_nought (VV_quality_calibration_azimuth_time, VV_quality_calibration_ground_range) float32 72kB dask.array<chunksize=(27, 663), meta=np.ndarray>\n",
+ " VV_quality_noise_noise_power_correction_factor (VV_quality_noise_azimuth_time) float32 3kB dask.array<chunksize=(797,), meta=np.ndarray>\n",
+ " VV_quality_noise_number_of_noise_lines (VV_quality_noise_azimuth_time) int32 3kB dask.array<chunksize=(797,), meta=np.ndarray>\n",
+ "Attributes:\n",
+ " other_metadata: {'azimuth_steering_rate': 0.0, 'eopf_category': 'eoconta...\n",
+ " stac_discovery: {'assets': {}, 'bbox': [18.626646, 39.456726, 15.211703,... Dimensions: VH_conditions_antenna_pattern_azimuth_time : 27VH_conditions_antenna_pattern_slant_range_time : 720VH_conditions_attitude_azimuth_time : 25VH_conditions_azimuth_fm_rate_azimuth_time : 10VH_conditions_azimuth_fm_rate_degree : 3VH_conditions_coordinate_conversion_azimuth_time : 28VH_conditions_coordinate_conversion_degree : 9VH_conditions_doppler_centroid_azimuth_time : 27VH_conditions_doppler_centroid_degree : 3VH_conditions_gcp_azimuth_time : 210VH_conditions_orbit_azimuth_time : 16VH_conditions_orbit_axis : 3VH_conditions_reference_replica_azimuth_time : 3VH_conditions_reference_replica_degree : 4VH_conditions_replica_azimuth_time : 15VH_conditions_terrain_height_azimuth_time : 5VH_measurements_azimuth_time : 16675VH_measurements_ground_range : 26456VH_quality_calibration_azimuth_time : 27VH_quality_calibration_ground_range : 663VH_quality_noise_azimuth_time : 797VV_conditions_antenna_pattern_azimuth_time : 27VV_conditions_antenna_pattern_slant_range_time : 720VV_conditions_attitude_azimuth_time : 25VV_conditions_azimuth_fm_rate_azimuth_time : 10VV_conditions_azimuth_fm_rate_degree : 3VV_conditions_coordinate_conversion_azimuth_time : 28VV_conditions_coordinate_conversion_degree : 9VV_conditions_doppler_centroid_azimuth_time : 27VV_conditions_doppler_centroid_degree : 3VV_conditions_gcp_azimuth_time : 210VV_conditions_orbit_azimuth_time : 16VV_conditions_orbit_axis : 3VV_conditions_reference_replica_azimuth_time : 3VV_conditions_reference_replica_degree : 4VV_conditions_replica_azimuth_time : 15VV_conditions_terrain_height_azimuth_time : 5VV_measurements_azimuth_time : 16675VV_measurements_ground_range : 26456VV_quality_calibration_azimuth_time : 27VV_quality_calibration_ground_range : 663VV_quality_noise_azimuth_time : 797
Coordinates: (36)
VH_conditions_antenna_pattern_azimuth_time
(VH_conditions_antenna_pattern_azimuth_time)
datetime64[ns]
2024-02-01T16:49:15.977841 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : zero doppler azimuth time of antenna pattern measurement array(['2024-02-01T16:49:15.977841000', '2024-02-01T16:49:16.921342000',\n",
+ " '2024-02-01T16:49:17.879231000', '2024-02-01T16:49:18.738454000',\n",
+ " '2024-02-01T16:49:19.679898000', '2024-02-01T16:49:20.633676000',\n",
+ " '2024-02-01T16:49:21.497010000', '2024-02-01T16:49:22.442566000',\n",
+ " '2024-02-01T16:49:23.394288000', '2024-02-01T16:49:24.253511000',\n",
+ " '2024-02-01T16:49:25.197012000', '2024-02-01T16:49:26.152845000',\n",
+ " '2024-02-01T16:49:27.010012000', '2024-02-01T16:49:27.953513000',\n",
+ " '2024-02-01T16:49:28.905235000', '2024-02-01T16:49:29.768569000',\n",
+ " '2024-02-01T16:49:30.710014000', '2024-02-01T16:49:31.663791000',\n",
+ " '2024-02-01T16:49:32.527125000', '2024-02-01T16:49:33.470626000',\n",
+ " '2024-02-01T16:49:34.424404000', '2024-02-01T16:49:35.285682000',\n",
+ " '2024-02-01T16:49:36.227127000', '2024-02-01T16:49:37.180905000',\n",
+ " '2024-02-01T16:49:38.044238000', '2024-02-01T16:49:38.987739000',\n",
+ " '2024-02-01T16:49:39.939461000'], dtype='datetime64[ns]') VH_conditions_antenna_pattern_slant_range_time
(VH_conditions_antenna_pattern_azimuth_time, VH_conditions_antenna_pattern_slant_range_time)
float32
dask.array<chunksize=(27, 720), meta=np.ndarray>
dimensions : ['azimuth_time', 'slant_range_time'] dtype : <f8 long_name : two-way slant range time to sample units : s \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 75.94 kiB \n",
+ " 75.94 kiB \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (27, 720) \n",
+ " (27, 720) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
+ " \n",
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+ "
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+ " \n",
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+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 720 \n",
+ " 27 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_attitude_azimuth_time
(VH_conditions_attitude_azimuth_time)
datetime64[ns]
2024-02-01T16:49:15.875002 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : time stamp at which orbit state vectors apply array(['2024-02-01T16:49:15.875002000', '2024-02-01T16:49:16.874995000',\n",
+ " '2024-02-01T16:49:17.875001000', '2024-02-01T16:49:18.874994000',\n",
+ " '2024-02-01T16:49:19.874999000', '2024-02-01T16:49:20.875004000',\n",
+ " '2024-02-01T16:49:21.874999000', '2024-02-01T16:49:22.875003000',\n",
+ " '2024-02-01T16:49:23.874998000', '2024-02-01T16:49:24.875002000',\n",
+ " '2024-02-01T16:49:25.874998000', '2024-02-01T16:49:26.875002000',\n",
+ " '2024-02-01T16:49:27.874996000', '2024-02-01T16:49:28.875000000',\n",
+ " '2024-02-01T16:49:29.874996000', '2024-02-01T16:49:30.875000000',\n",
+ " '2024-02-01T16:49:31.874995000', '2024-02-01T16:49:32.874999000',\n",
+ " '2024-02-01T16:49:33.875004000', '2024-02-01T16:49:34.874999000',\n",
+ " '2024-02-01T16:49:35.875004000', '2024-02-01T16:49:36.874997000',\n",
+ " '2024-02-01T16:49:37.875003000', '2024-02-01T16:49:38.874996000',\n",
+ " '2024-02-01T16:49:39.875002000'], dtype='datetime64[ns]') VH_conditions_azimuth_fm_rate_azimuth_time
(VH_conditions_azimuth_fm_rate_azimuth_time)
datetime64[ns]
2024-02-01T16:49:14.740422 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : zero doppler azimuth time array(['2024-02-01T16:49:14.740422000', '2024-02-01T16:49:17.498699000',\n",
+ " '2024-02-01T16:49:20.256976000', '2024-02-01T16:49:23.015253000',\n",
+ " '2024-02-01T16:49:25.773530000', '2024-02-01T16:49:28.531807000',\n",
+ " '2024-02-01T16:49:31.290084000', '2024-02-01T16:49:34.048361000',\n",
+ " '2024-02-01T16:49:36.806638000', '2024-02-01T16:49:39.564915000'],\n",
+ " dtype='datetime64[ns]') VH_conditions_coordinate_conversion_azimuth_time
(VH_conditions_coordinate_conversion_azimuth_time)
datetime64[ns]
2024-02-01T16:49:13.812919 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : zero-doppler azimuth time at which parameters apply array(['2024-02-01T16:49:13.812919000', '2024-02-01T16:49:14.812919000',\n",
+ " '2024-02-01T16:49:15.812919000', '2024-02-01T16:49:16.812919000',\n",
+ " '2024-02-01T16:49:17.812919000', '2024-02-01T16:49:18.812919000',\n",
+ " '2024-02-01T16:49:19.812919000', '2024-02-01T16:49:20.812919000',\n",
+ " '2024-02-01T16:49:21.812919000', '2024-02-01T16:49:22.812919000',\n",
+ " '2024-02-01T16:49:23.812919000', '2024-02-01T16:49:24.812919000',\n",
+ " '2024-02-01T16:49:25.812919000', '2024-02-01T16:49:26.812919000',\n",
+ " '2024-02-01T16:49:27.812919000', '2024-02-01T16:49:28.812919000',\n",
+ " '2024-02-01T16:49:29.812919000', '2024-02-01T16:49:30.812919000',\n",
+ " '2024-02-01T16:49:31.812919000', '2024-02-01T16:49:32.812919000',\n",
+ " '2024-02-01T16:49:33.812919000', '2024-02-01T16:49:34.812919000',\n",
+ " '2024-02-01T16:49:35.812919000', '2024-02-01T16:49:36.812919000',\n",
+ " '2024-02-01T16:49:37.812919000', '2024-02-01T16:49:38.812919000',\n",
+ " '2024-02-01T16:49:39.812919000', '2024-02-01T16:49:40.812919000'],\n",
+ " dtype='datetime64[ns]') VH_conditions_doppler_centroid_azimuth_time
(VH_conditions_doppler_centroid_azimuth_time)
datetime64[ns]
2024-02-01T16:49:18.460983 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : zero doppler azimuth time of terrain height measurement array(['2024-02-01T16:49:18.460983000', '2024-02-01T16:49:18.461439000',\n",
+ " '2024-02-01T16:49:18.464902000', '2024-02-01T16:49:21.219260000',\n",
+ " '2024-02-01T16:49:21.219716000', '2024-02-01T16:49:21.223179000',\n",
+ " '2024-02-01T16:49:23.977537000', '2024-02-01T16:49:23.977993000',\n",
+ " '2024-02-01T16:49:23.981456000', '2024-02-01T16:49:26.735814000',\n",
+ " '2024-02-01T16:49:26.736270000', '2024-02-01T16:49:26.739733000',\n",
+ " '2024-02-01T16:49:29.494090000', '2024-02-01T16:49:29.494546000',\n",
+ " '2024-02-01T16:49:29.498009000', '2024-02-01T16:49:32.252367000',\n",
+ " '2024-02-01T16:49:32.252823000', '2024-02-01T16:49:32.256286000',\n",
+ " '2024-02-01T16:49:35.010644000', '2024-02-01T16:49:35.011100000',\n",
+ " '2024-02-01T16:49:35.014563000', '2024-02-01T16:49:37.768921000',\n",
+ " '2024-02-01T16:49:37.769377000', '2024-02-01T16:49:37.772840000',\n",
+ " '2024-02-01T16:49:40.527198000', '2024-02-01T16:49:40.527654000',\n",
+ " '2024-02-01T16:49:40.531117000'], dtype='datetime64[ns]') VH_conditions_gcp_azimuth_time
(VH_conditions_gcp_azimuth_time)
datetime64[ns]
2024-02-01T16:49:15.722550 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : zero doppler azimuth time to which grid point applies array(['2024-02-01T16:49:15.722550000', '2024-02-01T16:49:15.722573000',\n",
+ " '2024-02-01T16:49:15.722596000', ..., '2024-02-01T16:49:40.721231000',\n",
+ " '2024-02-01T16:49:40.721263000', '2024-02-01T16:49:40.721294000'],\n",
+ " shape=(210,), dtype='datetime64[ns]') VH_conditions_gcp_line
(VH_conditions_gcp_azimuth_time)
int32
dask.array<chunksize=(210,), meta=np.ndarray>
dimensions : ['azimuth_time'] dtype : <u4 long_name : reference image measurement data set line to which this geolocation grid point applies \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
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+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 840 B \n",
+ " 840 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (210,) \n",
+ " (210,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " int32 numpy.ndarray \n",
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+ " \n",
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\n",
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+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 210 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_orbit_azimuth_time
(VH_conditions_orbit_azimuth_time)
datetime64[ns]
2024-02-01T16:48:13.610275 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : time stamp at which orbit state vectors apply array(['2024-02-01T16:48:13.610275000', '2024-02-01T16:48:23.610275000',\n",
+ " '2024-02-01T16:48:33.610275000', '2024-02-01T16:48:43.610275000',\n",
+ " '2024-02-01T16:48:53.610275000', '2024-02-01T16:49:03.610275000',\n",
+ " '2024-02-01T16:49:13.610275000', '2024-02-01T16:49:23.610275000',\n",
+ " '2024-02-01T16:49:33.610275000', '2024-02-01T16:49:43.610275000',\n",
+ " '2024-02-01T16:49:53.610275000', '2024-02-01T16:50:03.610275000',\n",
+ " '2024-02-01T16:50:13.610275000', '2024-02-01T16:50:23.610275000',\n",
+ " '2024-02-01T16:50:33.610275000', '2024-02-01T16:50:43.610275000'],\n",
+ " dtype='datetime64[ns]') VH_conditions_reference_replica_azimuth_time
(VH_conditions_reference_replica_azimuth_time)
datetime64[ns]
2024-02-01T16:49:14.330144 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : reference replica azimuth time array(['2024-02-01T16:49:14.330144000', '2024-02-01T16:49:14.329688000',\n",
+ " '2024-02-01T16:49:14.333607000'], dtype='datetime64[ns]') VH_conditions_replica_azimuth_time
(VH_conditions_replica_azimuth_time)
datetime64[ns]
2024-02-01T16:49:17.074395 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : zero doppler azimuth time at which replica information applies array(['2024-02-01T16:49:17.074395000', '2024-02-01T16:49:22.590951000',\n",
+ " '2024-02-01T16:49:28.107506000', '2024-02-01T16:49:33.624047000',\n",
+ " '2024-02-01T16:49:39.140618000', '2024-02-01T16:49:17.073939000',\n",
+ " '2024-02-01T16:49:22.590495000', '2024-02-01T16:49:28.107050000',\n",
+ " '2024-02-01T16:49:33.623591000', '2024-02-01T16:49:39.140162000',\n",
+ " '2024-02-01T16:49:17.077858000', '2024-02-01T16:49:22.594414000',\n",
+ " '2024-02-01T16:49:28.110969000', '2024-02-01T16:49:33.627510000',\n",
+ " '2024-02-01T16:49:39.144081000'], dtype='datetime64[ns]') VH_conditions_terrain_height_azimuth_time
(VH_conditions_terrain_height_azimuth_time)
datetime64[ns]
2024-02-01T16:49:05.722819 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : zero doppler azimuth time of terrain height measurement array(['2024-02-01T16:49:05.722819000', '2024-02-01T16:49:15.722819000',\n",
+ " '2024-02-01T16:49:25.722819000', '2024-02-01T16:49:35.722819000',\n",
+ " '2024-02-01T16:49:45.722819000'], dtype='datetime64[ns]') VH_measurements_azimuth_time
(VH_measurements_azimuth_time)
datetime64[ns]
2024-02-01T16:49:15.722819 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <u2 long_name : azimuth time for GRD IW array(['2024-02-01T16:49:15.722819000', '2024-02-01T16:49:15.724318231',\n",
+ " '2024-02-01T16:49:15.725817463', ..., '2024-02-01T16:49:40.718012536',\n",
+ " '2024-02-01T16:49:40.719511768', '2024-02-01T16:49:40.721011000'],\n",
+ " shape=(16675,), dtype='datetime64[ns]') VH_quality_calibration_azimuth_time
(VH_quality_calibration_azimuth_time)
datetime64[ns]
2024-02-01T16:49:15.722819 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : zero doppler azimuth time at which calibration vector applies array(['2024-02-01T16:49:15.722819000', '2024-02-01T16:49:16.722819000',\n",
+ " '2024-02-01T16:49:17.722819000', '2024-02-01T16:49:18.722819000',\n",
+ " '2024-02-01T16:49:19.722819000', '2024-02-01T16:49:20.722819000',\n",
+ " '2024-02-01T16:49:21.722819000', '2024-02-01T16:49:22.722819000',\n",
+ " '2024-02-01T16:49:23.722819000', '2024-02-01T16:49:24.722819000',\n",
+ " '2024-02-01T16:49:25.722819000', '2024-02-01T16:49:26.722819000',\n",
+ " '2024-02-01T16:49:27.722819000', '2024-02-01T16:49:28.722819000',\n",
+ " '2024-02-01T16:49:29.722819000', '2024-02-01T16:49:30.722819000',\n",
+ " '2024-02-01T16:49:31.722819000', '2024-02-01T16:49:32.722819000',\n",
+ " '2024-02-01T16:49:33.722819000', '2024-02-01T16:49:34.722819000',\n",
+ " '2024-02-01T16:49:35.722819000', '2024-02-01T16:49:36.722819000',\n",
+ " '2024-02-01T16:49:37.722819000', '2024-02-01T16:49:38.722819000',\n",
+ " '2024-02-01T16:49:39.722819000', '2024-02-01T16:49:40.722819000',\n",
+ " '2024-02-01T16:49:41.722819000'], dtype='datetime64[ns]') VH_quality_calibration_ground_range
(VH_quality_calibration_ground_range)
float32
0.0 6.67e+06 ... 4.411e+09
dimensions : ['ground_range'] dtype : <f8 array([0.000000e+00, 6.669600e+06, 1.333920e+07, ..., 4.401936e+09,\n",
+ " 4.408606e+09, 4.411107e+09], shape=(663,), dtype=float32) VH_quality_calibration_line
(VH_quality_calibration_azimuth_time)
int32
dask.array<chunksize=(27,), meta=np.ndarray>
dimensions : ['azimuth_time'] dtype : <u4 long_name : image line at which the calibration vector applies \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 108 B \n",
+ " 108 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (27,) \n",
+ " (27,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
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+ "\n",
+ " \n",
+ " 27 \n",
+ " 1 \n",
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+ " \n",
+ " \n",
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VH_quality_calibration_pixel
(VH_quality_calibration_ground_range)
int32
dask.array<chunksize=(663,), meta=np.ndarray>
dimensions : ['ground_range'] dtype : <u4 long_name : image pixel at which the calibration vector applies (this array contains the count attribute number of integer values (i.e. one value per point in the noise vector); the maximum length of this array is one value for every pixel in an image line, however in general the vector is subsampled) \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
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VH_quality_noise_azimuth_time
(VH_quality_noise_azimuth_time)
datetime64[ns]
2024-02-01T16:46:17.009484 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : zero doppler azimuth time at which noise vector applies array(['2024-02-01T16:46:17.009484000', '2024-02-01T16:46:20.558693000',\n",
+ " '2024-02-01T16:46:23.316979000', ..., '2024-02-01T16:58:22.382683000',\n",
+ " '2024-02-01T16:58:25.140968000', '2024-02-01T16:58:26.769371000'],\n",
+ " shape=(797,), dtype='datetime64[ns]') VV_conditions_antenna_pattern_azimuth_time
(VV_conditions_antenna_pattern_azimuth_time)
datetime64[ns]
2024-02-01T16:49:15.977841 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : zero doppler azimuth time of antenna pattern measurement array(['2024-02-01T16:49:15.977841000', '2024-02-01T16:49:16.921342000',\n",
+ " '2024-02-01T16:49:17.879231000', '2024-02-01T16:49:18.738454000',\n",
+ " '2024-02-01T16:49:19.679898000', '2024-02-01T16:49:20.633676000',\n",
+ " '2024-02-01T16:49:21.497010000', '2024-02-01T16:49:22.442566000',\n",
+ " '2024-02-01T16:49:23.394288000', '2024-02-01T16:49:24.253511000',\n",
+ " '2024-02-01T16:49:25.197012000', '2024-02-01T16:49:26.152845000',\n",
+ " '2024-02-01T16:49:27.010012000', '2024-02-01T16:49:27.953513000',\n",
+ " '2024-02-01T16:49:28.905235000', '2024-02-01T16:49:29.768569000',\n",
+ " '2024-02-01T16:49:30.710014000', '2024-02-01T16:49:31.663791000',\n",
+ " '2024-02-01T16:49:32.527125000', '2024-02-01T16:49:33.470626000',\n",
+ " '2024-02-01T16:49:34.424404000', '2024-02-01T16:49:35.285682000',\n",
+ " '2024-02-01T16:49:36.227127000', '2024-02-01T16:49:37.180905000',\n",
+ " '2024-02-01T16:49:38.044238000', '2024-02-01T16:49:38.987739000',\n",
+ " '2024-02-01T16:49:39.939461000'], dtype='datetime64[ns]') VV_conditions_antenna_pattern_slant_range_time
(VV_conditions_antenna_pattern_azimuth_time, VV_conditions_antenna_pattern_slant_range_time)
float32
dask.array<chunksize=(27, 720), meta=np.ndarray>
dimensions : ['azimuth_time', 'slant_range_time'] dtype : <f8 long_name : two-way slant range time to sample units : s \n",
+ " \n",
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+ " Array \n",
+ " Chunk \n",
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+ " 75.94 kiB \n",
+ " 75.94 kiB \n",
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+ " (27, 720) \n",
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VV_conditions_attitude_azimuth_time
(VV_conditions_attitude_azimuth_time)
datetime64[ns]
2024-02-01T16:49:15.875002 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : time stamp at which orbit state vectors apply array(['2024-02-01T16:49:15.875002000', '2024-02-01T16:49:16.874995000',\n",
+ " '2024-02-01T16:49:17.875001000', '2024-02-01T16:49:18.874994000',\n",
+ " '2024-02-01T16:49:19.874999000', '2024-02-01T16:49:20.875004000',\n",
+ " '2024-02-01T16:49:21.874999000', '2024-02-01T16:49:22.875003000',\n",
+ " '2024-02-01T16:49:23.874998000', '2024-02-01T16:49:24.875002000',\n",
+ " '2024-02-01T16:49:25.874998000', '2024-02-01T16:49:26.875002000',\n",
+ " '2024-02-01T16:49:27.874996000', '2024-02-01T16:49:28.875000000',\n",
+ " '2024-02-01T16:49:29.874996000', '2024-02-01T16:49:30.875000000',\n",
+ " '2024-02-01T16:49:31.874995000', '2024-02-01T16:49:32.874999000',\n",
+ " '2024-02-01T16:49:33.875004000', '2024-02-01T16:49:34.874999000',\n",
+ " '2024-02-01T16:49:35.875004000', '2024-02-01T16:49:36.874997000',\n",
+ " '2024-02-01T16:49:37.875003000', '2024-02-01T16:49:38.874996000',\n",
+ " '2024-02-01T16:49:39.875002000'], dtype='datetime64[ns]') VV_conditions_azimuth_fm_rate_azimuth_time
(VV_conditions_azimuth_fm_rate_azimuth_time)
datetime64[ns]
2024-02-01T16:49:14.740422 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : zero doppler azimuth time array(['2024-02-01T16:49:14.740422000', '2024-02-01T16:49:17.498699000',\n",
+ " '2024-02-01T16:49:20.256976000', '2024-02-01T16:49:23.015253000',\n",
+ " '2024-02-01T16:49:25.773530000', '2024-02-01T16:49:28.531807000',\n",
+ " '2024-02-01T16:49:31.290084000', '2024-02-01T16:49:34.048361000',\n",
+ " '2024-02-01T16:49:36.806638000', '2024-02-01T16:49:39.564915000'],\n",
+ " dtype='datetime64[ns]') VV_conditions_coordinate_conversion_azimuth_time
(VV_conditions_coordinate_conversion_azimuth_time)
datetime64[ns]
2024-02-01T16:49:13.812919 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : zero-doppler azimuth time at which parameters apply array(['2024-02-01T16:49:13.812919000', '2024-02-01T16:49:14.812919000',\n",
+ " '2024-02-01T16:49:15.812919000', '2024-02-01T16:49:16.812919000',\n",
+ " '2024-02-01T16:49:17.812919000', '2024-02-01T16:49:18.812919000',\n",
+ " '2024-02-01T16:49:19.812919000', '2024-02-01T16:49:20.812919000',\n",
+ " '2024-02-01T16:49:21.812919000', '2024-02-01T16:49:22.812919000',\n",
+ " '2024-02-01T16:49:23.812919000', '2024-02-01T16:49:24.812919000',\n",
+ " '2024-02-01T16:49:25.812919000', '2024-02-01T16:49:26.812919000',\n",
+ " '2024-02-01T16:49:27.812919000', '2024-02-01T16:49:28.812919000',\n",
+ " '2024-02-01T16:49:29.812919000', '2024-02-01T16:49:30.812919000',\n",
+ " '2024-02-01T16:49:31.812919000', '2024-02-01T16:49:32.812919000',\n",
+ " '2024-02-01T16:49:33.812919000', '2024-02-01T16:49:34.812919000',\n",
+ " '2024-02-01T16:49:35.812919000', '2024-02-01T16:49:36.812919000',\n",
+ " '2024-02-01T16:49:37.812919000', '2024-02-01T16:49:38.812919000',\n",
+ " '2024-02-01T16:49:39.812919000', '2024-02-01T16:49:40.812919000'],\n",
+ " dtype='datetime64[ns]') VV_conditions_doppler_centroid_azimuth_time
(VV_conditions_doppler_centroid_azimuth_time)
datetime64[ns]
2024-02-01T16:49:18.460983 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : zero doppler azimuth time of terrain height measurement array(['2024-02-01T16:49:18.460983000', '2024-02-01T16:49:18.461439000',\n",
+ " '2024-02-01T16:49:18.464902000', '2024-02-01T16:49:21.219260000',\n",
+ " '2024-02-01T16:49:21.219716000', '2024-02-01T16:49:21.223179000',\n",
+ " '2024-02-01T16:49:23.977537000', '2024-02-01T16:49:23.977993000',\n",
+ " '2024-02-01T16:49:23.981456000', '2024-02-01T16:49:26.735814000',\n",
+ " '2024-02-01T16:49:26.736270000', '2024-02-01T16:49:26.739733000',\n",
+ " '2024-02-01T16:49:29.494090000', '2024-02-01T16:49:29.494546000',\n",
+ " '2024-02-01T16:49:29.498009000', '2024-02-01T16:49:32.252367000',\n",
+ " '2024-02-01T16:49:32.252823000', '2024-02-01T16:49:32.256286000',\n",
+ " '2024-02-01T16:49:35.010644000', '2024-02-01T16:49:35.011100000',\n",
+ " '2024-02-01T16:49:35.014563000', '2024-02-01T16:49:37.768921000',\n",
+ " '2024-02-01T16:49:37.769377000', '2024-02-01T16:49:37.772840000',\n",
+ " '2024-02-01T16:49:40.527198000', '2024-02-01T16:49:40.527654000',\n",
+ " '2024-02-01T16:49:40.531117000'], dtype='datetime64[ns]') VV_conditions_gcp_azimuth_time
(VV_conditions_gcp_azimuth_time)
datetime64[ns]
2024-02-01T16:49:15.722550 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : zero doppler azimuth time to which grid point applies array(['2024-02-01T16:49:15.722550000', '2024-02-01T16:49:15.722573000',\n",
+ " '2024-02-01T16:49:15.722596000', ..., '2024-02-01T16:49:40.721231000',\n",
+ " '2024-02-01T16:49:40.721263000', '2024-02-01T16:49:40.721294000'],\n",
+ " shape=(210,), dtype='datetime64[ns]') VV_conditions_gcp_line
(VV_conditions_gcp_azimuth_time)
int32
dask.array<chunksize=(210,), meta=np.ndarray>
dimensions : ['azimuth_time'] dtype : <u4 long_name : reference image measurement data set line to which this geolocation grid point applies \n",
+ " \n",
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+ " \n",
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+ " 210 \n",
+ " 1 \n",
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VV_conditions_orbit_azimuth_time
(VV_conditions_orbit_azimuth_time)
datetime64[ns]
2024-02-01T16:48:13.610275 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : time stamp at which orbit state vectors apply array(['2024-02-01T16:48:13.610275000', '2024-02-01T16:48:23.610275000',\n",
+ " '2024-02-01T16:48:33.610275000', '2024-02-01T16:48:43.610275000',\n",
+ " '2024-02-01T16:48:53.610275000', '2024-02-01T16:49:03.610275000',\n",
+ " '2024-02-01T16:49:13.610275000', '2024-02-01T16:49:23.610275000',\n",
+ " '2024-02-01T16:49:33.610275000', '2024-02-01T16:49:43.610275000',\n",
+ " '2024-02-01T16:49:53.610275000', '2024-02-01T16:50:03.610275000',\n",
+ " '2024-02-01T16:50:13.610275000', '2024-02-01T16:50:23.610275000',\n",
+ " '2024-02-01T16:50:33.610275000', '2024-02-01T16:50:43.610275000'],\n",
+ " dtype='datetime64[ns]') VV_conditions_reference_replica_azimuth_time
(VV_conditions_reference_replica_azimuth_time)
datetime64[ns]
2024-02-01T16:49:14.330144 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : reference replica azimuth time array(['2024-02-01T16:49:14.330144000', '2024-02-01T16:49:14.329688000',\n",
+ " '2024-02-01T16:49:14.333607000'], dtype='datetime64[ns]') VV_conditions_replica_azimuth_time
(VV_conditions_replica_azimuth_time)
datetime64[ns]
2024-02-01T16:49:17.074395 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : zero doppler azimuth time at which replica information applies array(['2024-02-01T16:49:17.074395000', '2024-02-01T16:49:22.590951000',\n",
+ " '2024-02-01T16:49:28.107506000', '2024-02-01T16:49:33.624047000',\n",
+ " '2024-02-01T16:49:39.140618000', '2024-02-01T16:49:17.073939000',\n",
+ " '2024-02-01T16:49:22.590495000', '2024-02-01T16:49:28.107050000',\n",
+ " '2024-02-01T16:49:33.623591000', '2024-02-01T16:49:39.140162000',\n",
+ " '2024-02-01T16:49:17.077858000', '2024-02-01T16:49:22.594414000',\n",
+ " '2024-02-01T16:49:28.110969000', '2024-02-01T16:49:33.627510000',\n",
+ " '2024-02-01T16:49:39.144081000'], dtype='datetime64[ns]') VV_conditions_terrain_height_azimuth_time
(VV_conditions_terrain_height_azimuth_time)
datetime64[ns]
2024-02-01T16:49:05.722819 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : zero doppler azimuth time of terrain height measurement array(['2024-02-01T16:49:05.722819000', '2024-02-01T16:49:15.722819000',\n",
+ " '2024-02-01T16:49:25.722819000', '2024-02-01T16:49:35.722819000',\n",
+ " '2024-02-01T16:49:45.722819000'], dtype='datetime64[ns]') VV_measurements_azimuth_time
(VV_measurements_azimuth_time)
datetime64[ns]
2024-02-01T16:49:15.722819 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <u2 long_name : azimuth time for GRD IW array(['2024-02-01T16:49:15.722819000', '2024-02-01T16:49:15.724318231',\n",
+ " '2024-02-01T16:49:15.725817463', ..., '2024-02-01T16:49:40.718012536',\n",
+ " '2024-02-01T16:49:40.719511768', '2024-02-01T16:49:40.721011000'],\n",
+ " shape=(16675,), dtype='datetime64[ns]') VV_quality_calibration_azimuth_time
(VV_quality_calibration_azimuth_time)
datetime64[ns]
2024-02-01T16:49:15.722819 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : zero doppler azimuth time at which calibration vector applies array(['2024-02-01T16:49:15.722819000', '2024-02-01T16:49:16.722819000',\n",
+ " '2024-02-01T16:49:17.722819000', '2024-02-01T16:49:18.722819000',\n",
+ " '2024-02-01T16:49:19.722819000', '2024-02-01T16:49:20.722819000',\n",
+ " '2024-02-01T16:49:21.722819000', '2024-02-01T16:49:22.722819000',\n",
+ " '2024-02-01T16:49:23.722819000', '2024-02-01T16:49:24.722819000',\n",
+ " '2024-02-01T16:49:25.722819000', '2024-02-01T16:49:26.722819000',\n",
+ " '2024-02-01T16:49:27.722819000', '2024-02-01T16:49:28.722819000',\n",
+ " '2024-02-01T16:49:29.722819000', '2024-02-01T16:49:30.722819000',\n",
+ " '2024-02-01T16:49:31.722819000', '2024-02-01T16:49:32.722819000',\n",
+ " '2024-02-01T16:49:33.722819000', '2024-02-01T16:49:34.722819000',\n",
+ " '2024-02-01T16:49:35.722819000', '2024-02-01T16:49:36.722819000',\n",
+ " '2024-02-01T16:49:37.722819000', '2024-02-01T16:49:38.722819000',\n",
+ " '2024-02-01T16:49:39.722819000', '2024-02-01T16:49:40.722819000',\n",
+ " '2024-02-01T16:49:41.722819000'], dtype='datetime64[ns]') VV_quality_calibration_ground_range
(VV_quality_calibration_ground_range)
float32
0.0 6.67e+06 ... 4.411e+09
dimensions : ['ground_range'] dtype : <f8 array([0.000000e+00, 6.669600e+06, 1.333920e+07, ..., 4.401936e+09,\n",
+ " 4.408606e+09, 4.411107e+09], shape=(663,), dtype=float32) VV_quality_calibration_line
(VV_quality_calibration_azimuth_time)
int32
dask.array<chunksize=(27,), meta=np.ndarray>
dimensions : ['azimuth_time'] dtype : <u4 long_name : image line at which the calibration vector applies \n",
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+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 108 B \n",
+ " 108 B \n",
+ " \n",
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VV_quality_calibration_pixel
(VV_quality_calibration_ground_range)
int32
dask.array<chunksize=(663,), meta=np.ndarray>
dimensions : ['ground_range'] dtype : <u4 long_name : image pixel at which the calibration vector applies (this array contains the count attribute number of integer values (i.e. one value per point in the noise vector); the maximum length of this array is one value for every pixel in an image line, however in general the vector is subsampled) \n",
+ " \n",
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+ " Chunk \n",
+ " \n",
+ " \n",
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+ " 2.59 kiB \n",
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VV_quality_noise_azimuth_time
(VV_quality_noise_azimuth_time)
datetime64[ns]
2024-02-01T16:46:17.009484 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : zero doppler azimuth time at which noise vector applies array(['2024-02-01T16:46:17.009484000', '2024-02-01T16:46:20.558693000',\n",
+ " '2024-02-01T16:46:23.316979000', ..., '2024-02-01T16:58:22.382683000',\n",
+ " '2024-02-01T16:58:25.140968000', '2024-02-01T16:58:26.769371000'],\n",
+ " shape=(797,), dtype='datetime64[ns]') Data variables: (114)
VH_conditions_antenna_pattern_elevation_angle
(VH_conditions_antenna_pattern_azimuth_time, VH_conditions_antenna_pattern_slant_range_time)
float32
dask.array<chunksize=(27, 720), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'slant_range_time'], 'dimensions': ['azimuth_time', 'slant_range_time'], 'dtype': '<f4', 'long_name': 'elevation angle to grid point', 'units': 'degrees'} units : degrees \n",
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+ " \n",
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+ " \n",
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+ " 75.94 kiB \n",
+ " 75.94 kiB \n",
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+ " \n",
+ "\n",
+ " \n",
+ " 720 \n",
+ " 27 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_antenna_pattern_incidence_angle
(VH_conditions_antenna_pattern_azimuth_time, VH_conditions_antenna_pattern_slant_range_time)
float32
dask.array<chunksize=(27, 720), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'slant_range_time'], 'dimensions': ['azimuth_time', 'slant_range_time'], 'dtype': '<f4', 'long_name': 'incidence angle to grid point', 'units': 'degrees'} units : degrees \n",
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+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 75.94 kiB \n",
+ " 75.94 kiB \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (27, 720) \n",
+ " (27, 720) \n",
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+ " \n",
+ " 720 \n",
+ " 27 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_antenna_pattern_roll
(VH_conditions_antenna_pattern_azimuth_time)
float32
dask.array<chunksize=(27,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'estimated roll angle for this antenna pattern', 'units': 'degrees'} units : degrees \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 108 B \n",
+ " 108 B \n",
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+ " (27,) \n",
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+ " \n",
+ " 27 \n",
+ " 1 \n",
+ " \n",
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VH_conditions_antenna_pattern_terrain_height
(VH_conditions_antenna_pattern_azimuth_time)
float32
dask.array<chunksize=(27,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'mean terrain height in range for this antenna pattern (in metres above the ellipsoid) for the given zero-doppler azimuth time', 'units': 'm'} units : m \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 108 B \n",
+ " 108 B \n",
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+ " \n",
+ " 27 \n",
+ " 1 \n",
+ " \n",
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+ " \n",
+ "
VH_conditions_attitude_pitch
(VH_conditions_attitude_azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'platform pitch angle calculated from ancillary attitude data', 'units': 'degrees'} units : degrees \n",
+ " \n",
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+ " \n",
+ " 25 \n",
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+ "
VH_conditions_attitude_q0
(VH_conditions_attitude_azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'q0 attitude quaternion as extracted from ancillary attitude data'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
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+ " Array \n",
+ " Chunk \n",
+ " \n",
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+ " \n",
+ " Bytes \n",
+ " 100 B \n",
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+ " 1 chunks in 2 graph layers \n",
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+ " \n",
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VH_conditions_attitude_q1
(VH_conditions_attitude_azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'q1 attitude quaternion as extracted from ancillary attitude data'} \n",
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+ " 100 B \n",
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+ " 1 chunks in 2 graph layers \n",
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VH_conditions_attitude_q2
(VH_conditions_attitude_azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'q2 attitude quaternion as extracted from ancillary attitude data'} \n",
+ " \n",
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+ " \n",
+ " 25 \n",
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VH_conditions_attitude_q3
(VH_conditions_attitude_azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'q3 attitude quaternion as extracted from ancillary attitude data'} \n",
+ " \n",
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+ " 100 B \n",
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+ " \n",
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VH_conditions_attitude_roll
(VH_conditions_attitude_azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'platform roll angle calculated from ancillary attitude data', 'units': 'degrees'} units : degrees \n",
+ " \n",
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+ " \n",
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+ " 100 B \n",
+ " 100 B \n",
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+ " \n",
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+ "\n",
+ " \n",
+ " 25 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_attitude_wx
(VH_conditions_attitude_azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'x component of angular velocity vector as extracted from ancillary attitude data', 'units': 'degrees/s'} units : degrees/s \n",
+ " \n",
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+ " 100 B \n",
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+ " \n",
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+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_attitude_wy
(VH_conditions_attitude_azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'y component of angular velocity vector as extracted from ancillary attitude data', 'units': 'degrees/s'} units : degrees/s \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
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+ " \n",
+ " \n",
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+ " 100 B \n",
+ " 100 B \n",
+ " \n",
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+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 25 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_attitude_wz
(VH_conditions_attitude_azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'z component of angular velocity vector as extracted from ancillary attitude data', 'units': 'degrees/s'} units : degrees/s \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
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+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 100 B \n",
+ " 100 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
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+ " (25,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
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+ " \n",
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+ " Data type \n",
+ " float32 numpy.ndarray \n",
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+ "\n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 25 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_attitude_yaw
(VH_conditions_attitude_azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'platform yaw angle calculated from ancillary attitude data', 'units': 'degrees'} units : degrees \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 100 B \n",
+ " 100 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (25,) \n",
+ " (25,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
+ " \n",
+ " \n",
+ "
\n",
+ " \n",
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+ "\n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 25 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_azimuth_fm_rate_azimuth_fm_rate_polynomial
(VH_conditions_azimuth_fm_rate_azimuth_time, VH_conditions_azimuth_fm_rate_degree)
float32
dask.array<chunksize=(10, 3), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'degree'], 'dtype': '<f8', 'long_name': 'azimuth FM rate coefficients array in order of c0 [Hz/s] c1 [Hz/s^2] c2 [Hz/s^3]', 'units': 'Hz/s^3'} units : Hz/s^3 \n",
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VH_conditions_azimuth_fm_rate_t0
(VH_conditions_azimuth_fm_rate_azimuth_time)
float32
dask.array<chunksize=(10,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'two-way slant range time origin for doppler centroid estimate', 'units': 's'} units : s \n",
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VH_conditions_coordinate_conversion_gr0
(VH_conditions_coordinate_conversion_azimuth_time)
float32
dask.array<chunksize=(28,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'ground range origin used for ground range calculation', 'units': 'm'} units : m \n",
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VH_conditions_coordinate_conversion_grsr_coefficients
(VH_conditions_coordinate_conversion_azimuth_time, VH_conditions_coordinate_conversion_degree)
float32
dask.array<chunksize=(28, 9), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'degree'], 'dtype': '<f8', 'long_name': 'coefficients to convert from ground range to slant range, slant range = s0 + s1(gr-gr0) + s2(gr-gr0)^2 + s3(gr-gr0)^3 + s4(gr-gr0)^4...+ sN(gr-gr0)^N where gr is the ground range distance to the desired pixel and N is the number of coefficients in the array minus one'} \n",
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+ " \n",
+ " \n",
+ " Bytes \n",
+ " 0.98 kiB \n",
+ " 0.98 kiB \n",
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VH_conditions_coordinate_conversion_slant_range_time
(VH_conditions_coordinate_conversion_azimuth_time)
float32
dask.array<chunksize=(28,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'two-way slant range time to first range sample', 'units': 's'} units : s \n",
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+ " \n",
+ " Bytes \n",
+ " 112 B \n",
+ " 112 B \n",
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VH_conditions_coordinate_conversion_sr0
(VH_conditions_coordinate_conversion_azimuth_time)
float32
dask.array<chunksize=(28,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'slant range origin used for ground range calculation', 'units': 'm'} units : m \n",
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+ " Bytes \n",
+ " 112 B \n",
+ " 112 B \n",
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VH_conditions_coordinate_conversion_srgr_coefficients
(VH_conditions_coordinate_conversion_azimuth_time, VH_conditions_coordinate_conversion_degree)
float32
dask.array<chunksize=(28, 9), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'degree'], 'dtype': '<f8', 'long_name': 'coefficients to convert from slant range to ground range, ground range = g0 + g1(sr-sr0) + g2(sr-sr0)^2 + g3(sr-sr0)^3 + g4(sr-sr0)^4...+ gN(sr-sr0)^N where sr is the slant range distance to the desired pixel and N is the number of coefficients in the array minus one'} \n",
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+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 0.98 kiB \n",
+ " 0.98 kiB \n",
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+ " Shape \n",
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VH_conditions_doppler_centroid_data_dc_polynomial
(VH_conditions_doppler_centroid_azimuth_time, VH_conditions_doppler_centroid_degree)
float32
dask.array<chunksize=(27, 3), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'degree'], 'dtype': '<f4', 'long_name': 'doppler centroid estimated from data, expressed as polynomial with 5 coefficients: doppler centroid = d0 + d1(tsr-t0) + d2(tsr-t0)^2 + d3(tsr-t0)^3 + d4(tsr-t0)^4, where tsr = 2-way slant range time'} \n",
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+ " 324 B \n",
+ " 324 B \n",
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VH_conditions_doppler_centroid_data_dc_rms_error
(VH_conditions_doppler_centroid_azimuth_time)
float32
dask.array<chunksize=(27,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'RMS error of the doppler centroid estimate (calculated as the average of the individual RMS residual errors between input fine doppler centroid estimates and the fitted polynomial; if the doppler centroid was not estimated from data, this is set to 0)'} \n",
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+ " Bytes \n",
+ " 108 B \n",
+ " 108 B \n",
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VH_conditions_doppler_centroid_data_dc_rms_error_above_threshold
(VH_conditions_doppler_centroid_azimuth_time)
bool
dask.array<chunksize=(27,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<b1', 'long_name': 'false if the RMS error is less than the acceptable threshold for the doppler centroid estimated from the data; true if the RMS error is more than or equal to the acceptable threshold'} \n",
+ " \n",
+ " \n",
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+ " \n",
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+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 27 B \n",
+ " 27 B \n",
+ " \n",
+ " \n",
+ " \n",
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+ " (27,) \n",
+ " \n",
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+ " 1 chunks in 2 graph layers \n",
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VH_conditions_doppler_centroid_fine_dce_azimuth_start_time
(VH_conditions_doppler_centroid_azimuth_time)
bool
dask.array<chunksize=(27,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<b1', 'long_name': 'false if the RMS error is less than the acceptable threshold for the doppler centroid estimated from the data; true if the RMS error is more than or equal to the acceptable threshold'} \n",
+ " \n",
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+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 27 B \n",
+ " 27 B \n",
+ " \n",
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+ " \n",
+ " Shape \n",
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+ " (27,) \n",
+ " \n",
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+ " 1 chunks in 2 graph layers \n",
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VH_conditions_doppler_centroid_fine_dce_azimuth_stop_time
(VH_conditions_doppler_centroid_azimuth_time)
bool
dask.array<chunksize=(27,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<b1', 'long_name': 'false if the RMS error is less than the acceptable threshold for the doppler centroid estimated from the data; true if the RMS error is more than or equal to the acceptable threshold'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
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+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
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+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 27 B \n",
+ " 27 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (27,) \n",
+ " (27,) \n",
+ " \n",
+ " \n",
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+ " 1 chunks in 2 graph layers \n",
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+ " \n",
+ " 27 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_doppler_centroid_geometry_dc_polynomial
(VH_conditions_doppler_centroid_azimuth_time, VH_conditions_doppler_centroid_degree)
float32
dask.array<chunksize=(27, 3), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'degree'], 'dtype': '<f4', 'long_name': 'doppler centroid estimated from orbit, expressed as polynomial with 5 coefficients: doppler centroid = d0 + d1(tsr-t0) + d2(tsr-t0)^2 + d3(tsr-t0)^3 + d4(tsr-t0)^4, where tsr = 2-way slant range time'} \n",
+ " \n",
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+ " \n",
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+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 324 B \n",
+ " 324 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (27, 3) \n",
+ " (27, 3) \n",
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+ " 1 chunks in 2 graph layers \n",
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+ " \n",
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+ "\n",
+ " \n",
+ " 3 \n",
+ " 27 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_doppler_centroid_t0
(VH_conditions_doppler_centroid_azimuth_time)
float32
dask.array<chunksize=(27,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'two-way slant range time origin for doppler centroid estimate', 'units': 's'} units : s \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 108 B \n",
+ " 108 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (27,) \n",
+ " (27,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
+ " \n",
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+ " \n",
+ "\n",
+ " \n",
+ " 27 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_gcp_elevation_angle
(VH_conditions_gcp_azimuth_time)
float32
dask.array<chunksize=(210,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'line'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'elevation angle to grid point', 'units': 'degrees'} units : degrees \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
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+ " \n",
+ " \n",
+ " \n",
+ " \n",
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+ " 840 B \n",
+ " 840 B \n",
+ " \n",
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+ " \n",
+ "\n",
+ " \n",
+ " 210 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_gcp_height
(VH_conditions_gcp_azimuth_time)
float32
dask.array<chunksize=(210,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'line'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'height of the grid point above ellipsoid', 'units': 'm'} units : m \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 840 B \n",
+ " 840 B \n",
+ " \n",
+ " \n",
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+ " Shape \n",
+ " (210,) \n",
+ " (210,) \n",
+ " \n",
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+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
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+ " \n",
+ "\n",
+ " \n",
+ " 210 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_gcp_incidence_angle
(VH_conditions_gcp_azimuth_time)
float32
dask.array<chunksize=(210,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'line'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'incidence angle to grid point', 'units': 'degrees'} units : degrees \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 840 B \n",
+ " 840 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (210,) \n",
+ " (210,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
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+ " float32 numpy.ndarray \n",
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+ " \n",
+ "\n",
+ " \n",
+ " 210 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_gcp_latitude
(VH_conditions_gcp_azimuth_time)
float32
dask.array<chunksize=(210,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'line'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'geodetic latitude of grid point', 'units': 'degrees'} units : degrees \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 840 B \n",
+ " 840 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (210,) \n",
+ " (210,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
+ " \n",
+ " \n",
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+ " \n",
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+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 210 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_gcp_longitude
(VH_conditions_gcp_azimuth_time)
float32
dask.array<chunksize=(210,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'line'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'geodetic longitude of grid point', 'units': 'degrees'} units : degrees \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 840 B \n",
+ " 840 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (210,) \n",
+ " (210,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
+ " \n",
+ " \n",
+ "
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+ " \n",
+ " \n",
+ " \n",
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+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 210 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_gcp_pixel
(VH_conditions_gcp_azimuth_time)
int32
dask.array<chunksize=(210,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'line'], 'dimensions': ['azimuth_time'], 'dtype': '<u4', 'long_name': 'reference image measurement data set sample to which this geolocation grid point applies'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 840 B \n",
+ " 840 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (210,) \n",
+ " (210,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " int32 numpy.ndarray \n",
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+ " \n",
+ "\n",
+ " \n",
+ " 210 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_gcp_slant_range_time
(VH_conditions_gcp_azimuth_time)
float32
dask.array<chunksize=(210,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'line'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'two-way slant range time to grid point', 'units': 's'} units : s \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 840 B \n",
+ " 840 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (210,) \n",
+ " (210,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
+ " \n",
+ " \n",
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+ " \n",
+ "\n",
+ " \n",
+ " 210 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_orbit_position
(VH_conditions_orbit_azimuth_time, VH_conditions_orbit_axis)
float32
dask.array<chunksize=(16, 3), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'axis'], 'dtype': '<f8', 'long_name': 'position vector', 'units': 'm'} units : m \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 192 B \n",
+ " 192 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (16, 3) \n",
+ " (16, 3) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
+ " \n",
+ " \n",
+ "
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+ "\n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 3 \n",
+ " 16 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_orbit_velocity
(VH_conditions_orbit_azimuth_time, VH_conditions_orbit_axis)
float32
dask.array<chunksize=(16, 3), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'axis'], 'dtype': '<f8', 'long_name': 'velocity vector', 'units': 'm/s'} units : m/s \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 192 B \n",
+ " 192 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (16, 3) \n",
+ " (16, 3) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
+ " \n",
+ " \n",
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+ " \n",
+ "\n",
+ " \n",
+ " 3 \n",
+ " 16 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_reference_replica_reference_replica_amplitude_coefficients
(VH_conditions_reference_replica_azimuth_time, VH_conditions_reference_replica_degree)
float32
dask.array<chunksize=(3, 4), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'degree'], 'dtype': '<f4', 'long_name': 'reference replica amplitude coefficients in single precision floating point values'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 48 B \n",
+ " 48 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (3, 4) \n",
+ " (3, 4) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
+ " \n",
+ " \n",
+ "
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+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
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+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 4 \n",
+ " 3 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_reference_replica_reference_replica_phase_coefficients
(VH_conditions_reference_replica_azimuth_time, VH_conditions_reference_replica_degree)
float32
dask.array<chunksize=(3, 4), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'degree'], 'dtype': '<f4', 'long_name': 'reference replica phase coefficients in single precision floating point values'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 48 B \n",
+ " 48 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (3, 4) \n",
+ " (3, 4) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
+ " \n",
+ " \n",
+ "
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+ " \n",
+ " \n",
+ " \n",
+ "\n",
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+ "\n",
+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 4 \n",
+ " 3 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_replica_absolute_pg_product_valid_flag
(VH_conditions_replica_azimuth_time)
bool
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<b1', 'long_name': 'true if |pgProductAmplitude - modelPgProductAmplitude| < maxPgAmpErrorThreshold and |pgProductPhase - modelPgProductPhase| < maxPgPhaseErrorThreshold, false otherwise; PG product values can only be calculated and validated for products that have at least one valid extracted reconstructed replica; if no valid extracted reconstructed replica exists within the product then this flag is set to false for every replica record'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 15 B \n",
+ " 15 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (15,) \n",
+ " (15,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " bool numpy.ndarray \n",
+ " \n",
+ " \n",
+ "
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+ " \n",
+ " \n",
+ " \n",
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+ "\n",
+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 15 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_replica_cross_correlation_peak_location
(VH_conditions_replica_azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'peak location of cross-correlation function between the reconstructed replica and the nominal replica', 'units': 'samples'} units : samples \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 60 B \n",
+ " 60 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (15,) \n",
+ " (15,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
+ " \n",
+ " \n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 15 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_replica_cross_correlation_pslr
(VH_conditions_replica_azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'peak side lobe ratio of replica cross-correlation function between the reconstructed replica and the nominal replica', 'units': 'dB'} units : dB \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 60 B \n",
+ " 60 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (15,) \n",
+ " (15,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
+ " \n",
+ " \n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
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+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 15 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_replica_internal_time_delay
(VH_conditions_replica_azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'internal time delay representing the calculated deviation of the location of this PG replica from the location of the transmitted pulse or nominal PG replica', 'units': 's'} units : s \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 60 B \n",
+ " 60 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (15,) \n",
+ " (15,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
+ " \n",
+ " \n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
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+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 15 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_replica_model_pg_product_amplitude
(VH_conditions_replica_azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'PG product amplitude value from the input PG product model'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 60 B \n",
+ " 60 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (15,) \n",
+ " (15,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
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+ " \n",
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+ " \n",
+ " 15 \n",
+ " 1 \n",
+ " \n",
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+ "
VH_conditions_replica_model_pg_product_phase
(VH_conditions_replica_azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'PG product phase value from the input PG product model', 'units': 'radians'} units : radians \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 60 B \n",
+ " 60 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (15,) \n",
+ " (15,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
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+ " \n",
+ "\n",
+ " \n",
+ " 15 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_replica_pg_product_amplitude
(VH_conditions_replica_azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'amplitude of the power gain product derived from this replica (the amplitude value is:abs(1/PG * meanRxCalPow(swath1)/meanRxCalPow(swathn)) where abs() is the absolute value function for a complex number, meanRxCalPow(swath1) is the mean rx calibration power of swath 1, meanRxCalPow(swathn) is the mean rx calibration power of the current swath; PG product values can only be calculated for products that have at least one valid extracted reconstructed replica; if no valid extracted reconstructed replica exists within the product then this value is set to the default value of 1.0)'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 60 B \n",
+ " 60 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (15,) \n",
+ " (15,) \n",
+ " \n",
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+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
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+ " \n",
+ "\n",
+ " \n",
+ " 15 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_replica_pg_product_phase
(VH_conditions_replica_azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'phase of the power gain product derived from this replica [radians] (the phase value is:arg(1/PG * meanRxCalPow(swath1)/meanRxCalPow(swathn)) where arg() is the phase value function for a complex number, meanRxCalPow(swath1) is the mean rx calibration power of swath 1, meanRxCalPow(swathn) is the mean rx calibration power of the current swath; PG product values can only be calculated for products that have at least one valid extracted reconstructed replica; if no valid extracted reconstructed replica exists within the product then this value is set to the default value of 0.0)'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 60 B \n",
+ " 60 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (15,) \n",
+ " (15,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
+ " \n",
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+ " \n",
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+ " \n",
+ "\n",
+ " \n",
+ " 15 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_replica_reconstructed_replica_valid_flag
(VH_conditions_replica_azimuth_time)
bool
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<b1', 'long_name': 'true if a valid peak location was found in the cross-correlation between the nominal PG replica and this extracted PG replica, false otherwise'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 15 B \n",
+ " 15 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (15,) \n",
+ " (15,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " bool numpy.ndarray \n",
+ " \n",
+ " \n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
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+ "\n",
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+ " \n",
+ "\n",
+ " \n",
+ " 15 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_conditions_replica_relative_pg_product_valid_flag
(VH_conditions_replica_azimuth_time)
bool
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<b1', 'long_name': 'true if |pgProductAmplitude - meanPgProductAmplitude| < pgAmpStdFractionThreshold * stdPgProductAmplitude and |pgProductPhase - meanPgProductPhase| < pgPhaseStdFractionThreshold * stdPgProductPhase, false otherwise; PG product values can only be calculated and validated for products that have at least one valid extracted reconstructed replica; if no valid extracted reconstructed replica exists within the product then this flag is set to false for every replica record'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 15 B \n",
+ " 15 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (15,) \n",
+ " (15,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " bool numpy.ndarray \n",
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+ " \n",
+ " 15 \n",
+ " 1 \n",
+ " \n",
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+ " \n",
+ "
VH_conditions_terrain_height_terrain_height
(VH_conditions_terrain_height_azimuth_time)
float32
dask.array<chunksize=(5,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'average terrain height above ellipsoid, the value is the average height in the range direction for the given zero-doppler azimuth time', 'units': 'm'} units : m \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 20 B \n",
+ " 20 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (5,) \n",
+ " (5,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
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+ "\n",
+ " \n",
+ " 5 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_measurements_grd
(VH_measurements_azimuth_time, VH_measurements_ground_range)
uint16
dask.array<chunksize=(16675, 26456), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'ground_range'], 'dtype': '<u2', 'long_name': 'measurement data set for GRD IW'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 841.43 MiB \n",
+ " 841.43 MiB \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (16675, 26456) \n",
+ " (16675, 26456) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " uint16 numpy.ndarray \n",
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+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 26456 \n",
+ " 16675 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_quality_calibration_beta_nought
(VH_quality_calibration_azimuth_time, VH_quality_calibration_ground_range)
float32
dask.array<chunksize=(27, 663), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'line', 'pixel', 'ground_range'], 'dimensions': ['azimuth_time', 'ground_range'], 'dtype': '<f4', 'long_name': 'beta nought calibration vector (this array contains the count attribute number of floating point values; the values in this vector are aligned with the pixel vector)'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 69.93 kiB \n",
+ " 69.93 kiB \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (27, 663) \n",
+ " (27, 663) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
+ " \n",
+ " \n",
+ "
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+ " \n",
+ " \n",
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+ "\n",
+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 663 \n",
+ " 27 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_quality_calibration_dn
(VH_quality_calibration_azimuth_time, VH_quality_calibration_ground_range)
float32
dask.array<chunksize=(27, 663), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'line', 'pixel', 'ground_range'], 'dimensions': ['azimuth_time', 'ground_range'], 'dtype': '<f4', 'long_name': 'digital number calibration vector (this array contains the count attribute number of floating point values; the values in this vector are aligned with the pixel vector)'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 69.93 kiB \n",
+ " 69.93 kiB \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (27, 663) \n",
+ " (27, 663) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
+ " \n",
+ " \n",
+ "
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+ " \n",
+ " \n",
+ " \n",
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+ " \n",
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+ "\n",
+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 663 \n",
+ " 27 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_quality_calibration_gamma
(VH_quality_calibration_azimuth_time, VH_quality_calibration_ground_range)
float32
dask.array<chunksize=(27, 663), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'line', 'pixel', 'ground_range'], 'dimensions': ['azimuth_time', 'ground_range'], 'dtype': '<f4', 'long_name': 'gamma calibration vector (this array contains the count attribute number of floating point values; the values in this vector are aligned with the pixel vector)'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 69.93 kiB \n",
+ " 69.93 kiB \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (27, 663) \n",
+ " (27, 663) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
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+ " \n",
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+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 663 \n",
+ " 27 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_quality_calibration_sigma_nought
(VH_quality_calibration_azimuth_time, VH_quality_calibration_ground_range)
float32
dask.array<chunksize=(27, 663), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'line', 'pixel', 'ground_range'], 'dimensions': ['azimuth_time', 'ground_range'], 'dtype': '<f4', 'long_name': 'sigma nought calibration vector (this array contains the count attribute number of floating point values; the values in this vector are aligned with the pixel vector)'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 69.93 kiB \n",
+ " 69.93 kiB \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (27, 663) \n",
+ " (27, 663) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
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+ " \n",
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+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 663 \n",
+ " 27 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_quality_noise_noise_power_correction_factor
(VH_quality_noise_azimuth_time)
float32
dask.array<chunksize=(797,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'noise power correction factor'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 3.11 kiB \n",
+ " 3.11 kiB \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (797,) \n",
+ " (797,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
+ " \n",
+ " \n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 797 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VH_quality_noise_number_of_noise_lines
(VH_quality_noise_azimuth_time)
int32
dask.array<chunksize=(797,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<u4', 'long_name': 'number of noise lines used to calculate the noise correction factor'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 3.11 kiB \n",
+ " 3.11 kiB \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (797,) \n",
+ " (797,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " int32 numpy.ndarray \n",
+ " \n",
+ " \n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 797 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VV_conditions_antenna_pattern_elevation_angle
(VV_conditions_antenna_pattern_azimuth_time, VV_conditions_antenna_pattern_slant_range_time)
float32
dask.array<chunksize=(27, 720), meta=np.ndarray>
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VV_conditions_antenna_pattern_incidence_angle
(VV_conditions_antenna_pattern_azimuth_time, VV_conditions_antenna_pattern_slant_range_time)
float32
dask.array<chunksize=(27, 720), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'slant_range_time'], 'dimensions': ['azimuth_time', 'slant_range_time'], 'dtype': '<f4', 'long_name': 'incidence angle to grid point', 'units': 'degrees'} units : degrees \n",
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VV_conditions_antenna_pattern_roll
(VV_conditions_antenna_pattern_azimuth_time)
float32
dask.array<chunksize=(27,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'estimated roll angle for this antenna pattern', 'units': 'degrees'} units : degrees \n",
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VV_conditions_antenna_pattern_terrain_height
(VV_conditions_antenna_pattern_azimuth_time)
float32
dask.array<chunksize=(27,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'mean terrain height in range for this antenna pattern (in metres above the ellipsoid) for the given zero-doppler azimuth time', 'units': 'm'} units : m \n",
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VV_conditions_attitude_pitch
(VV_conditions_attitude_azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'platform pitch angle calculated from ancillary attitude data', 'units': 'degrees'} units : degrees \n",
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VV_conditions_attitude_q0
(VV_conditions_attitude_azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'q0 attitude quaternion as extracted from ancillary attitude data'} \n",
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VV_conditions_attitude_q1
(VV_conditions_attitude_azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'q1 attitude quaternion as extracted from ancillary attitude data'} \n",
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VV_conditions_attitude_q2
(VV_conditions_attitude_azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'q2 attitude quaternion as extracted from ancillary attitude data'} \n",
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VV_conditions_attitude_q3
(VV_conditions_attitude_azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'q3 attitude quaternion as extracted from ancillary attitude data'} \n",
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VV_conditions_attitude_roll
(VV_conditions_attitude_azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'platform roll angle calculated from ancillary attitude data', 'units': 'degrees'} units : degrees \n",
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VV_conditions_attitude_wx
(VV_conditions_attitude_azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'x component of angular velocity vector as extracted from ancillary attitude data', 'units': 'degrees/s'} units : degrees/s \n",
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VV_conditions_attitude_wy
(VV_conditions_attitude_azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'y component of angular velocity vector as extracted from ancillary attitude data', 'units': 'degrees/s'} units : degrees/s \n",
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VV_conditions_attitude_wz
(VV_conditions_attitude_azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'z component of angular velocity vector as extracted from ancillary attitude data', 'units': 'degrees/s'} units : degrees/s \n",
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VV_conditions_attitude_yaw
(VV_conditions_attitude_azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'platform yaw angle calculated from ancillary attitude data', 'units': 'degrees'} units : degrees \n",
+ " \n",
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+ " \n",
+ "\n",
+ " \n",
+ " 25 \n",
+ " 1 \n",
+ " \n",
+ " \n",
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VV_conditions_azimuth_fm_rate_azimuth_fm_rate_polynomial
(VV_conditions_azimuth_fm_rate_azimuth_time, VV_conditions_azimuth_fm_rate_degree)
float32
dask.array<chunksize=(10, 3), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'degree'], 'dtype': '<f8', 'long_name': 'azimuth FM rate coefficients array in order of c0 [Hz/s] c1 [Hz/s^2] c2 [Hz/s^3]', 'units': 'Hz/s^3'} units : Hz/s^3 \n",
+ " \n",
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+ " \n",
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+ " 120 B \n",
+ " 120 B \n",
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+ " \n",
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+ "
VV_conditions_azimuth_fm_rate_t0
(VV_conditions_azimuth_fm_rate_azimuth_time)
float32
dask.array<chunksize=(10,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'two-way slant range time origin for doppler centroid estimate', 'units': 's'} units : s \n",
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VV_conditions_coordinate_conversion_gr0
(VV_conditions_coordinate_conversion_azimuth_time)
float32
dask.array<chunksize=(28,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'ground range origin used for ground range calculation', 'units': 'm'} units : m \n",
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VV_conditions_coordinate_conversion_grsr_coefficients
(VV_conditions_coordinate_conversion_azimuth_time, VV_conditions_coordinate_conversion_degree)
float32
dask.array<chunksize=(28, 9), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'degree'], 'dtype': '<f8', 'long_name': 'coefficients to convert from ground range to slant range, slant range = s0 + s1(gr-gr0) + s2(gr-gr0)^2 + s3(gr-gr0)^3 + s4(gr-gr0)^4...+ sN(gr-gr0)^N where gr is the ground range distance to the desired pixel and N is the number of coefficients in the array minus one'} \n",
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+ " \n",
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VV_conditions_coordinate_conversion_slant_range_time
(VV_conditions_coordinate_conversion_azimuth_time)
float32
dask.array<chunksize=(28,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'two-way slant range time to first range sample', 'units': 's'} units : s \n",
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VV_conditions_coordinate_conversion_sr0
(VV_conditions_coordinate_conversion_azimuth_time)
float32
dask.array<chunksize=(28,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'slant range origin used for ground range calculation', 'units': 'm'} units : m \n",
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VV_conditions_coordinate_conversion_srgr_coefficients
(VV_conditions_coordinate_conversion_azimuth_time, VV_conditions_coordinate_conversion_degree)
float32
dask.array<chunksize=(28, 9), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'degree'], 'dtype': '<f8', 'long_name': 'coefficients to convert from slant range to ground range, ground range = g0 + g1(sr-sr0) + g2(sr-sr0)^2 + g3(sr-sr0)^3 + g4(sr-sr0)^4...+ gN(sr-sr0)^N where sr is the slant range distance to the desired pixel and N is the number of coefficients in the array minus one'} \n",
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+ " \n",
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VV_conditions_doppler_centroid_data_dc_polynomial
(VV_conditions_doppler_centroid_azimuth_time, VV_conditions_doppler_centroid_degree)
float32
dask.array<chunksize=(27, 3), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'degree'], 'dtype': '<f4', 'long_name': 'doppler centroid estimated from data, expressed as polynomial with 5 coefficients: doppler centroid = d0 + d1(tsr-t0) + d2(tsr-t0)^2 + d3(tsr-t0)^3 + d4(tsr-t0)^4, where tsr = 2-way slant range time'} \n",
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+ " 324 B \n",
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VV_conditions_doppler_centroid_data_dc_rms_error
(VV_conditions_doppler_centroid_azimuth_time)
float32
dask.array<chunksize=(27,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'RMS error of the doppler centroid estimate (calculated as the average of the individual RMS residual errors between input fine doppler centroid estimates and the fitted polynomial; if the doppler centroid was not estimated from data, this is set to 0)'} \n",
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+ " 108 B \n",
+ " 108 B \n",
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VV_conditions_doppler_centroid_data_dc_rms_error_above_threshold
(VV_conditions_doppler_centroid_azimuth_time)
bool
dask.array<chunksize=(27,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<b1', 'long_name': 'false if the RMS error is less than the acceptable threshold for the doppler centroid estimated from the data; true if the RMS error is more than or equal to the acceptable threshold'} \n",
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+ " \n",
+ " \n",
+ " \n",
+ " \n",
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+ " 27 B \n",
+ " 27 B \n",
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VV_conditions_doppler_centroid_fine_dce_azimuth_start_time
(VV_conditions_doppler_centroid_azimuth_time)
bool
dask.array<chunksize=(27,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<b1', 'long_name': 'false if the RMS error is less than the acceptable threshold for the doppler centroid estimated from the data; true if the RMS error is more than or equal to the acceptable threshold'} \n",
+ " \n",
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+ " 27 B \n",
+ " 27 B \n",
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+ "
VV_conditions_doppler_centroid_fine_dce_azimuth_stop_time
(VV_conditions_doppler_centroid_azimuth_time)
bool
dask.array<chunksize=(27,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<b1', 'long_name': 'false if the RMS error is less than the acceptable threshold for the doppler centroid estimated from the data; true if the RMS error is more than or equal to the acceptable threshold'} \n",
+ " \n",
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+ " \n",
+ " \n",
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+ " \n",
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+ " Chunk \n",
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+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 27 B \n",
+ " 27 B \n",
+ " \n",
+ " \n",
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+ " (27,) \n",
+ " \n",
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+ " \n",
+ " \n",
+ " \n",
+ "
VV_conditions_doppler_centroid_geometry_dc_polynomial
(VV_conditions_doppler_centroid_azimuth_time, VV_conditions_doppler_centroid_degree)
float32
dask.array<chunksize=(27, 3), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'degree'], 'dtype': '<f4', 'long_name': 'doppler centroid estimated from orbit, expressed as polynomial with 5 coefficients: doppler centroid = d0 + d1(tsr-t0) + d2(tsr-t0)^2 + d3(tsr-t0)^3 + d4(tsr-t0)^4, where tsr = 2-way slant range time'} \n",
+ " \n",
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+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 324 B \n",
+ " 324 B \n",
+ " \n",
+ " \n",
+ " \n",
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+ " (27, 3) \n",
+ " (27, 3) \n",
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+ "\n",
+ " \n",
+ " 3 \n",
+ " 27 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VV_conditions_doppler_centroid_t0
(VV_conditions_doppler_centroid_azimuth_time)
float32
dask.array<chunksize=(27,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'two-way slant range time origin for doppler centroid estimate', 'units': 's'} units : s \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 108 B \n",
+ " 108 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (27,) \n",
+ " (27,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
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+ " Data type \n",
+ " float32 numpy.ndarray \n",
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+ " \n",
+ " 27 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VV_conditions_gcp_elevation_angle
(VV_conditions_gcp_azimuth_time)
float32
dask.array<chunksize=(210,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'line'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'elevation angle to grid point', 'units': 'degrees'} units : degrees \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 840 B \n",
+ " 840 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (210,) \n",
+ " (210,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
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+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 210 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VV_conditions_gcp_height
(VV_conditions_gcp_azimuth_time)
float32
dask.array<chunksize=(210,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'line'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'height of the grid point above ellipsoid', 'units': 'm'} units : m \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 840 B \n",
+ " 840 B \n",
+ " \n",
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VV_conditions_gcp_incidence_angle
(VV_conditions_gcp_azimuth_time)
float32
dask.array<chunksize=(210,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'line'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'incidence angle to grid point', 'units': 'degrees'} units : degrees \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
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+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 840 B \n",
+ " 840 B \n",
+ " \n",
+ " \n",
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+ " (210,) \n",
+ " (210,) \n",
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+ " 210 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
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VV_conditions_gcp_latitude
(VV_conditions_gcp_azimuth_time)
float32
dask.array<chunksize=(210,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'line'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'geodetic latitude of grid point', 'units': 'degrees'} units : degrees \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 840 B \n",
+ " 840 B \n",
+ " \n",
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+ " (210,) \n",
+ " (210,) \n",
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+ " 210 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
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VV_conditions_gcp_longitude
(VV_conditions_gcp_azimuth_time)
float32
dask.array<chunksize=(210,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'line'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'geodetic longitude of grid point', 'units': 'degrees'} units : degrees \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 840 B \n",
+ " 840 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (210,) \n",
+ " (210,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
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+ " \n",
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+ " 210 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VV_conditions_gcp_pixel
(VV_conditions_gcp_azimuth_time)
int32
dask.array<chunksize=(210,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'line'], 'dimensions': ['azimuth_time'], 'dtype': '<u4', 'long_name': 'reference image measurement data set sample to which this geolocation grid point applies'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 840 B \n",
+ " 840 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (210,) \n",
+ " (210,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
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+ " \n",
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+ " \n",
+ " 210 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VV_conditions_gcp_slant_range_time
(VV_conditions_gcp_azimuth_time)
float32
dask.array<chunksize=(210,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'line'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'two-way slant range time to grid point', 'units': 's'} units : s \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 840 B \n",
+ " 840 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (210,) \n",
+ " (210,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
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+ " \n",
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+ " 210 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VV_conditions_orbit_position
(VV_conditions_orbit_azimuth_time, VV_conditions_orbit_axis)
float32
dask.array<chunksize=(16, 3), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'axis'], 'dtype': '<f8', 'long_name': 'position vector', 'units': 'm'} units : m \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 192 B \n",
+ " 192 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (16, 3) \n",
+ " (16, 3) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
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+ " 3 \n",
+ " 16 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VV_conditions_orbit_velocity
(VV_conditions_orbit_azimuth_time, VV_conditions_orbit_axis)
float32
dask.array<chunksize=(16, 3), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'axis'], 'dtype': '<f8', 'long_name': 'velocity vector', 'units': 'm/s'} units : m/s \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 192 B \n",
+ " 192 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (16, 3) \n",
+ " (16, 3) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
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+ " 3 \n",
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+ " \n",
+ " \n",
+ " \n",
+ "
VV_conditions_reference_replica_reference_replica_amplitude_coefficients
(VV_conditions_reference_replica_azimuth_time, VV_conditions_reference_replica_degree)
float32
dask.array<chunksize=(3, 4), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'degree'], 'dtype': '<f4', 'long_name': 'reference replica amplitude coefficients in single precision floating point values'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 48 B \n",
+ " 48 B \n",
+ " \n",
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+ " \n",
+ " Shape \n",
+ " (3, 4) \n",
+ " (3, 4) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
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+ " float32 numpy.ndarray \n",
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+ "
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+ " 4 \n",
+ " 3 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VV_conditions_reference_replica_reference_replica_phase_coefficients
(VV_conditions_reference_replica_azimuth_time, VV_conditions_reference_replica_degree)
float32
dask.array<chunksize=(3, 4), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'degree'], 'dtype': '<f4', 'long_name': 'reference replica phase coefficients in single precision floating point values'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 48 B \n",
+ " 48 B \n",
+ " \n",
+ " \n",
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+ " Shape \n",
+ " (3, 4) \n",
+ " (3, 4) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
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+ " \n",
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+ " \n",
+ "\n",
+ " \n",
+ " 4 \n",
+ " 3 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VV_conditions_replica_absolute_pg_product_valid_flag
(VV_conditions_replica_azimuth_time)
bool
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<b1', 'long_name': 'true if |pgProductAmplitude - modelPgProductAmplitude| < maxPgAmpErrorThreshold and |pgProductPhase - modelPgProductPhase| < maxPgPhaseErrorThreshold, false otherwise; PG product values can only be calculated and validated for products that have at least one valid extracted reconstructed replica; if no valid extracted reconstructed replica exists within the product then this flag is set to false for every replica record'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 15 B \n",
+ " 15 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (15,) \n",
+ " (15,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
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+ " \n",
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+ " \n",
+ "\n",
+ " \n",
+ " 15 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VV_conditions_replica_cross_correlation_peak_location
(VV_conditions_replica_azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'peak location of cross-correlation function between the reconstructed replica and the nominal replica', 'units': 'samples'} units : samples \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 60 B \n",
+ " 60 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (15,) \n",
+ " (15,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
+ " \n",
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+ "
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+ " \n",
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+ " \n",
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+ "\n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 15 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VV_conditions_replica_cross_correlation_pslr
(VV_conditions_replica_azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'peak side lobe ratio of replica cross-correlation function between the reconstructed replica and the nominal replica', 'units': 'dB'} units : dB \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 60 B \n",
+ " 60 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (15,) \n",
+ " (15,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
+ " \n",
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+ " \n",
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+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 15 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VV_conditions_replica_internal_time_delay
(VV_conditions_replica_azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'internal time delay representing the calculated deviation of the location of this PG replica from the location of the transmitted pulse or nominal PG replica', 'units': 's'} units : s \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 60 B \n",
+ " 60 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (15,) \n",
+ " (15,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
+ " \n",
+ " \n",
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+ " \n",
+ " \n",
+ " \n",
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+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 15 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VV_conditions_replica_model_pg_product_amplitude
(VV_conditions_replica_azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'PG product amplitude value from the input PG product model'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 60 B \n",
+ " 60 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (15,) \n",
+ " (15,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
+ " \n",
+ " \n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
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+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 15 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VV_conditions_replica_model_pg_product_phase
(VV_conditions_replica_azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'PG product phase value from the input PG product model', 'units': 'radians'} units : radians \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
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+ " \n",
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VV_conditions_replica_pg_product_amplitude
(VV_conditions_replica_azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'amplitude of the power gain product derived from this replica (the amplitude value is:abs(1/PG * meanRxCalPow(swath1)/meanRxCalPow(swathn)) where abs() is the absolute value function for a complex number, meanRxCalPow(swath1) is the mean rx calibration power of swath 1, meanRxCalPow(swathn) is the mean rx calibration power of the current swath; PG product values can only be calculated for products that have at least one valid extracted reconstructed replica; if no valid extracted reconstructed replica exists within the product then this value is set to the default value of 1.0)'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
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+ " \n",
+ " Bytes \n",
+ " 60 B \n",
+ " 60 B \n",
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+ " \n",
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+ " (15,) \n",
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+ " 1 chunks in 2 graph layers \n",
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+ " float32 numpy.ndarray \n",
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+ " \n",
+ " 15 \n",
+ " 1 \n",
+ " \n",
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+ "
VV_conditions_replica_pg_product_phase
(VV_conditions_replica_azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'phase of the power gain product derived from this replica [radians] (the phase value is:arg(1/PG * meanRxCalPow(swath1)/meanRxCalPow(swathn)) where arg() is the phase value function for a complex number, meanRxCalPow(swath1) is the mean rx calibration power of swath 1, meanRxCalPow(swathn) is the mean rx calibration power of the current swath; PG product values can only be calculated for products that have at least one valid extracted reconstructed replica; if no valid extracted reconstructed replica exists within the product then this value is set to the default value of 0.0)'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 60 B \n",
+ " 60 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (15,) \n",
+ " (15,) \n",
+ " \n",
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+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
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+ " Data type \n",
+ " float32 numpy.ndarray \n",
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+ " \n",
+ " 15 \n",
+ " 1 \n",
+ " \n",
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+ "
VV_conditions_replica_reconstructed_replica_valid_flag
(VV_conditions_replica_azimuth_time)
bool
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<b1', 'long_name': 'true if a valid peak location was found in the cross-correlation between the nominal PG replica and this extracted PG replica, false otherwise'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 15 B \n",
+ " 15 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (15,) \n",
+ " (15,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " bool numpy.ndarray \n",
+ " \n",
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+ " 15 \n",
+ " 1 \n",
+ " \n",
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+ "
VV_conditions_replica_relative_pg_product_valid_flag
(VV_conditions_replica_azimuth_time)
bool
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<b1', 'long_name': 'true if |pgProductAmplitude - meanPgProductAmplitude| < pgAmpStdFractionThreshold * stdPgProductAmplitude and |pgProductPhase - meanPgProductPhase| < pgPhaseStdFractionThreshold * stdPgProductPhase, false otherwise; PG product values can only be calculated and validated for products that have at least one valid extracted reconstructed replica; if no valid extracted reconstructed replica exists within the product then this flag is set to false for every replica record'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 15 B \n",
+ " 15 B \n",
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+ " \n",
+ " Shape \n",
+ " (15,) \n",
+ " (15,) \n",
+ " \n",
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+ " 1 chunks in 2 graph layers \n",
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+ " \n",
+ " 15 \n",
+ " 1 \n",
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+ "
VV_conditions_terrain_height_terrain_height
(VV_conditions_terrain_height_azimuth_time)
float32
dask.array<chunksize=(5,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'average terrain height above ellipsoid, the value is the average height in the range direction for the given zero-doppler azimuth time', 'units': 'm'} units : m \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
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+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
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+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 20 B \n",
+ " 20 B \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (5,) \n",
+ " (5,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
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+ " 5 \n",
+ " 1 \n",
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+ " \n",
+ "
VV_measurements_grd
(VV_measurements_azimuth_time, VV_measurements_ground_range)
uint16
dask.array<chunksize=(16675, 26456), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'ground_range'], 'dtype': '<u2', 'long_name': 'measurement data set for GRD IW'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 841.43 MiB \n",
+ " 841.43 MiB \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (16675, 26456) \n",
+ " (16675, 26456) \n",
+ " \n",
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+ " 1 chunks in 2 graph layers \n",
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+ " uint16 numpy.ndarray \n",
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+ "\n",
+ " \n",
+ " 26456 \n",
+ " 16675 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VV_quality_calibration_beta_nought
(VV_quality_calibration_azimuth_time, VV_quality_calibration_ground_range)
float32
dask.array<chunksize=(27, 663), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'line', 'pixel', 'ground_range'], 'dimensions': ['azimuth_time', 'ground_range'], 'dtype': '<f4', 'long_name': 'beta nought calibration vector (this array contains the count attribute number of floating point values; the values in this vector are aligned with the pixel vector)'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 69.93 kiB \n",
+ " 69.93 kiB \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (27, 663) \n",
+ " (27, 663) \n",
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+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
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+ "\n",
+ " \n",
+ " 663 \n",
+ " 27 \n",
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VV_quality_calibration_dn
(VV_quality_calibration_azimuth_time, VV_quality_calibration_ground_range)
float32
dask.array<chunksize=(27, 663), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'line', 'pixel', 'ground_range'], 'dimensions': ['azimuth_time', 'ground_range'], 'dtype': '<f4', 'long_name': 'digital number calibration vector (this array contains the count attribute number of floating point values; the values in this vector are aligned with the pixel vector)'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 69.93 kiB \n",
+ " 69.93 kiB \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (27, 663) \n",
+ " (27, 663) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
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+ "\n",
+ " \n",
+ " 663 \n",
+ " 27 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VV_quality_calibration_gamma
(VV_quality_calibration_azimuth_time, VV_quality_calibration_ground_range)
float32
dask.array<chunksize=(27, 663), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'line', 'pixel', 'ground_range'], 'dimensions': ['azimuth_time', 'ground_range'], 'dtype': '<f4', 'long_name': 'gamma calibration vector (this array contains the count attribute number of floating point values; the values in this vector are aligned with the pixel vector)'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 69.93 kiB \n",
+ " 69.93 kiB \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (27, 663) \n",
+ " (27, 663) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
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+ "\n",
+ " \n",
+ " 663 \n",
+ " 27 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VV_quality_calibration_sigma_nought
(VV_quality_calibration_azimuth_time, VV_quality_calibration_ground_range)
float32
dask.array<chunksize=(27, 663), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'line', 'pixel', 'ground_range'], 'dimensions': ['azimuth_time', 'ground_range'], 'dtype': '<f4', 'long_name': 'sigma nought calibration vector (this array contains the count attribute number of floating point values; the values in this vector are aligned with the pixel vector)'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 69.93 kiB \n",
+ " 69.93 kiB \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (27, 663) \n",
+ " (27, 663) \n",
+ " \n",
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+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
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+ " float32 numpy.ndarray \n",
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+ "\n",
+ " \n",
+ " 663 \n",
+ " 27 \n",
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+ " \n",
+ "
VV_quality_noise_noise_power_correction_factor
(VV_quality_noise_azimuth_time)
float32
dask.array<chunksize=(797,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'noise power correction factor'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 3.11 kiB \n",
+ " 3.11 kiB \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (797,) \n",
+ " (797,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " float32 numpy.ndarray \n",
+ " \n",
+ " \n",
+ "
\n",
+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
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+ "\n",
+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " 797 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
VV_quality_noise_number_of_noise_lines
(VV_quality_noise_azimuth_time)
int32
dask.array<chunksize=(797,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<u4', 'long_name': 'number of noise lines used to calculate the noise correction factor'} \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Array \n",
+ " Chunk \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " Bytes \n",
+ " 3.11 kiB \n",
+ " 3.11 kiB \n",
+ " \n",
+ " \n",
+ " \n",
+ " Shape \n",
+ " (797,) \n",
+ " (797,) \n",
+ " \n",
+ " \n",
+ " Dask graph \n",
+ " 1 chunks in 2 graph layers \n",
+ " \n",
+ " \n",
+ " Data type \n",
+ " int32 numpy.ndarray \n",
+ " \n",
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+ "
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+ " \n",
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+ " \n",
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+ " \n",
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+ " \n",
+ " 797 \n",
+ " 1 \n",
+ " \n",
+ " \n",
+ " \n",
+ "
Indexes: (28)
VH_conditions_antenna_pattern_azimuth_time
PandasIndex
PandasIndex(DatetimeIndex(['2024-02-01 16:49:15.977841', '2024-02-01 16:49:16.921342',\n",
+ " '2024-02-01 16:49:17.879231', '2024-02-01 16:49:18.738454',\n",
+ " '2024-02-01 16:49:19.679898', '2024-02-01 16:49:20.633676',\n",
+ " '2024-02-01 16:49:21.497010', '2024-02-01 16:49:22.442566',\n",
+ " '2024-02-01 16:49:23.394288', '2024-02-01 16:49:24.253511',\n",
+ " '2024-02-01 16:49:25.197012', '2024-02-01 16:49:26.152845',\n",
+ " '2024-02-01 16:49:27.010012', '2024-02-01 16:49:27.953513',\n",
+ " '2024-02-01 16:49:28.905235', '2024-02-01 16:49:29.768569',\n",
+ " '2024-02-01 16:49:30.710014', '2024-02-01 16:49:31.663791',\n",
+ " '2024-02-01 16:49:32.527125', '2024-02-01 16:49:33.470626',\n",
+ " '2024-02-01 16:49:34.424404', '2024-02-01 16:49:35.285682',\n",
+ " '2024-02-01 16:49:36.227127', '2024-02-01 16:49:37.180905',\n",
+ " '2024-02-01 16:49:38.044238', '2024-02-01 16:49:38.987739',\n",
+ " '2024-02-01 16:49:39.939461'],\n",
+ " dtype='datetime64[ns]', name='VH_conditions_antenna_pattern_azimuth_time', freq=None)) VH_conditions_attitude_azimuth_time
PandasIndex
PandasIndex(DatetimeIndex(['2024-02-01 16:49:15.875002', '2024-02-01 16:49:16.874995',\n",
+ " '2024-02-01 16:49:17.875001', '2024-02-01 16:49:18.874994',\n",
+ " '2024-02-01 16:49:19.874999', '2024-02-01 16:49:20.875004',\n",
+ " '2024-02-01 16:49:21.874999', '2024-02-01 16:49:22.875003',\n",
+ " '2024-02-01 16:49:23.874998', '2024-02-01 16:49:24.875002',\n",
+ " '2024-02-01 16:49:25.874998', '2024-02-01 16:49:26.875002',\n",
+ " '2024-02-01 16:49:27.874996', '2024-02-01 16:49:28.875000',\n",
+ " '2024-02-01 16:49:29.874996', '2024-02-01 16:49:30.875000',\n",
+ " '2024-02-01 16:49:31.874995', '2024-02-01 16:49:32.874999',\n",
+ " '2024-02-01 16:49:33.875004', '2024-02-01 16:49:34.874999',\n",
+ " '2024-02-01 16:49:35.875004', '2024-02-01 16:49:36.874997',\n",
+ " '2024-02-01 16:49:37.875003', '2024-02-01 16:49:38.874996',\n",
+ " '2024-02-01 16:49:39.875002'],\n",
+ " dtype='datetime64[ns]', name='VH_conditions_attitude_azimuth_time', freq=None)) VH_conditions_azimuth_fm_rate_azimuth_time
PandasIndex
PandasIndex(DatetimeIndex(['2024-02-01 16:49:14.740422', '2024-02-01 16:49:17.498699',\n",
+ " '2024-02-01 16:49:20.256976', '2024-02-01 16:49:23.015253',\n",
+ " '2024-02-01 16:49:25.773530', '2024-02-01 16:49:28.531807',\n",
+ " '2024-02-01 16:49:31.290084', '2024-02-01 16:49:34.048361',\n",
+ " '2024-02-01 16:49:36.806638', '2024-02-01 16:49:39.564915'],\n",
+ " dtype='datetime64[ns]', name='VH_conditions_azimuth_fm_rate_azimuth_time', freq=None)) VH_conditions_coordinate_conversion_azimuth_time
PandasIndex
PandasIndex(DatetimeIndex(['2024-02-01 16:49:13.812919', '2024-02-01 16:49:14.812919',\n",
+ " '2024-02-01 16:49:15.812919', '2024-02-01 16:49:16.812919',\n",
+ " '2024-02-01 16:49:17.812919', '2024-02-01 16:49:18.812919',\n",
+ " '2024-02-01 16:49:19.812919', '2024-02-01 16:49:20.812919',\n",
+ " '2024-02-01 16:49:21.812919', '2024-02-01 16:49:22.812919',\n",
+ " '2024-02-01 16:49:23.812919', '2024-02-01 16:49:24.812919',\n",
+ " '2024-02-01 16:49:25.812919', '2024-02-01 16:49:26.812919',\n",
+ " '2024-02-01 16:49:27.812919', '2024-02-01 16:49:28.812919',\n",
+ " '2024-02-01 16:49:29.812919', '2024-02-01 16:49:30.812919',\n",
+ " '2024-02-01 16:49:31.812919', '2024-02-01 16:49:32.812919',\n",
+ " '2024-02-01 16:49:33.812919', '2024-02-01 16:49:34.812919',\n",
+ " '2024-02-01 16:49:35.812919', '2024-02-01 16:49:36.812919',\n",
+ " '2024-02-01 16:49:37.812919', '2024-02-01 16:49:38.812919',\n",
+ " '2024-02-01 16:49:39.812919', '2024-02-01 16:49:40.812919'],\n",
+ " dtype='datetime64[ns]', name='VH_conditions_coordinate_conversion_azimuth_time', freq=None)) VH_conditions_doppler_centroid_azimuth_time
PandasIndex
PandasIndex(DatetimeIndex(['2024-02-01 16:49:18.460983', '2024-02-01 16:49:18.461439',\n",
+ " '2024-02-01 16:49:18.464902', '2024-02-01 16:49:21.219260',\n",
+ " '2024-02-01 16:49:21.219716', '2024-02-01 16:49:21.223179',\n",
+ " '2024-02-01 16:49:23.977537', '2024-02-01 16:49:23.977993',\n",
+ " '2024-02-01 16:49:23.981456', '2024-02-01 16:49:26.735814',\n",
+ " '2024-02-01 16:49:26.736270', '2024-02-01 16:49:26.739733',\n",
+ " '2024-02-01 16:49:29.494090', '2024-02-01 16:49:29.494546',\n",
+ " '2024-02-01 16:49:29.498009', '2024-02-01 16:49:32.252367',\n",
+ " '2024-02-01 16:49:32.252823', '2024-02-01 16:49:32.256286',\n",
+ " '2024-02-01 16:49:35.010644', '2024-02-01 16:49:35.011100',\n",
+ " '2024-02-01 16:49:35.014563', '2024-02-01 16:49:37.768921',\n",
+ " '2024-02-01 16:49:37.769377', '2024-02-01 16:49:37.772840',\n",
+ " '2024-02-01 16:49:40.527198', '2024-02-01 16:49:40.527654',\n",
+ " '2024-02-01 16:49:40.531117'],\n",
+ " dtype='datetime64[ns]', name='VH_conditions_doppler_centroid_azimuth_time', freq=None)) VH_conditions_gcp_azimuth_time
PandasIndex
PandasIndex(DatetimeIndex(['2024-02-01 16:49:15.722550', '2024-02-01 16:49:15.722573',\n",
+ " '2024-02-01 16:49:15.722596', '2024-02-01 16:49:15.722620',\n",
+ " '2024-02-01 16:49:15.722645', '2024-02-01 16:49:15.722670',\n",
+ " '2024-02-01 16:49:15.722695', '2024-02-01 16:49:15.722722',\n",
+ " '2024-02-01 16:49:15.722748', '2024-02-01 16:49:15.722775',\n",
+ " ...\n",
+ " '2024-02-01 16:49:40.721022', '2024-02-01 16:49:40.721051',\n",
+ " '2024-02-01 16:49:40.721080', '2024-02-01 16:49:40.721109',\n",
+ " '2024-02-01 16:49:40.721139', '2024-02-01 16:49:40.721169',\n",
+ " '2024-02-01 16:49:40.721200', '2024-02-01 16:49:40.721231',\n",
+ " '2024-02-01 16:49:40.721263', '2024-02-01 16:49:40.721294'],\n",
+ " dtype='datetime64[ns]', name='VH_conditions_gcp_azimuth_time', length=210, freq=None)) VH_conditions_orbit_azimuth_time
PandasIndex
PandasIndex(DatetimeIndex(['2024-02-01 16:48:13.610275', '2024-02-01 16:48:23.610275',\n",
+ " '2024-02-01 16:48:33.610275', '2024-02-01 16:48:43.610275',\n",
+ " '2024-02-01 16:48:53.610275', '2024-02-01 16:49:03.610275',\n",
+ " '2024-02-01 16:49:13.610275', '2024-02-01 16:49:23.610275',\n",
+ " '2024-02-01 16:49:33.610275', '2024-02-01 16:49:43.610275',\n",
+ " '2024-02-01 16:49:53.610275', '2024-02-01 16:50:03.610275',\n",
+ " '2024-02-01 16:50:13.610275', '2024-02-01 16:50:23.610275',\n",
+ " '2024-02-01 16:50:33.610275', '2024-02-01 16:50:43.610275'],\n",
+ " dtype='datetime64[ns]', name='VH_conditions_orbit_azimuth_time', freq=None)) VH_conditions_reference_replica_azimuth_time
PandasIndex
PandasIndex(DatetimeIndex(['2024-02-01 16:49:14.330144', '2024-02-01 16:49:14.329688',\n",
+ " '2024-02-01 16:49:14.333607'],\n",
+ " dtype='datetime64[ns]', name='VH_conditions_reference_replica_azimuth_time', freq=None)) VH_conditions_replica_azimuth_time
PandasIndex
PandasIndex(DatetimeIndex(['2024-02-01 16:49:17.074395', '2024-02-01 16:49:22.590951',\n",
+ " '2024-02-01 16:49:28.107506', '2024-02-01 16:49:33.624047',\n",
+ " '2024-02-01 16:49:39.140618', '2024-02-01 16:49:17.073939',\n",
+ " '2024-02-01 16:49:22.590495', '2024-02-01 16:49:28.107050',\n",
+ " '2024-02-01 16:49:33.623591', '2024-02-01 16:49:39.140162',\n",
+ " '2024-02-01 16:49:17.077858', '2024-02-01 16:49:22.594414',\n",
+ " '2024-02-01 16:49:28.110969', '2024-02-01 16:49:33.627510',\n",
+ " '2024-02-01 16:49:39.144081'],\n",
+ " dtype='datetime64[ns]', name='VH_conditions_replica_azimuth_time', freq=None)) VH_conditions_terrain_height_azimuth_time
PandasIndex
PandasIndex(DatetimeIndex(['2024-02-01 16:49:05.722819', '2024-02-01 16:49:15.722819',\n",
+ " '2024-02-01 16:49:25.722819', '2024-02-01 16:49:35.722819',\n",
+ " '2024-02-01 16:49:45.722819'],\n",
+ " dtype='datetime64[ns]', name='VH_conditions_terrain_height_azimuth_time', freq=None)) VH_measurements_azimuth_time
PandasIndex
PandasIndex(DatetimeIndex([ '2024-02-01 16:49:15.722819',\n",
+ " '2024-02-01 16:49:15.724318231',\n",
+ " '2024-02-01 16:49:15.725817463',\n",
+ " '2024-02-01 16:49:15.727316695',\n",
+ " '2024-02-01 16:49:15.728815927',\n",
+ " '2024-02-01 16:49:15.730315159',\n",
+ " '2024-02-01 16:49:15.731814391',\n",
+ " '2024-02-01 16:49:15.733313623',\n",
+ " '2024-02-01 16:49:15.734812854',\n",
+ " '2024-02-01 16:49:15.736312086',\n",
+ " ...\n",
+ " '2024-02-01 16:49:40.707517913',\n",
+ " '2024-02-01 16:49:40.709017145',\n",
+ " '2024-02-01 16:49:40.710516376',\n",
+ " '2024-02-01 16:49:40.712015608',\n",
+ " '2024-02-01 16:49:40.713514840',\n",
+ " '2024-02-01 16:49:40.715014072',\n",
+ " '2024-02-01 16:49:40.716513304',\n",
+ " '2024-02-01 16:49:40.718012536',\n",
+ " '2024-02-01 16:49:40.719511768',\n",
+ " '2024-02-01 16:49:40.721011'],\n",
+ " dtype='datetime64[ns]', name='VH_measurements_azimuth_time', length=16675, freq=None)) VH_quality_calibration_azimuth_time
PandasIndex
PandasIndex(DatetimeIndex(['2024-02-01 16:49:15.722819', '2024-02-01 16:49:16.722819',\n",
+ " '2024-02-01 16:49:17.722819', '2024-02-01 16:49:18.722819',\n",
+ " '2024-02-01 16:49:19.722819', '2024-02-01 16:49:20.722819',\n",
+ " '2024-02-01 16:49:21.722819', '2024-02-01 16:49:22.722819',\n",
+ " '2024-02-01 16:49:23.722819', '2024-02-01 16:49:24.722819',\n",
+ " '2024-02-01 16:49:25.722819', '2024-02-01 16:49:26.722819',\n",
+ " '2024-02-01 16:49:27.722819', '2024-02-01 16:49:28.722819',\n",
+ " '2024-02-01 16:49:29.722819', '2024-02-01 16:49:30.722819',\n",
+ " '2024-02-01 16:49:31.722819', '2024-02-01 16:49:32.722819',\n",
+ " '2024-02-01 16:49:33.722819', '2024-02-01 16:49:34.722819',\n",
+ " '2024-02-01 16:49:35.722819', '2024-02-01 16:49:36.722819',\n",
+ " '2024-02-01 16:49:37.722819', '2024-02-01 16:49:38.722819',\n",
+ " '2024-02-01 16:49:39.722819', '2024-02-01 16:49:40.722819',\n",
+ " '2024-02-01 16:49:41.722819'],\n",
+ " dtype='datetime64[ns]', name='VH_quality_calibration_azimuth_time', freq=None)) VH_quality_calibration_ground_range
PandasIndex
PandasIndex(Index([ 0.0, 6669600.0, 13339200.0, 20008800.0, 26678400.0,\n",
+ " 33348000.0, 40017600.0, 46687200.0, 53356800.0, 60026400.0,\n",
+ " ...\n",
+ " 4355248640.0, 4361918464.0, 4368587776.0, 4375257600.0, 4381927424.0,\n",
+ " 4388596736.0, 4395266560.0, 4401935872.0, 4408605696.0, 4411106816.0],\n",
+ " dtype='float32', name='VH_quality_calibration_ground_range', length=663)) VH_quality_noise_azimuth_time
PandasIndex
PandasIndex(DatetimeIndex(['2024-02-01 16:46:17.009484', '2024-02-01 16:46:20.558693',\n",
+ " '2024-02-01 16:46:23.316979', '2024-02-01 16:46:26.075264',\n",
+ " '2024-02-01 16:46:28.833519', '2024-02-01 16:46:31.591805',\n",
+ " '2024-02-01 16:46:34.350090', '2024-02-01 16:46:37.108361',\n",
+ " '2024-02-01 16:46:39.866631', '2024-02-01 16:46:42.624917',\n",
+ " ...\n",
+ " '2024-02-01 16:58:03.074760', '2024-02-01 16:58:05.833015',\n",
+ " '2024-02-01 16:58:08.591301', '2024-02-01 16:58:11.349586',\n",
+ " '2024-02-01 16:58:14.107856', '2024-02-01 16:58:16.866127',\n",
+ " '2024-02-01 16:58:19.624412', '2024-02-01 16:58:22.382683',\n",
+ " '2024-02-01 16:58:25.140968', '2024-02-01 16:58:26.769371'],\n",
+ " dtype='datetime64[ns]', name='VH_quality_noise_azimuth_time', length=797, freq=None)) VV_conditions_antenna_pattern_azimuth_time
PandasIndex
PandasIndex(DatetimeIndex(['2024-02-01 16:49:15.977841', '2024-02-01 16:49:16.921342',\n",
+ " '2024-02-01 16:49:17.879231', '2024-02-01 16:49:18.738454',\n",
+ " '2024-02-01 16:49:19.679898', '2024-02-01 16:49:20.633676',\n",
+ " '2024-02-01 16:49:21.497010', '2024-02-01 16:49:22.442566',\n",
+ " '2024-02-01 16:49:23.394288', '2024-02-01 16:49:24.253511',\n",
+ " '2024-02-01 16:49:25.197012', '2024-02-01 16:49:26.152845',\n",
+ " '2024-02-01 16:49:27.010012', '2024-02-01 16:49:27.953513',\n",
+ " '2024-02-01 16:49:28.905235', '2024-02-01 16:49:29.768569',\n",
+ " '2024-02-01 16:49:30.710014', '2024-02-01 16:49:31.663791',\n",
+ " '2024-02-01 16:49:32.527125', '2024-02-01 16:49:33.470626',\n",
+ " '2024-02-01 16:49:34.424404', '2024-02-01 16:49:35.285682',\n",
+ " '2024-02-01 16:49:36.227127', '2024-02-01 16:49:37.180905',\n",
+ " '2024-02-01 16:49:38.044238', '2024-02-01 16:49:38.987739',\n",
+ " '2024-02-01 16:49:39.939461'],\n",
+ " dtype='datetime64[ns]', name='VV_conditions_antenna_pattern_azimuth_time', freq=None)) VV_conditions_attitude_azimuth_time
PandasIndex
PandasIndex(DatetimeIndex(['2024-02-01 16:49:15.875002', '2024-02-01 16:49:16.874995',\n",
+ " '2024-02-01 16:49:17.875001', '2024-02-01 16:49:18.874994',\n",
+ " '2024-02-01 16:49:19.874999', '2024-02-01 16:49:20.875004',\n",
+ " '2024-02-01 16:49:21.874999', '2024-02-01 16:49:22.875003',\n",
+ " '2024-02-01 16:49:23.874998', '2024-02-01 16:49:24.875002',\n",
+ " '2024-02-01 16:49:25.874998', '2024-02-01 16:49:26.875002',\n",
+ " '2024-02-01 16:49:27.874996', '2024-02-01 16:49:28.875000',\n",
+ " '2024-02-01 16:49:29.874996', '2024-02-01 16:49:30.875000',\n",
+ " '2024-02-01 16:49:31.874995', '2024-02-01 16:49:32.874999',\n",
+ " '2024-02-01 16:49:33.875004', '2024-02-01 16:49:34.874999',\n",
+ " '2024-02-01 16:49:35.875004', '2024-02-01 16:49:36.874997',\n",
+ " '2024-02-01 16:49:37.875003', '2024-02-01 16:49:38.874996',\n",
+ " '2024-02-01 16:49:39.875002'],\n",
+ " dtype='datetime64[ns]', name='VV_conditions_attitude_azimuth_time', freq=None)) VV_conditions_azimuth_fm_rate_azimuth_time
PandasIndex
PandasIndex(DatetimeIndex(['2024-02-01 16:49:14.740422', '2024-02-01 16:49:17.498699',\n",
+ " '2024-02-01 16:49:20.256976', '2024-02-01 16:49:23.015253',\n",
+ " '2024-02-01 16:49:25.773530', '2024-02-01 16:49:28.531807',\n",
+ " '2024-02-01 16:49:31.290084', '2024-02-01 16:49:34.048361',\n",
+ " '2024-02-01 16:49:36.806638', '2024-02-01 16:49:39.564915'],\n",
+ " dtype='datetime64[ns]', name='VV_conditions_azimuth_fm_rate_azimuth_time', freq=None)) VV_conditions_coordinate_conversion_azimuth_time
PandasIndex
PandasIndex(DatetimeIndex(['2024-02-01 16:49:13.812919', '2024-02-01 16:49:14.812919',\n",
+ " '2024-02-01 16:49:15.812919', '2024-02-01 16:49:16.812919',\n",
+ " '2024-02-01 16:49:17.812919', '2024-02-01 16:49:18.812919',\n",
+ " '2024-02-01 16:49:19.812919', '2024-02-01 16:49:20.812919',\n",
+ " '2024-02-01 16:49:21.812919', '2024-02-01 16:49:22.812919',\n",
+ " '2024-02-01 16:49:23.812919', '2024-02-01 16:49:24.812919',\n",
+ " '2024-02-01 16:49:25.812919', '2024-02-01 16:49:26.812919',\n",
+ " '2024-02-01 16:49:27.812919', '2024-02-01 16:49:28.812919',\n",
+ " '2024-02-01 16:49:29.812919', '2024-02-01 16:49:30.812919',\n",
+ " '2024-02-01 16:49:31.812919', '2024-02-01 16:49:32.812919',\n",
+ " '2024-02-01 16:49:33.812919', '2024-02-01 16:49:34.812919',\n",
+ " '2024-02-01 16:49:35.812919', '2024-02-01 16:49:36.812919',\n",
+ " '2024-02-01 16:49:37.812919', '2024-02-01 16:49:38.812919',\n",
+ " '2024-02-01 16:49:39.812919', '2024-02-01 16:49:40.812919'],\n",
+ " dtype='datetime64[ns]', name='VV_conditions_coordinate_conversion_azimuth_time', freq=None)) VV_conditions_doppler_centroid_azimuth_time
PandasIndex
PandasIndex(DatetimeIndex(['2024-02-01 16:49:18.460983', '2024-02-01 16:49:18.461439',\n",
+ " '2024-02-01 16:49:18.464902', '2024-02-01 16:49:21.219260',\n",
+ " '2024-02-01 16:49:21.219716', '2024-02-01 16:49:21.223179',\n",
+ " '2024-02-01 16:49:23.977537', '2024-02-01 16:49:23.977993',\n",
+ " '2024-02-01 16:49:23.981456', '2024-02-01 16:49:26.735814',\n",
+ " '2024-02-01 16:49:26.736270', '2024-02-01 16:49:26.739733',\n",
+ " '2024-02-01 16:49:29.494090', '2024-02-01 16:49:29.494546',\n",
+ " '2024-02-01 16:49:29.498009', '2024-02-01 16:49:32.252367',\n",
+ " '2024-02-01 16:49:32.252823', '2024-02-01 16:49:32.256286',\n",
+ " '2024-02-01 16:49:35.010644', '2024-02-01 16:49:35.011100',\n",
+ " '2024-02-01 16:49:35.014563', '2024-02-01 16:49:37.768921',\n",
+ " '2024-02-01 16:49:37.769377', '2024-02-01 16:49:37.772840',\n",
+ " '2024-02-01 16:49:40.527198', '2024-02-01 16:49:40.527654',\n",
+ " '2024-02-01 16:49:40.531117'],\n",
+ " dtype='datetime64[ns]', name='VV_conditions_doppler_centroid_azimuth_time', freq=None)) VV_conditions_gcp_azimuth_time
PandasIndex
PandasIndex(DatetimeIndex(['2024-02-01 16:49:15.722550', '2024-02-01 16:49:15.722573',\n",
+ " '2024-02-01 16:49:15.722596', '2024-02-01 16:49:15.722620',\n",
+ " '2024-02-01 16:49:15.722645', '2024-02-01 16:49:15.722670',\n",
+ " '2024-02-01 16:49:15.722695', '2024-02-01 16:49:15.722722',\n",
+ " '2024-02-01 16:49:15.722748', '2024-02-01 16:49:15.722775',\n",
+ " ...\n",
+ " '2024-02-01 16:49:40.721022', '2024-02-01 16:49:40.721051',\n",
+ " '2024-02-01 16:49:40.721080', '2024-02-01 16:49:40.721109',\n",
+ " '2024-02-01 16:49:40.721139', '2024-02-01 16:49:40.721169',\n",
+ " '2024-02-01 16:49:40.721200', '2024-02-01 16:49:40.721231',\n",
+ " '2024-02-01 16:49:40.721263', '2024-02-01 16:49:40.721294'],\n",
+ " dtype='datetime64[ns]', name='VV_conditions_gcp_azimuth_time', length=210, freq=None)) VV_conditions_orbit_azimuth_time
PandasIndex
PandasIndex(DatetimeIndex(['2024-02-01 16:48:13.610275', '2024-02-01 16:48:23.610275',\n",
+ " '2024-02-01 16:48:33.610275', '2024-02-01 16:48:43.610275',\n",
+ " '2024-02-01 16:48:53.610275', '2024-02-01 16:49:03.610275',\n",
+ " '2024-02-01 16:49:13.610275', '2024-02-01 16:49:23.610275',\n",
+ " '2024-02-01 16:49:33.610275', '2024-02-01 16:49:43.610275',\n",
+ " '2024-02-01 16:49:53.610275', '2024-02-01 16:50:03.610275',\n",
+ " '2024-02-01 16:50:13.610275', '2024-02-01 16:50:23.610275',\n",
+ " '2024-02-01 16:50:33.610275', '2024-02-01 16:50:43.610275'],\n",
+ " dtype='datetime64[ns]', name='VV_conditions_orbit_azimuth_time', freq=None)) VV_conditions_reference_replica_azimuth_time
PandasIndex
PandasIndex(DatetimeIndex(['2024-02-01 16:49:14.330144', '2024-02-01 16:49:14.329688',\n",
+ " '2024-02-01 16:49:14.333607'],\n",
+ " dtype='datetime64[ns]', name='VV_conditions_reference_replica_azimuth_time', freq=None)) VV_conditions_replica_azimuth_time
PandasIndex
PandasIndex(DatetimeIndex(['2024-02-01 16:49:17.074395', '2024-02-01 16:49:22.590951',\n",
+ " '2024-02-01 16:49:28.107506', '2024-02-01 16:49:33.624047',\n",
+ " '2024-02-01 16:49:39.140618', '2024-02-01 16:49:17.073939',\n",
+ " '2024-02-01 16:49:22.590495', '2024-02-01 16:49:28.107050',\n",
+ " '2024-02-01 16:49:33.623591', '2024-02-01 16:49:39.140162',\n",
+ " '2024-02-01 16:49:17.077858', '2024-02-01 16:49:22.594414',\n",
+ " '2024-02-01 16:49:28.110969', '2024-02-01 16:49:33.627510',\n",
+ " '2024-02-01 16:49:39.144081'],\n",
+ " dtype='datetime64[ns]', name='VV_conditions_replica_azimuth_time', freq=None)) VV_conditions_terrain_height_azimuth_time
PandasIndex
PandasIndex(DatetimeIndex(['2024-02-01 16:49:05.722819', '2024-02-01 16:49:15.722819',\n",
+ " '2024-02-01 16:49:25.722819', '2024-02-01 16:49:35.722819',\n",
+ " '2024-02-01 16:49:45.722819'],\n",
+ " dtype='datetime64[ns]', name='VV_conditions_terrain_height_azimuth_time', freq=None)) VV_measurements_azimuth_time
PandasIndex
PandasIndex(DatetimeIndex([ '2024-02-01 16:49:15.722819',\n",
+ " '2024-02-01 16:49:15.724318231',\n",
+ " '2024-02-01 16:49:15.725817463',\n",
+ " '2024-02-01 16:49:15.727316695',\n",
+ " '2024-02-01 16:49:15.728815927',\n",
+ " '2024-02-01 16:49:15.730315159',\n",
+ " '2024-02-01 16:49:15.731814391',\n",
+ " '2024-02-01 16:49:15.733313623',\n",
+ " '2024-02-01 16:49:15.734812854',\n",
+ " '2024-02-01 16:49:15.736312086',\n",
+ " ...\n",
+ " '2024-02-01 16:49:40.707517913',\n",
+ " '2024-02-01 16:49:40.709017145',\n",
+ " '2024-02-01 16:49:40.710516376',\n",
+ " '2024-02-01 16:49:40.712015608',\n",
+ " '2024-02-01 16:49:40.713514840',\n",
+ " '2024-02-01 16:49:40.715014072',\n",
+ " '2024-02-01 16:49:40.716513304',\n",
+ " '2024-02-01 16:49:40.718012536',\n",
+ " '2024-02-01 16:49:40.719511768',\n",
+ " '2024-02-01 16:49:40.721011'],\n",
+ " dtype='datetime64[ns]', name='VV_measurements_azimuth_time', length=16675, freq=None)) VV_quality_calibration_azimuth_time
PandasIndex
PandasIndex(DatetimeIndex(['2024-02-01 16:49:15.722819', '2024-02-01 16:49:16.722819',\n",
+ " '2024-02-01 16:49:17.722819', '2024-02-01 16:49:18.722819',\n",
+ " '2024-02-01 16:49:19.722819', '2024-02-01 16:49:20.722819',\n",
+ " '2024-02-01 16:49:21.722819', '2024-02-01 16:49:22.722819',\n",
+ " '2024-02-01 16:49:23.722819', '2024-02-01 16:49:24.722819',\n",
+ " '2024-02-01 16:49:25.722819', '2024-02-01 16:49:26.722819',\n",
+ " '2024-02-01 16:49:27.722819', '2024-02-01 16:49:28.722819',\n",
+ " '2024-02-01 16:49:29.722819', '2024-02-01 16:49:30.722819',\n",
+ " '2024-02-01 16:49:31.722819', '2024-02-01 16:49:32.722819',\n",
+ " '2024-02-01 16:49:33.722819', '2024-02-01 16:49:34.722819',\n",
+ " '2024-02-01 16:49:35.722819', '2024-02-01 16:49:36.722819',\n",
+ " '2024-02-01 16:49:37.722819', '2024-02-01 16:49:38.722819',\n",
+ " '2024-02-01 16:49:39.722819', '2024-02-01 16:49:40.722819',\n",
+ " '2024-02-01 16:49:41.722819'],\n",
+ " dtype='datetime64[ns]', name='VV_quality_calibration_azimuth_time', freq=None)) VV_quality_calibration_ground_range
PandasIndex
PandasIndex(Index([ 0.0, 6669600.0, 13339200.0, 20008800.0, 26678400.0,\n",
+ " 33348000.0, 40017600.0, 46687200.0, 53356800.0, 60026400.0,\n",
+ " ...\n",
+ " 4355248640.0, 4361918464.0, 4368587776.0, 4375257600.0, 4381927424.0,\n",
+ " 4388596736.0, 4395266560.0, 4401935872.0, 4408605696.0, 4411106816.0],\n",
+ " dtype='float32', name='VV_quality_calibration_ground_range', length=663)) VV_quality_noise_azimuth_time
PandasIndex
PandasIndex(DatetimeIndex(['2024-02-01 16:46:17.009484', '2024-02-01 16:46:20.558693',\n",
+ " '2024-02-01 16:46:23.316979', '2024-02-01 16:46:26.075264',\n",
+ " '2024-02-01 16:46:28.833519', '2024-02-01 16:46:31.591805',\n",
+ " '2024-02-01 16:46:34.350090', '2024-02-01 16:46:37.108361',\n",
+ " '2024-02-01 16:46:39.866631', '2024-02-01 16:46:42.624917',\n",
+ " ...\n",
+ " '2024-02-01 16:58:03.074760', '2024-02-01 16:58:05.833015',\n",
+ " '2024-02-01 16:58:08.591301', '2024-02-01 16:58:11.349586',\n",
+ " '2024-02-01 16:58:14.107856', '2024-02-01 16:58:16.866127',\n",
+ " '2024-02-01 16:58:19.624412', '2024-02-01 16:58:22.382683',\n",
+ " '2024-02-01 16:58:25.140968', '2024-02-01 16:58:26.769371'],\n",
+ " dtype='datetime64[ns]', name='VV_quality_noise_azimuth_time', length=797, freq=None)) Attributes: (2)
other_metadata : {'azimuth_steering_rate': 0.0, 'eopf_category': 'eocontainer', 'history': [{'output': 'Downlinked Stream', 'processingTime': '2024-02-01T16:57:59.153183', 'processor': None, 'type': 'Raw Data'}, {'inputs': {'Applicable Document1': 'S-1 Core PDGS S-1 Level-0 Product Format Specifications S1PD.SP.00110.ASTR', 'Applicable Document2': 'Sentinel-1 SAR Space Packet Protocol Data Unit S1-IF-ASD-PL-0007', 'Raw Data': 'Downlinked Stream'}, 'output': 'Unknown', 'processingTime': '2024-02-01T17:15:12.204685', 'processor': None, 'type': 'Raw Data'}, {'output': 'Downlinked Stream', 'processingTime': '2024-02-01T16:58:02.186672', 'processor': None, 'type': 'Raw Data'}, {'inputs': {'Applicable Document1': 'S-1 Core PDGS S-1 Level-0 Product Format Specifications S1PD.SP.00110.ASTR', 'Applicable Document2': 'Sentinel-1 SAR Space Packet Protocol Data Unit S1-IF-ASD-PL-0007', 'Raw Data': 'Downlinked Stream'}, 'output': 'Unknown', 'processingTime': '2024-02-01T17:19:06.821479', 'processor': None, 'type': 'Raw Data'}, {'inputs': {'Applicable Document1': 'S-1 Core PDGS S-1 Level-0 Product Format Specifications S1PD.SP.00110.ASTR', 'Applicable Document2': 'Sentinel-1 SAR Space Packet Protocol Data Unit S1-IF-ASD-PL-0007', 'Raw Data1': 'Unknown', 'Raw Data2': 'Unknown'}, 'output': '/data/CDP/production//1483459/S1A_IW_RAW__0SDV_20240201T164912_20240201T164944_052368_065517_D16A.SAFE', 'processingCentre': 'S1A-PS, ESA', 'processingTime': '2024-02-01T17:22:21.572634', 'processor': '', 'type': 'Level-0 Product'}, {'inputs': {'AUX_CAL': '/data/CDP/production//1483459/S1A_AUX_CAL_V20190228T092500_G20210104T141310.SAFE', 'AUX_INS': '/data/CDP/production//1483459/S1A_AUX_INS_V20190228T092500_G20211103T111906.SAFE', 'AUX_PP1': '/data/CDP/production//1483459/S1A_AUX_PP1_V20190228T092500_G20220323T153041.SAFE', 'AUX_PRE': '/data/CDP/production//1483459/S1A_OPER_AUX_PREORB_OPOD_20240201T171027_V20240201T163834_20240201T231334.EOF', 'Level-0 Annotation Product': '/data/CDP/production//1483459/S1A_IW_RAW__0ADV_20240201T164617_20240201T165826_052368_065517_BD80.SAFE', 'Level-0 Calibration Product': '/data/CDP/production//1483459/S1A_IW_RAW__0CDV_20240201T164617_20240201T165826_052368_065517_A7DD.SAFE', 'Level-0 Noise Product': '/data/CDP/production//1483459/S1A_IW_RAW__0NDV_20240201T164617_20240201T165826_052368_065517_B1BE.SAFE', 'Level-0 Product': '/data/CDP/production//1483459/S1A_IW_RAW__0SDV_20240201T164912_20240201T164944_052368_065517_D16A.SAFE', 'product definition': 'Sentinel-1 Product Definition (S1-RS-MDA-52-7440) release 2/7', 'product specification': 'Sentinel-1 Product Specification (S1-RS-MDA-52-7441) release 3/14'}, 'output': 'S1A_IW_SL1__1_DV_20240201T164914_20240201T164944_052368_065517_9AB2.SAFE', 'processingCentre': 'Copernicus Ground Segment, ESA', 'processingTime': '2024-02-01T17:40:38.000000', 'processor': 'Sentinel-1 IPF', 'type': 'Level-1 Intermediate SLC Product', 'version': '003.71'}, {'inputs': {'Level-1 Intermediate SLC Product': 'S1A_IW_SL1__1_DV_20240201T164914_20240201T164944_052368_065517_9AB2.SAFE'}, 'output': '', 'processingCentre': 'Copernicus Ground Segment, ESA', 'processingTime': '2024-02-01T17:42:31.000000', 'processor': 'Sentinel-1 IPF', 'type': 'L1', 'version': '003.71'}], 'platform_heading': 0.0, 'projection': 'MISSING', 'pulse_repetition_frequency': 0.0, 'range_sampling_rate': 0.0, 'timeliness_category': 'MISSING', 'title': 'MISSING'} stac_discovery : {'assets': {}, 'bbox': [18.626646, 39.456726, 15.211703, 41.367767], 'geometry': {'coordinates': [[[15.211703, 40.958977], [18.316936, 41.367767], [18.626646, 39.866817], [15.58988, 39.456726]]], 'type': 'Polygon'}, 'id': 'SAR Standard L1 Product', 'links': [{'href': './.zattrs.json', 'rel': 'self', 'type': 'application/json'}, 'S01SIWGRD_20240201T164915_0025_A299_750E_065517_VV', 'S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH'], 'properties': {'constellation': 'sentinel-1', 'created': '2024-02-01T17:42:31.000000Z', 'datetime': 'null', 'end_datetime': '2024-02-01T16:49:40.721011Z', 'eopf:datatake_id': '414999', 'eopf:instrument_mode': 'IW', 'instrument': 'sar', 'platform': 'sentinel-1a', 'processing:expression': 'systematic', 'processing:software': {'Sentinel-1 IPF': '003.71'}, 'product:timeliness': 'MISSING', 'product:timeliness_category': 'NRT', 'product:type': 'S01SIWGRH', 'provider': [{'name': 'Copernicus Ground Segment', 'roles': ['processor']}, {'name': 'ESA', 'roles': ['producer']}], 'sar:center_frequency': 0, 'sar:frequency_band': 'MISSING', 'sar:instrument_mode': 'IW', 'sar:looks_equivalent_number': 0, 'sar:pixel_spacing_range': 0, 'sar:polarizations': ['VV', 'VH'], 'sar:product_type': 'GRD', 'sar:resolution_azimuth': 0, 'sar:resolution_range': 0, 'sat:absolute_orbit': 52368, 'sat:anx_datetime': '2024-02-01T16:38:33.596595', 'sat:orbit_state': 'ascending', 'sat:relative_orbit': 146, 'start_datetime': '2024-02-01T16:49:15.722819Z', 'view:azimuth': 0, 'view:incidence_angle': 0, 'view:off_nadir': 0}, 'stac_extensions': ['https://stac-extensions.github.io/eopf/v1.0.0/schema.json', 'https://stac-extensions.github.io/product/v0.1.0/schema.json', 'https://stac-extensions.github.io/eo/v1.1.0/schema.json', 'https://stac-extensions.github.io/sat/v1.0.0/schema.json', 'https://stac-extensions.github.io/view/v1.0.0/schema.json', 'https://stac-extensions.github.io/scientific/v1.0.0/schema.json', 'https://stac-extensions.github.io/processing/v1.2.0/schema.json', 'https://stac-extensions.github.io/sar/v1.0.0/schema.json'], 'stac_version': '1.0.0', 'type': 'Feature'} "
+ ],
+ "text/plain": [
+ " Size: 2GB\n",
+ "Dimensions: (\n",
+ " VH_conditions_antenna_pattern_azimuth_time: 27,\n",
+ " VH_conditions_antenna_pattern_slant_range_time: 720,\n",
+ " VH_conditions_attitude_azimuth_time: 25,\n",
+ " VH_conditions_azimuth_fm_rate_azimuth_time: 10,\n",
+ " VH_conditions_azimuth_fm_rate_degree: 3,\n",
+ " ...\n",
+ " VV_conditions_terrain_height_azimuth_time: 5,\n",
+ " VV_measurements_azimuth_time: 16675,\n",
+ " VV_measurements_ground_range: 26456,\n",
+ " VV_quality_calibration_azimuth_time: 27,\n",
+ " VV_quality_calibration_ground_range: 663,\n",
+ " VV_quality_noise_azimuth_time: 797)\n",
+ "Coordinates: (12/36)\n",
+ " * VH_conditions_antenna_pattern_azimuth_time (VH_conditions_antenna_pattern_azimuth_time) datetime64[ns] 216B ...\n",
+ " VH_conditions_antenna_pattern_slant_range_time (VH_conditions_antenna_pattern_azimuth_time, VH_conditions_antenna_pattern_slant_range_time) float32 78kB dask.array\n",
+ " * VH_conditions_attitude_azimuth_time (VH_conditions_attitude_azimuth_time) datetime64[ns] 200B ...\n",
+ " * VH_conditions_azimuth_fm_rate_azimuth_time (VH_conditions_azimuth_fm_rate_azimuth_time) datetime64[ns] 80B ...\n",
+ " * VH_conditions_coordinate_conversion_azimuth_time (VH_conditions_coordinate_conversion_azimuth_time) datetime64[ns] 224B ...\n",
+ " * VH_conditions_doppler_centroid_azimuth_time (VH_conditions_doppler_centroid_azimuth_time) datetime64[ns] 216B ...\n",
+ " ... ...\n",
+ " * VV_measurements_azimuth_time (VV_measurements_azimuth_time) datetime64[ns] 133kB ...\n",
+ " * VV_quality_calibration_azimuth_time (VV_quality_calibration_azimuth_time) datetime64[ns] 216B ...\n",
+ " * VV_quality_calibration_ground_range (VV_quality_calibration_ground_range) float32 3kB ...\n",
+ " VV_quality_calibration_line (VV_quality_calibration_azimuth_time) int32 108B dask.array\n",
+ " VV_quality_calibration_pixel (VV_quality_calibration_ground_range) int32 3kB dask.array\n",
+ " * VV_quality_noise_azimuth_time (VV_quality_noise_azimuth_time) datetime64[ns] 6kB ...\n",
+ "Dimensions without coordinates: VH_conditions_azimuth_fm_rate_degree,\n",
+ " VH_conditions_coordinate_conversion_degree,\n",
+ " VH_conditions_doppler_centroid_degree,\n",
+ " VH_conditions_orbit_axis,\n",
+ " VH_conditions_reference_replica_degree,\n",
+ " VH_measurements_ground_range,\n",
+ " VV_conditions_azimuth_fm_rate_degree,\n",
+ " VV_conditions_coordinate_conversion_degree,\n",
+ " VV_conditions_doppler_centroid_degree,\n",
+ " VV_conditions_orbit_axis,\n",
+ " VV_conditions_reference_replica_degree,\n",
+ " VV_measurements_ground_range\n",
+ "Data variables: (12/114)\n",
+ " VH_conditions_antenna_pattern_elevation_angle (VH_conditions_antenna_pattern_azimuth_time, VH_conditions_antenna_pattern_slant_range_time) float32 78kB dask.array\n",
+ " VH_conditions_antenna_pattern_incidence_angle (VH_conditions_antenna_pattern_azimuth_time, VH_conditions_antenna_pattern_slant_range_time) float32 78kB dask.array\n",
+ " VH_conditions_antenna_pattern_roll (VH_conditions_antenna_pattern_azimuth_time) float32 108B dask.array\n",
+ " VH_conditions_antenna_pattern_terrain_height (VH_conditions_antenna_pattern_azimuth_time) float32 108B dask.array\n",
+ " VH_conditions_attitude_pitch (VH_conditions_attitude_azimuth_time) float32 100B dask.array\n",
+ " VH_conditions_attitude_q0 (VH_conditions_attitude_azimuth_time) float32 100B dask.array\n",
+ " ... ...\n",
+ " VV_quality_calibration_beta_nought (VV_quality_calibration_azimuth_time, VV_quality_calibration_ground_range) float32 72kB dask.array\n",
+ " VV_quality_calibration_dn (VV_quality_calibration_azimuth_time, VV_quality_calibration_ground_range) float32 72kB dask.array\n",
+ " VV_quality_calibration_gamma (VV_quality_calibration_azimuth_time, VV_quality_calibration_ground_range) float32 72kB dask.array\n",
+ " VV_quality_calibration_sigma_nought (VV_quality_calibration_azimuth_time, VV_quality_calibration_ground_range) float32 72kB dask.array\n",
+ " VV_quality_noise_noise_power_correction_factor (VV_quality_noise_azimuth_time) float32 3kB dask.array\n",
+ " VV_quality_noise_number_of_noise_lines (VV_quality_noise_azimuth_time) int32 3kB dask.array\n",
+ "Attributes:\n",
+ " other_metadata: {'azimuth_steering_rate': 0.0, 'eopf_category': 'eoconta...\n",
+ " stac_discovery: {'assets': {}, 'bbox': [18.626646, 39.456726, 15.211703,..."
+ ]
+ },
+ "execution_count": 16,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "%%time\n",
+ "ds = xr.open_dataset(path, engine=\"eopf-zarr\", op_mode=\"native\", chunks={})\n",
+ "ds"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 17,
+ "id": "6a607dc0-664e-4852-bb3c-9804eb60cb1b",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "CPU times: total: 5.78 s\n",
+ "Wall time: 32.5 s\n"
+ ]
+ },
+ {
+ "data": {
+ "text/plain": [
+ ""
+ ]
+ },
+ "execution_count": 17,
+ "metadata": {},
+ "output_type": "execute_result"
+ },
+ {
+ "data": {
+ "image/png": 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",
+ "text/plain": [
+ ""
+ ]
+ },
+ "metadata": {},
+ "output_type": "display_data"
+ }
+ ],
+ "source": [
+ "%%time\n",
+ "ds.VV_measurements_grd[::10, ::10].plot(vmax=200)"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "id": "80739f3a-455c-4c74-9c0c-bd765d75a194",
+ "metadata": {},
+ "source": [
+ "----\n",
+ "## Sentinel-1 SLC"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 8,
+ "id": "6594f617-380a-40fc-872c-e7379e247f13",
+ "metadata": {},
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "CPU times: total: 0 ns\n",
+ "Wall time: 4.77 ฮผs\n"
+ ]
+ }
+ ],
+ "source": [
+ "%%time\n",
+ "path = (\n",
+ " \"s3://e05ab01a9d56408d82ac32d69a5aae2a:sample-data/tutorial_data/\"\n",
+ " \"cpm_v253/S1A_IW_SLC__1SDV_20231119T170635_20231119T170702_051289_063021_178F.zarr\"\n",
+ ")"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 18,
+ "id": "edc2a565-85fd-467b-b8bc-97d9ec00536c",
+ "metadata": {
+ "scrolled": true
+ },
+ "outputs": [
+ {
+ "name": "stdout",
+ "output_type": "stream",
+ "text": [
+ "CPU times: total: 266 ms\n",
+ "Wall time: 3.45 s\n"
+ ]
+ },
+ {
+ "data": {
+ "text/html": [
+ "\n",
+ "\n",
+ "\n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ "
<xarray.DatasetView> Size: 0B\n",
+ "Dimensions: ()\n",
+ "Data variables:\n",
+ " *empty*\n",
+ "Attributes:\n",
+ " other_metadata: {'azimuth_steering_rate': 0.0, 'eopf_category': 'eoconta...\n",
+ " stac_discovery: {'assets': {}, 'bbox': [18.626646, 39.456726, 15.211703,... Groups: (2)
\n",
+ "\n",
+ "\n",
+ " \n",
+ " \n",
+ " \n",
+ " \n",
+ "\n",
+ " \n",
+ " \n",
+ " \n",
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+ " \n",
+ " \n",
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<xarray.DatasetView> Size: 0B\n",
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+ " other_metadata: {'azimuth_steering_rate': 0.0, 'downlink_information': {...\n",
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<xarray.DatasetView> Size: 0B\n",
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<xarray.DatasetView> Size: 234kB\n",
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+ "Coordinates:\n",
+ " * azimuth_time (azimuth_time) datetime64[ns] 216B 2024-02-01T16:49:15....\n",
+ " slant_range_time (azimuth_time, slant_range_time) float32 78kB dask.array<chunksize=(27, 720), meta=np.ndarray>\n",
+ "Data variables:\n",
+ " elevation_angle (azimuth_time, slant_range_time) float32 78kB dask.array<chunksize=(27, 720), meta=np.ndarray>\n",
+ " incidence_angle (azimuth_time, slant_range_time) float32 78kB dask.array<chunksize=(27, 720), meta=np.ndarray>\n",
+ " roll (azimuth_time) float32 108B dask.array<chunksize=(27,), meta=np.ndarray>\n",
+ " terrain_height (azimuth_time) float32 108B dask.array<chunksize=(27,), meta=np.ndarray> Groups: (0)
Dimensions: azimuth_time : 27slant_range_time : 720
Coordinates: (2)
azimuth_time
(azimuth_time)
datetime64[ns]
2024-02-01T16:49:15.977841 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : zero doppler azimuth time of antenna pattern measurement array(['2024-02-01T16:49:15.977841000', '2024-02-01T16:49:16.921342000',\n",
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+ " '2024-02-01T16:49:39.939461000'], dtype='datetime64[ns]') slant_range_time
(azimuth_time, slant_range_time)
float32
dask.array<chunksize=(27, 720), meta=np.ndarray>
dimensions : ['azimuth_time', 'slant_range_time'] dtype : <f8 long_name : two-way slant range time to sample units : s \n",
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Data variables: (4)
elevation_angle
(azimuth_time, slant_range_time)
float32
dask.array<chunksize=(27, 720), meta=np.ndarray>
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incidence_angle
(azimuth_time, slant_range_time)
float32
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roll
(azimuth_time)
float32
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terrain_height
(azimuth_time)
float32
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Attributes: (0)
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<xarray.DatasetView> Size: 1kB\n",
+ "Dimensions: (azimuth_time: 25)\n",
+ "Coordinates:\n",
+ " * azimuth_time (azimuth_time) datetime64[ns] 200B 2024-02-01T16:49:15.8750...\n",
+ "Data variables:\n",
+ " pitch (azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray>\n",
+ " q0 (azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray>\n",
+ " q1 (azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray>\n",
+ " q2 (azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray>\n",
+ " q3 (azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray>\n",
+ " roll (azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray>\n",
+ " wx (azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray>\n",
+ " wy (azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray>\n",
+ " wz (azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray>\n",
+ " yaw (azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray> Groups: (0)
Dimensions:
Coordinates: (1)
Data variables: (10)
pitch
(azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'platform pitch angle calculated from ancillary attitude data', 'units': 'degrees'} units : degrees \n",
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q0
(azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
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q1
(azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
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q2
(azimuth_time)
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dask.array<chunksize=(25,), meta=np.ndarray>
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q3
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roll
(azimuth_time)
float32
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wx
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Dimensions: azimuth_time : 10degree : 3
Coordinates: (1)
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azimuth_fm_rate_polynomial
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Dimensions: azimuth_time : 28degree : 9
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gr0
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grsr_coefficients
(azimuth_time, degree)
float32
dask.array<chunksize=(28, 9), meta=np.ndarray>
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slant_range_time
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float32
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sr0
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float32
dask.array<chunksize=(28,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'slant range origin used for ground range calculation', 'units': 'm'} units : m \n",
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srgr_coefficients
(azimuth_time, degree)
float32
dask.array<chunksize=(28, 9), meta=np.ndarray>
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<xarray.DatasetView> Size: 1kB\n",
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+ " * azimuth_time (azimuth_time) datetime64[ns] 216B 202...\n",
+ "Dimensions without coordinates: degree\n",
+ "Data variables:\n",
+ " data_dc_polynomial (azimuth_time, degree) float32 324B dask.array<chunksize=(27, 3), meta=np.ndarray>\n",
+ " data_dc_rms_error (azimuth_time) float32 108B dask.array<chunksize=(27,), meta=np.ndarray>\n",
+ " data_dc_rms_error_above_threshold (azimuth_time) bool 27B dask.array<chunksize=(27,), meta=np.ndarray>\n",
+ " fine_dce_azimuth_start_time (azimuth_time) bool 27B dask.array<chunksize=(27,), meta=np.ndarray>\n",
+ " fine_dce_azimuth_stop_time (azimuth_time) bool 27B dask.array<chunksize=(27,), meta=np.ndarray>\n",
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Dimensions: azimuth_time : 27degree : 3
Coordinates: (1)
Data variables: (7)
data_dc_polynomial
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float32
dask.array<chunksize=(27, 3), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'degree'], 'dtype': '<f4', 'long_name': 'doppler centroid estimated from data, expressed as polynomial with 5 coefficients: doppler centroid = d0 + d1(tsr-t0) + d2(tsr-t0)^2 + d3(tsr-t0)^3 + d4(tsr-t0)^4, where tsr = 2-way slant range time'} \n",
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data_dc_rms_error
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float32
dask.array<chunksize=(27,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f8', 'long_name': 'RMS error of the doppler centroid estimate (calculated as the average of the individual RMS residual errors between input fine doppler centroid estimates and the fitted polynomial; if the doppler centroid was not estimated from data, this is set to 0)'} \n",
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data_dc_rms_error_above_threshold
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bool
dask.array<chunksize=(27,), meta=np.ndarray>
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geometry_dc_polynomial
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t0
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<xarray.DatasetView> Size: 8kB\n",
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+ " height (azimuth_time) float32 840B dask.array<chunksize=(210,), meta=np.ndarray>\n",
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Dimensions:
Coordinates: (2)
azimuth_time
(azimuth_time)
datetime64[ns]
2024-02-01T16:49:15.722550 ... 2...
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int32
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dimensions : ['azimuth_time'] dtype : <u4 long_name : reference image measurement data set line to which this geolocation grid point applies \n",
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Data variables: (7)
elevation_angle
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float32
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height
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incidence_angle
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float32
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latitude
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longitude
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float32
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pixel
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slant_range_time
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Attributes: (0)
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<xarray.DatasetView> Size: 512B\n",
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+ " velocity (azimuth_time, axis) float32 192B dask.array<chunksize=(16, 3), meta=np.ndarray> Groups: (0)
Dimensions:
Coordinates: (1)
Data variables: (2)
position
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_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'axis'], 'dtype': '<f8', 'long_name': 'position vector', 'units': 'm'} units : m \n",
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velocity
(azimuth_time, axis)
float32
dask.array<chunksize=(16, 3), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'axis'], 'dtype': '<f8', 'long_name': 'velocity vector', 'units': 'm/s'} units : m/s \n",
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<xarray.DatasetView> Size: 120B\n",
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+ " * azimuth_time (azimuth_time) datetime64[ns] 24B ...\n",
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+ "Data variables:\n",
+ " reference_replica_amplitude_coefficients (azimuth_time, degree) float32 48B dask.array<chunksize=(3, 4), meta=np.ndarray>\n",
+ " reference_replica_phase_coefficients (azimuth_time, degree) float32 48B dask.array<chunksize=(3, 4), meta=np.ndarray> Groups: (0)
Dimensions:
Coordinates: (1)
Data variables: (2)
reference_replica_amplitude_coefficients
(azimuth_time, degree)
float32
dask.array<chunksize=(3, 4), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'degree'], 'dtype': '<f4', 'long_name': 'reference replica amplitude coefficients in single precision floating point values'} \n",
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reference_replica_phase_coefficients
(azimuth_time, degree)
float32
dask.array<chunksize=(3, 4), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'degree'], 'dtype': '<f4', 'long_name': 'reference replica phase coefficients in single precision floating point values'} \n",
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<xarray.DatasetView> Size: 585B\n",
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+ " * azimuth_time (azimuth_time) datetime64[ns] 120B 2024...\n",
+ "Data variables:\n",
+ " absolute_pg_product_valid_flag (azimuth_time) bool 15B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " cross_correlation_peak_location (azimuth_time) float32 60B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " cross_correlation_pslr (azimuth_time) float32 60B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " internal_time_delay (azimuth_time) float32 60B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " model_pg_product_amplitude (azimuth_time) float32 60B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " model_pg_product_phase (azimuth_time) float32 60B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " pg_product_amplitude (azimuth_time) float32 60B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " pg_product_phase (azimuth_time) float32 60B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " reconstructed_replica_valid_flag (azimuth_time) bool 15B dask.array<chunksize=(15,), meta=np.ndarray>\n",
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Dimensions:
Coordinates: (1)
Data variables: (10)
absolute_pg_product_valid_flag
(azimuth_time)
bool
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<b1', 'long_name': 'true if |pgProductAmplitude - modelPgProductAmplitude| < maxPgAmpErrorThreshold and |pgProductPhase - modelPgProductPhase| < maxPgPhaseErrorThreshold, false otherwise; PG product values can only be calculated and validated for products that have at least one valid extracted reconstructed replica; if no valid extracted reconstructed replica exists within the product then this flag is set to false for every replica record'} \n",
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cross_correlation_peak_location
(azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'peak location of cross-correlation function between the reconstructed replica and the nominal replica', 'units': 'samples'} units : samples \n",
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cross_correlation_pslr
(azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'peak side lobe ratio of replica cross-correlation function between the reconstructed replica and the nominal replica', 'units': 'dB'} units : dB \n",
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internal_time_delay
(azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'internal time delay representing the calculated deviation of the location of this PG replica from the location of the transmitted pulse or nominal PG replica', 'units': 's'} units : s \n",
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model_pg_product_amplitude
(azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'PG product amplitude value from the input PG product model'} \n",
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model_pg_product_phase
(azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'PG product phase value from the input PG product model', 'units': 'radians'} units : radians \n",
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pg_product_amplitude
(azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'amplitude of the power gain product derived from this replica (the amplitude value is:abs(1/PG * meanRxCalPow(swath1)/meanRxCalPow(swathn)) where abs() is the absolute value function for a complex number, meanRxCalPow(swath1) is the mean rx calibration power of swath 1, meanRxCalPow(swathn) is the mean rx calibration power of the current swath; PG product values can only be calculated for products that have at least one valid extracted reconstructed replica; if no valid extracted reconstructed replica exists within the product then this value is set to the default value of 1.0)'} \n",
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pg_product_phase
(azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'phase of the power gain product derived from this replica [radians] (the phase value is:arg(1/PG * meanRxCalPow(swath1)/meanRxCalPow(swathn)) where arg() is the phase value function for a complex number, meanRxCalPow(swath1) is the mean rx calibration power of swath 1, meanRxCalPow(swathn) is the mean rx calibration power of the current swath; PG product values can only be calculated for products that have at least one valid extracted reconstructed replica; if no valid extracted reconstructed replica exists within the product then this value is set to the default value of 0.0)'} \n",
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reconstructed_replica_valid_flag
(azimuth_time)
bool
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<b1', 'long_name': 'true if a valid peak location was found in the cross-correlation between the nominal PG replica and this extracted PG replica, false otherwise'} \n",
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relative_pg_product_valid_flag
(azimuth_time)
bool
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<b1', 'long_name': 'true if |pgProductAmplitude - meanPgProductAmplitude| < pgAmpStdFractionThreshold * stdPgProductAmplitude and |pgProductPhase - meanPgProductPhase| < pgPhaseStdFractionThreshold * stdPgProductPhase, false otherwise; PG product values can only be calculated and validated for products that have at least one valid extracted reconstructed replica; if no valid extracted reconstructed replica exists within the product then this flag is set to false for every replica record'} \n",
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azimuth_time
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2024-02-01T16:49:15.722819 ... 2...
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dimensions : ['ground_range'] dtype : <f8 array([0.000000e+00, 6.669600e+06, 1.333920e+07, ..., 4.401936e+09,\n",
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noise_power_correction_factor
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Attributes: (2)
other_metadata : {'azimuth_steering_rate': 0.0, 'downlink_information': {'azimuth_time': '2024-02-01T16:49:13.204896', 'baq_block_length': 256, 'decimation_filter_bandwidth': 56590000.0, 'ecc_number': 8, 'filter_length': 36, 'first_line_sensing_time': '2024-02-01T16:46:17.812919', 'instrument_config_id': 7, 'last_line_sensing_time': '2024-02-01T16:46:45.585414', 'mean_bit_rate': 7.70245913845427e-06, 'num_err_azimuth_beam_address': 0, 'num_err_baq_block_length': 0, 'num_err_baq_mode': 0, 'num_err_cal_mode': 0, 'num_err_cal_type': 0, 'num_err_calibration_beam_address': 0, 'num_err_data_take_id': 0, 'num_err_ecc_number': 0, 'num_err_elevation_beam_address': 0, 'num_err_instrument_config_id': 0, 'num_err_number_of_quads': 0, 'num_err_packet_count': 0, 'num_err_polarisation': 0, 'num_err_pri': 0, 'num_err_pri_count': 0, 'num_err_range_decimation': 0, 'num_err_rank': 0, 'num_err_rx_channel_id': 0, 'num_err_rx_gain': 0, 'num_err_sas_test_mode': 0, 'num_err_signal_type': 0, 'num_err_ssb_error_flag': 0, 'num_err_swap_flag': 0, 'num_err_swath_number': 0, 'num_err_swl': 0, 'num_err_swst': 0, 'num_err_sync_marker': 0, 'num_err_temp_comp': 7045, 'num_err_test_mode': 0, 'num_err_tx_pulse_number': 0, 'num_err_tx_pulse_start_frequency': 0, 'num_err_tx_ramp_rate': 0, 'num_isp_header_errors': 7045, 'pointing_status': {'azimuth_time': '2024-02-01T16:46:17.051186'}, 'prf': 1717.128973878037, 'pri': 0.0005823674372819869, 'rank': 9, 'rx_channel_id': 1, 'rx_gain': -4.0, 'sampling_frequency_after_decimation': 64345238.12571429, 'swath_number': 10, 'swl_azimuth_time': '2024-02-01T16:49:14.330147', 'swl_value': 0.0003725084179549267, 'swst_azimuth_time': '2024-02-01T16:49:14.330147', 'swst_value': 0.0001021987048544628, 'tx_pulse_length': 5.240481033595628e-05, 'tx_pulse_ramp_rate': 1078230321255.894, 'tx_pulse_start_frequency': -28251534.19637256}, 'eopf_category': 'eoproduct', 'history': [{'output': 'Downlinked Stream', 'processingTime': '2024-02-01T16:57:59.153183', 'processor': None, 'type': 'Raw Data'}, {'inputs': {'Applicable Document1': 'S-1 Core PDGS S-1 Level-0 Product Format Specifications S1PD.SP.00110.ASTR', 'Applicable Document2': 'Sentinel-1 SAR Space Packet Protocol Data Unit S1-IF-ASD-PL-0007', 'Raw Data': 'Downlinked Stream'}, 'output': 'Unknown', 'processingTime': '2024-02-01T17:15:12.204685', 'processor': None, 'type': 'Raw Data'}, {'output': 'Downlinked Stream', 'processingTime': '2024-02-01T16:58:02.186672', 'processor': None, 'type': 'Raw Data'}, {'inputs': {'Applicable Document1': 'S-1 Core PDGS S-1 Level-0 Product Format Specifications S1PD.SP.00110.ASTR', 'Applicable Document2': 'Sentinel-1 SAR Space Packet Protocol Data Unit S1-IF-ASD-PL-0007', 'Raw Data': 'Downlinked Stream'}, 'output': 'Unknown', 'processingTime': '2024-02-01T17:19:06.821479', 'processor': None, 'type': 'Raw Data'}, {'inputs': {'Applicable Document1': 'S-1 Core PDGS S-1 Level-0 Product Format Specifications S1PD.SP.00110.ASTR', 'Applicable Document2': 'Sentinel-1 SAR Space Packet Protocol Data Unit S1-IF-ASD-PL-0007', 'Raw Data1': 'Unknown', 'Raw Data2': 'Unknown'}, 'output': '/data/CDP/production//1483459/S1A_IW_RAW__0SDV_20240201T164912_20240201T164944_052368_065517_D16A.SAFE', 'processingCentre': 'S1A-PS, ESA', 'processingTime': '2024-02-01T17:22:21.572634', 'processor': '', 'type': 'Level-0 Product'}, {'inputs': {'AUX_CAL': '/data/CDP/production//1483459/S1A_AUX_CAL_V20190228T092500_G20210104T141310.SAFE', 'AUX_INS': '/data/CDP/production//1483459/S1A_AUX_INS_V20190228T092500_G20211103T111906.SAFE', 'AUX_PP1': '/data/CDP/production//1483459/S1A_AUX_PP1_V20190228T092500_G20220323T153041.SAFE', 'AUX_PRE': '/data/CDP/production//1483459/S1A_OPER_AUX_PREORB_OPOD_20240201T171027_V20240201T163834_20240201T231334.EOF', 'Level-0 Annotation Product': '/data/CDP/production//1483459/S1A_IW_RAW__0ADV_20240201T164617_20240201T165826_052368_065517_BD80.SAFE', 'Level-0 Calibration Product': '/data/CDP/production//1483459/S1A_IW_RAW__0CDV_20240201T164617_20240201T165826_052368_065517_A7DD.SAFE', 'Level-0 Noise Product': '/data/CDP/production//1483459/S1A_IW_RAW__0NDV_20240201T164617_20240201T165826_052368_065517_B1BE.SAFE', 'Level-0 Product': '/data/CDP/production//1483459/S1A_IW_RAW__0SDV_20240201T164912_20240201T164944_052368_065517_D16A.SAFE', 'product definition': 'Sentinel-1 Product Definition (S1-RS-MDA-52-7440) release 2/7', 'product specification': 'Sentinel-1 Product Specification (S1-RS-MDA-52-7441) release 3/14'}, 'output': 'S1A_IW_SL1__1_DV_20240201T164914_20240201T164944_052368_065517_9AB2.SAFE', 'processingCentre': 'Copernicus Ground Segment, ESA', 'processingTime': '2024-02-01T17:40:38.000000', 'processor': 'Sentinel-1 IPF', 'type': 'Level-1 Intermediate SLC Product', 'version': '003.71'}, {'inputs': {'Level-1 Intermediate SLC Product': 'S1A_IW_SL1__1_DV_20240201T164914_20240201T164944_052368_065517_9AB2.SAFE'}, 'output': '', 'processingCentre': 'Copernicus Ground Segment, ESA', 'processingTime': '2024-02-01T17:42:31.000000', 'processor': 'Sentinel-1 IPF', 'type': 'L1', 'version': '003.71'}], 'image_information': {}, 'platform_heading': 0.0, 'processing_information': {'azimuth_processing': {'look_bandwidth': 327.0, 'look_overlap': 0.0, 'number_of_looks': 1, 'processing_bandwidth': 327.0, 'total_bandwidth': 327.0, 'window_coefficient': 0.7}, 'input_dimensions': {'azimuth_time': '2024-02-01T16:49:14.342640', 'number_of_input_lines': 15020, 'number_of_input_samples': 23890}, 'processor_scaling_factor': 880278100000.0, 'range_processing': {'look_bandwidth': 14100000.0, 'look_overlap': 3502589.347412674, 'number_of_looks': 5, 'processing_bandwidth': 56500000.0, 'total_bandwidth': 56504455.48389234, 'window_coefficient': 0.7}}, 'product_quality': {'azimuth_time': '2024-02-01T16:49:15.722819', 'doppler_centroid_quality': {'dc_method': 'Data Analysis', 'doppler_centroid_uncertain_flag': True}, 'downlink_quality': {'chirp_source_used': 'Nominal', 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Tapered', 'ssb_error_gaps_in_input_data_significant_flag': True, 'ssb_error_missing_lines_significant_flag': True, 'std_dev_pg_product_amplitude': 0.06687389644896202, 'std_dev_pg_product_phase': 0.1391906169547492}, 'image_quality': {'output_data_mean_outside_nominal_range_flag': True, 'output_data_st_dev_outside_nominal_range_flag': True}, 'raw_data_analysis_quality': {'i_bias': 0.1439639031887054, 'i_bias_significance_flag': True, 'iq_gain_imbalance': 1.017004013061523, 'iq_gain_significance_flag': True, 'iq_quadrature_departure': -0.001841219025664032, 'iq_quadrature_departure_significance_flag': True, 'q_bias': 0.2244511991739273, 'q_bias_significance_flag': True}}, 'projection': 'MISSING', 'pulse_repetition_frequency': 0.0, 'range_sampling_rate': 0.0, 'raw_data_analysis': {'azimuth_time': '2024-02-01T16:49:13.204896', 'i_bias': 0.1439639031887054, 'i_bias_lower_bound': -0.004095753189176321, 'i_bias_upper_bound': 0.004095753189176321, 'i_bias_used_for_correction': 0.2653363943099976, 'iq_gain_imbalance': 1.017004013061523, 'iq_gain_imbalance_used_for_correction': 0.9759508967399597, 'iq_gain_lower_bound': 0.9988437294960022, 'iq_gain_upper_bound': 1.001155972480774, 'iq_quadrature_departure': -0.001841219025664032, 'iq_quadrature_departure_lower_bound': -0.9167197942733765, 'iq_quadrature_departure_upper_bound': 0.9130377769470215, 'iq_quadrature_departure_used_for_correction': 0.08719629794359207, 'q_bias': 0.2244511991739273, 'q_bias_lower_bound': -0.00402727210894227, 'q_bias_upper_bound': 0.00402727210894227, 'q_bias_used_for_correction': 0.136866495013237}, 'reference_replica': {'azimuth_time': '2024-02-01T16:49:14.330144', 'chirp_source': 'Nominal', 'pg_source': 'Extracted', 'time_delay': 4.364615e-07}, 'rfi': {'radio_frequency_interference': {'rfi_burst_report': {'azimuth_time': ['2024-02-01T16:49:13.204896', '2024-02-01T16:49:15.977841', '2024-02-01T16:49:18.738454', '2024-02-01T16:49:21.497010', '2024-02-01T16:49:24.253511', 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'2024-02-01T16:49:30.044273', '2024-02-01T16:49:32.802543', '2024-02-01T16:49:35.560813', '2024-02-01T16:49:38.319099', '2024-02-01T16:49:41.077384', '2024-02-01T16:49:43.835655'], 'rfi_detected': ['false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false']}}}, 'swath_merging': {'swath_bounds_azimuth_time': '2024-02-01T16:49:15.722819', 'swath_bounds_first_azimuth_line': 0, 'swath_bounds_first_range_sample': 0, 'swath_bounds_last_azimuth_line': 16674}, 'timeliness_category': 'MISSING', 'title': 'MISSING'} stac_discovery : {'assets': {}, 'bbox': [18.626646, 39.456726, 15.211703, 41.367767], 'geometry': {'coordinates': [[]], 'type': 'Polygon'}, 'id': 'SAR Standard L1 Product', 'links': [{'href': './.zattrs.json', 'rel': 'self', 'type': 'application/json'}], 'properties': {'constellation': 'sentinel-1', 'created': "metadataSection/metadataObject[@ID='processing']/metadataWrap/xmlData/safe:processing/@stopZ", 'datetime': 'null', 'end_datetime': "metadataSection/metadataObject[@ID='acquisitionPeriod']/metadataWrap/xmlData/safe:acquisitionPeriod/safe:stopTimeZ", 'instrument': 'sar', 'platform': "concat(metadatasection/metadataobject[@id='platform']/metadatawrap/xmldata/safe:platform/safe:familyname, metadatasection/metadataobject[@id='platform']/metadatawrap/xmldata/safe:platform/safe:number)", 'processing:expression': 'systematic', 'processing:software': {'': ''}, 'processing:version': '004.00', 'product:timeliness': 'MISSING', 'product:timeliness_category': 'NRT', 'product:type': 'S01SIWGRH', 'provider': [{'name': 'No data about provider', 'roles': ['processor']}, {'name': 'No data about provider', 'roles': ['producer']}], 'sar:center_frequency': 0, 'sar:frequency_band': 'MISSING', 'sar:looks_equivalent_number': 0, 'sar:pixel_spacing_range': 0, 'sar:resolution_azimuth': 0, 'sar:resolution_range': 0, 'sat:orbit_state': [], 'start_datetime': "metadataSection/metadataObject[@ID='acquisitionPeriod']/metadataWrap/xmlData/safe:acquisitionPeriod/safe:startTimeZ", 'view:azimuth': 0, 'view:incidence_angle': 0, 'view:off_nadir': 0}, 'stac_extensions': ['https://stac-extensions.github.io/eopf/v1.0.0/schema.json', 'https://stac-extensions.github.io/product/v0.1.0/schema.json', 'https://stac-extensions.github.io/eo/v1.1.0/schema.json', 'https://stac-extensions.github.io/sat/v1.0.0/schema.json', 'https://stac-extensions.github.io/view/v1.0.0/schema.json', 'https://stac-extensions.github.io/scientific/v1.0.0/schema.json', 'https://stac-extensions.github.io/processing/v1.2.0/schema.json', 'https://stac-extensions.github.io/sar/v1.0.0/schema.json'], 'stac_version': '1.0.0', 'type': 'Feature'}
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<xarray.DatasetView> Size: 234kB\n",
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+ " slant_range_time (azimuth_time, slant_range_time) float32 78kB dask.array<chunksize=(27, 720), meta=np.ndarray>\n",
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Dimensions: azimuth_time : 27slant_range_time : 720
Coordinates: (2)
azimuth_time
(azimuth_time)
datetime64[ns]
2024-02-01T16:49:15.977841 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : zero doppler azimuth time of antenna pattern measurement array(['2024-02-01T16:49:15.977841000', '2024-02-01T16:49:16.921342000',\n",
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(azimuth_time, slant_range_time)
float32
dask.array<chunksize=(27, 720), meta=np.ndarray>
dimensions : ['azimuth_time', 'slant_range_time'] dtype : <f8 long_name : two-way slant range time to sample units : s \n",
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elevation_angle
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incidence_angle
(azimuth_time, slant_range_time)
float32
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roll
(azimuth_time)
float32
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terrain_height
(azimuth_time)
float32
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Attributes: (0)
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<xarray.DatasetView> Size: 1kB\n",
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+ " * azimuth_time (azimuth_time) datetime64[ns] 200B 2024-02-01T16:49:15.8750...\n",
+ "Data variables:\n",
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+ " q0 (azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray>\n",
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+ " q2 (azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray>\n",
+ " q3 (azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray>\n",
+ " roll (azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray>\n",
+ " wx (azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray>\n",
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+ " wz (azimuth_time) float32 100B dask.array<chunksize=(25,), meta=np.ndarray>\n",
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Dimensions:
Coordinates: (1)
Data variables: (10)
pitch
(azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
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q0
(azimuth_time)
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q1
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q2
(azimuth_time)
float32
dask.array<chunksize=(25,), meta=np.ndarray>
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q3
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roll
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float32
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wx
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wy
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wz
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yaw
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azimuth_fm_rate_polynomial
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gr0
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grsr_coefficients
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dask.array<chunksize=(28, 9), meta=np.ndarray>
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sr0
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srgr_coefficients
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<xarray.DatasetView> Size: 1kB\n",
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Dimensions: azimuth_time : 27degree : 3
Coordinates: (1)
Data variables: (7)
data_dc_polynomial
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float32
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_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time', 'degree'], 'dtype': '<f4', 'long_name': 'doppler centroid estimated from data, expressed as polynomial with 5 coefficients: doppler centroid = d0 + d1(tsr-t0) + d2(tsr-t0)^2 + d3(tsr-t0)^3 + d4(tsr-t0)^4, where tsr = 2-way slant range time'} \n",
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data_dc_rms_error
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data_dc_rms_error_above_threshold
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bool
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fine_dce_azimuth_start_time
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bool
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fine_dce_azimuth_stop_time
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bool
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geometry_dc_polynomial
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float32
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t0
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Coordinates: (2)
azimuth_time
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2024-02-01T16:49:15.722550 ... 2...
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elevation_angle
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incidence_angle
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slant_range_time
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<xarray.DatasetView> Size: 512B\n",
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Dimensions:
Coordinates: (1)
Data variables: (2)
position
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velocity
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Dimensions:
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Data variables: (2)
reference_replica_amplitude_coefficients
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reference_replica_phase_coefficients
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+ " absolute_pg_product_valid_flag (azimuth_time) bool 15B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " cross_correlation_peak_location (azimuth_time) float32 60B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " cross_correlation_pslr (azimuth_time) float32 60B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " internal_time_delay (azimuth_time) float32 60B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " model_pg_product_amplitude (azimuth_time) float32 60B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " model_pg_product_phase (azimuth_time) float32 60B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " pg_product_amplitude (azimuth_time) float32 60B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " pg_product_phase (azimuth_time) float32 60B dask.array<chunksize=(15,), meta=np.ndarray>\n",
+ " reconstructed_replica_valid_flag (azimuth_time) bool 15B dask.array<chunksize=(15,), meta=np.ndarray>\n",
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Coordinates: (1)
Data variables: (10)
absolute_pg_product_valid_flag
(azimuth_time)
bool
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<b1', 'long_name': 'true if |pgProductAmplitude - modelPgProductAmplitude| < maxPgAmpErrorThreshold and |pgProductPhase - modelPgProductPhase| < maxPgPhaseErrorThreshold, false otherwise; PG product values can only be calculated and validated for products that have at least one valid extracted reconstructed replica; if no valid extracted reconstructed replica exists within the product then this flag is set to false for every replica record'} \n",
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cross_correlation_peak_location
(azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'peak location of cross-correlation function between the reconstructed replica and the nominal replica', 'units': 'samples'} units : samples \n",
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cross_correlation_pslr
(azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'peak side lobe ratio of replica cross-correlation function between the reconstructed replica and the nominal replica', 'units': 'dB'} units : dB \n",
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internal_time_delay
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float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'internal time delay representing the calculated deviation of the location of this PG replica from the location of the transmitted pulse or nominal PG replica', 'units': 's'} units : s \n",
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model_pg_product_amplitude
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float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'PG product amplitude value from the input PG product model'} \n",
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model_pg_product_phase
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float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'PG product phase value from the input PG product model', 'units': 'radians'} units : radians \n",
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pg_product_amplitude
(azimuth_time)
float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'amplitude of the power gain product derived from this replica (the amplitude value is:abs(1/PG * meanRxCalPow(swath1)/meanRxCalPow(swathn)) where abs() is the absolute value function for a complex number, meanRxCalPow(swath1) is the mean rx calibration power of swath 1, meanRxCalPow(swathn) is the mean rx calibration power of the current swath; PG product values can only be calculated for products that have at least one valid extracted reconstructed replica; if no valid extracted reconstructed replica exists within the product then this value is set to the default value of 1.0)'} \n",
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pg_product_phase
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float32
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'phase of the power gain product derived from this replica [radians] (the phase value is:arg(1/PG * meanRxCalPow(swath1)/meanRxCalPow(swathn)) where arg() is the phase value function for a complex number, meanRxCalPow(swath1) is the mean rx calibration power of swath 1, meanRxCalPow(swathn) is the mean rx calibration power of the current swath; PG product values can only be calculated for products that have at least one valid extracted reconstructed replica; if no valid extracted reconstructed replica exists within the product then this value is set to the default value of 0.0)'} \n",
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reconstructed_replica_valid_flag
(azimuth_time)
bool
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<b1', 'long_name': 'true if a valid peak location was found in the cross-correlation between the nominal PG replica and this extracted PG replica, false otherwise'} \n",
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relative_pg_product_valid_flag
(azimuth_time)
bool
dask.array<chunksize=(15,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<b1', 'long_name': 'true if |pgProductAmplitude - meanPgProductAmplitude| < pgAmpStdFractionThreshold * stdPgProductAmplitude and |pgProductPhase - meanPgProductPhase| < pgPhaseStdFractionThreshold * stdPgProductPhase, false otherwise; PG product values can only be calculated and validated for products that have at least one valid extracted reconstructed replica; if no valid extracted reconstructed replica exists within the product then this flag is set to false for every replica record'} \n",
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+ " terrain_height (azimuth_time) float32 20B dask.array<chunksize=(5,), meta=np.ndarray> Dimensions:
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Dimensions: azimuth_time : 16675ground_range : 26456
Coordinates: (1)
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grd
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+ " line (azimuth_time) int32 108B dask.array<chunksize=(27,), meta=np.ndarray>\n",
+ " pixel (ground_range) int32 3kB dask.array<chunksize=(663,), meta=np.ndarray>\n",
+ "Data variables:\n",
+ " beta_nought (azimuth_time, ground_range) float32 72kB dask.array<chunksize=(27, 663), meta=np.ndarray>\n",
+ " dn (azimuth_time, ground_range) float32 72kB dask.array<chunksize=(27, 663), meta=np.ndarray>\n",
+ " gamma (azimuth_time, ground_range) float32 72kB dask.array<chunksize=(27, 663), meta=np.ndarray>\n",
+ " sigma_nought (azimuth_time, ground_range) float32 72kB dask.array<chunksize=(27, 663), meta=np.ndarray> Groups: (0)
Dimensions: azimuth_time : 27ground_range : 663
Coordinates: (4)
azimuth_time
(azimuth_time)
datetime64[ns]
2024-02-01T16:49:15.722819 ... 2...
_eopf_attrs : {'_eopf_decode_datetime64': 'datetime64[ns]'} dimensions : ['azimuth_time'] dtype : <M8[us] long_name : zero doppler azimuth time at which calibration vector applies array(['2024-02-01T16:49:15.722819000', '2024-02-01T16:49:16.722819000',\n",
+ " '2024-02-01T16:49:17.722819000', '2024-02-01T16:49:18.722819000',\n",
+ " '2024-02-01T16:49:19.722819000', '2024-02-01T16:49:20.722819000',\n",
+ " '2024-02-01T16:49:21.722819000', '2024-02-01T16:49:22.722819000',\n",
+ " '2024-02-01T16:49:23.722819000', '2024-02-01T16:49:24.722819000',\n",
+ " '2024-02-01T16:49:25.722819000', '2024-02-01T16:49:26.722819000',\n",
+ " '2024-02-01T16:49:27.722819000', '2024-02-01T16:49:28.722819000',\n",
+ " '2024-02-01T16:49:29.722819000', '2024-02-01T16:49:30.722819000',\n",
+ " '2024-02-01T16:49:31.722819000', '2024-02-01T16:49:32.722819000',\n",
+ " '2024-02-01T16:49:33.722819000', '2024-02-01T16:49:34.722819000',\n",
+ " '2024-02-01T16:49:35.722819000', '2024-02-01T16:49:36.722819000',\n",
+ " '2024-02-01T16:49:37.722819000', '2024-02-01T16:49:38.722819000',\n",
+ " '2024-02-01T16:49:39.722819000', '2024-02-01T16:49:40.722819000',\n",
+ " '2024-02-01T16:49:41.722819000'], dtype='datetime64[ns]') ground_range
(ground_range)
float32
0.0 6.67e+06 ... 4.411e+09
dimensions : ['ground_range'] dtype : <f8 array([0.000000e+00, 6.669600e+06, 1.333920e+07, ..., 4.401936e+09,\n",
+ " 4.408606e+09, 4.411107e+09], shape=(663,), dtype=float32) line
(azimuth_time)
int32
dask.array<chunksize=(27,), meta=np.ndarray>
dimensions : ['azimuth_time'] dtype : <u4 long_name : image line at which the calibration vector applies \n",
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pixel
(ground_range)
int32
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dimensions : ['ground_range'] dtype : <u4 long_name : image pixel at which the calibration vector applies (this array contains the count attribute number of integer values (i.e. one value per point in the noise vector); the maximum length of this array is one value for every pixel in an image line, however in general the vector is subsampled) \n",
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Data variables: (4)
beta_nought
(azimuth_time, ground_range)
float32
dask.array<chunksize=(27, 663), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'line', 'pixel', 'ground_range'], 'dimensions': ['azimuth_time', 'ground_range'], 'dtype': '<f4', 'long_name': 'beta nought calibration vector (this array contains the count attribute number of floating point values; the values in this vector are aligned with the pixel vector)'} \n",
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dn
(azimuth_time, ground_range)
float32
dask.array<chunksize=(27, 663), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'line', 'pixel', 'ground_range'], 'dimensions': ['azimuth_time', 'ground_range'], 'dtype': '<f4', 'long_name': 'digital number calibration vector (this array contains the count attribute number of floating point values; the values in this vector are aligned with the pixel vector)'} \n",
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gamma
(azimuth_time, ground_range)
float32
dask.array<chunksize=(27, 663), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'line', 'pixel', 'ground_range'], 'dimensions': ['azimuth_time', 'ground_range'], 'dtype': '<f4', 'long_name': 'gamma calibration vector (this array contains the count attribute number of floating point values; the values in this vector are aligned with the pixel vector)'} \n",
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sigma_nought
(azimuth_time, ground_range)
float32
dask.array<chunksize=(27, 663), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time', 'line', 'pixel', 'ground_range'], 'dimensions': ['azimuth_time', 'ground_range'], 'dtype': '<f4', 'long_name': 'sigma nought calibration vector (this array contains the count attribute number of floating point values; the values in this vector are aligned with the pixel vector)'} \n",
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<xarray.DatasetView> Size: 13kB\n",
+ "Dimensions: (azimuth_time: 797)\n",
+ "Coordinates:\n",
+ " * azimuth_time (azimuth_time) datetime64[ns] 6kB 2024-02-...\n",
+ "Data variables:\n",
+ " noise_power_correction_factor (azimuth_time) float32 3kB dask.array<chunksize=(797,), meta=np.ndarray>\n",
+ " number_of_noise_lines (azimuth_time) int32 3kB dask.array<chunksize=(797,), meta=np.ndarray> Groups: (0)
Dimensions:
Coordinates: (1)
Data variables: (2)
noise_power_correction_factor
(azimuth_time)
float32
dask.array<chunksize=(797,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<f4', 'long_name': 'noise power correction factor'} \n",
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number_of_noise_lines
(azimuth_time)
int32
dask.array<chunksize=(797,), meta=np.ndarray>
_eopf_attrs : {'coordinates': ['azimuth_time'], 'dimensions': ['azimuth_time'], 'dtype': '<u4', 'long_name': 'number of noise lines used to calculate the noise correction factor'} \n",
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other_metadata : {'azimuth_steering_rate': 0.0, 'downlink_information': {'azimuth_time': '2024-02-01T16:49:13.204896', 'baq_block_length': 256, 'decimation_filter_bandwidth': 56590000.0, 'ecc_number': 8, 'filter_length': 36, 'first_line_sensing_time': '2024-02-01T16:46:17.812919', 'instrument_config_id': 7, 'last_line_sensing_time': '2024-02-01T16:46:45.585414', 'mean_bit_rate': 0.4328242863671608, 'num_err_azimuth_beam_address': 0, 'num_err_baq_block_length': 0, 'num_err_baq_mode': 0, 'num_err_cal_mode': 0, 'num_err_cal_type': 0, 'num_err_calibration_beam_address': 0, 'num_err_data_take_id': 0, 'num_err_ecc_number': 0, 'num_err_elevation_beam_address': 0, 'num_err_instrument_config_id': 0, 'num_err_number_of_quads': 0, 'num_err_packet_count': 0, 'num_err_polarisation': 0, 'num_err_pri': 0, 'num_err_pri_count': 0, 'num_err_range_decimation': 0, 'num_err_rank': 0, 'num_err_rx_channel_id': 0, 'num_err_rx_gain': 0, 'num_err_sas_test_mode': 0, 'num_err_signal_type': 0, 'num_err_ssb_error_flag': 0, 'num_err_swap_flag': 0, 'num_err_swath_number': 0, 'num_err_swl': 0, 'num_err_swst': 0, 'num_err_sync_marker': 0, 'num_err_temp_comp': 7045, 'num_err_test_mode': 0, 'num_err_tx_pulse_number': 0, 'num_err_tx_pulse_start_frequency': 0, 'num_err_tx_ramp_rate': 0, 'num_isp_header_errors': 7045, 'pointing_status': {'azimuth_time': '2024-02-01T16:46:17.051186'}, 'prf': 1717.128973878037, 'pri': 0.0005823674372819869, 'rank': 9, 'rx_channel_id': 0, 'rx_gain': -4.0, 'sampling_frequency_after_decimation': 64345238.12571429, 'swath_number': 10, 'swl_azimuth_time': '2024-02-01T16:49:14.330147', 'swl_value': 0.0003725084179549267, 'swst_azimuth_time': '2024-02-01T16:49:14.330147', 'swst_value': 0.0001021987048544628, 'tx_pulse_length': 5.240481033595628e-05, 'tx_pulse_ramp_rate': 1078230321255.894, 'tx_pulse_start_frequency': -28251534.19637256}, 'eopf_category': 'eoproduct', 'history': [{'output': 'Downlinked Stream', 'processingTime': '2024-02-01T16:57:59.153183', 'processor': None, 'type': 'Raw Data'}, {'inputs': {'Applicable Document1': 'S-1 Core PDGS S-1 Level-0 Product Format Specifications S1PD.SP.00110.ASTR', 'Applicable Document2': 'Sentinel-1 SAR Space Packet Protocol Data Unit S1-IF-ASD-PL-0007', 'Raw Data': 'Downlinked Stream'}, 'output': 'Unknown', 'processingTime': '2024-02-01T17:15:12.204685', 'processor': None, 'type': 'Raw Data'}, {'output': 'Downlinked Stream', 'processingTime': '2024-02-01T16:58:02.186672', 'processor': None, 'type': 'Raw Data'}, {'inputs': {'Applicable Document1': 'S-1 Core PDGS S-1 Level-0 Product Format Specifications S1PD.SP.00110.ASTR', 'Applicable Document2': 'Sentinel-1 SAR Space Packet Protocol Data Unit S1-IF-ASD-PL-0007', 'Raw Data': 'Downlinked Stream'}, 'output': 'Unknown', 'processingTime': '2024-02-01T17:19:06.821479', 'processor': None, 'type': 'Raw Data'}, {'inputs': {'Applicable Document1': 'S-1 Core PDGS S-1 Level-0 Product Format Specifications S1PD.SP.00110.ASTR', 'Applicable Document2': 'Sentinel-1 SAR Space Packet Protocol Data Unit S1-IF-ASD-PL-0007', 'Raw Data1': 'Unknown', 'Raw Data2': 'Unknown'}, 'output': '/data/CDP/production//1483459/S1A_IW_RAW__0SDV_20240201T164912_20240201T164944_052368_065517_D16A.SAFE', 'processingCentre': 'S1A-PS, ESA', 'processingTime': '2024-02-01T17:22:21.572634', 'processor': '', 'type': 'Level-0 Product'}, {'inputs': {'AUX_CAL': '/data/CDP/production//1483459/S1A_AUX_CAL_V20190228T092500_G20210104T141310.SAFE', 'AUX_INS': '/data/CDP/production//1483459/S1A_AUX_INS_V20190228T092500_G20211103T111906.SAFE', 'AUX_PP1': '/data/CDP/production//1483459/S1A_AUX_PP1_V20190228T092500_G20220323T153041.SAFE', 'AUX_PRE': '/data/CDP/production//1483459/S1A_OPER_AUX_PREORB_OPOD_20240201T171027_V20240201T163834_20240201T231334.EOF', 'Level-0 Annotation Product': '/data/CDP/production//1483459/S1A_IW_RAW__0ADV_20240201T164617_20240201T165826_052368_065517_BD80.SAFE', 'Level-0 Calibration Product': '/data/CDP/production//1483459/S1A_IW_RAW__0CDV_20240201T164617_20240201T165826_052368_065517_A7DD.SAFE', 'Level-0 Noise Product': '/data/CDP/production//1483459/S1A_IW_RAW__0NDV_20240201T164617_20240201T165826_052368_065517_B1BE.SAFE', 'Level-0 Product': '/data/CDP/production//1483459/S1A_IW_RAW__0SDV_20240201T164912_20240201T164944_052368_065517_D16A.SAFE', 'product definition': 'Sentinel-1 Product Definition (S1-RS-MDA-52-7440) release 2/7', 'product specification': 'Sentinel-1 Product Specification (S1-RS-MDA-52-7441) release 3/14'}, 'output': 'S1A_IW_SL1__1_DV_20240201T164914_20240201T164944_052368_065517_9AB2.SAFE', 'processingCentre': 'Copernicus Ground Segment, ESA', 'processingTime': '2024-02-01T17:40:38.000000', 'processor': 'Sentinel-1 IPF', 'type': 'Level-1 Intermediate SLC Product', 'version': '003.71'}, {'inputs': {'Level-1 Intermediate SLC Product': 'S1A_IW_SL1__1_DV_20240201T164914_20240201T164944_052368_065517_9AB2.SAFE'}, 'output': '', 'processingCentre': 'Copernicus Ground Segment, ESA', 'processingTime': '2024-02-01T17:42:31.000000', 'processor': 'Sentinel-1 IPF', 'type': 'L1', 'version': '003.71'}], 'image_information': {}, 'platform_heading': 0.0, 'processing_information': {'azimuth_processing': {'look_bandwidth': 327.0, 'look_overlap': 0.0, 'number_of_looks': 1, 'processing_bandwidth': 327.0, 'total_bandwidth': 327.0, 'window_coefficient': 0.7}, 'input_dimensions': {'azimuth_time': '2024-02-01T16:49:14.342640', 'number_of_input_lines': 15020, 'number_of_input_samples': 23890}, 'processor_scaling_factor': 880278100000.0, 'range_processing': {'look_bandwidth': 14100000.0, 'look_overlap': 3502589.347412674, 'number_of_looks': 5, 'processing_bandwidth': 56500000.0, 'total_bandwidth': 56504455.48389234, 'window_coefficient': 0.7}}, 'product_quality': {'azimuth_time': '2024-02-01T16:49:15.722819', 'doppler_centroid_quality': {'dc_method': 'Data Analysis', 'doppler_centroid_uncertain_flag': True}, 'downlink_quality': {'chirp_source_used': 'Nominal', 'downlink_gaps_in_input_data_significant_flag': True, 'downlink_missing_lines_significant_flag': True, 'i_input_data_mean': 0.2653363943099976, 'i_input_data_std_dev': 7.441119194030762, 'input_data_mean_outside_nominal_range_flag': True, 'input_data_st_dev_outside_nominal_range_flag': True, 'instrument_gaps_in_input_data_significant_flag': True, 'instrument_missing_lines_significant_flag': True, 'invalid_downlink_params_flag': True, 'mean_pg_product_amplitude': 0.6667583187421163, 'mean_pg_product_phase': -1.471238970756531, 'num_downlink_input_data_gaps': 0, 'num_downlink_input_missing_lines': 0, 'num_instrument_input_data_gaps': 0, 'num_instrument_input_missing_lines': 0, 'num_ssb_error_input_data_gaps': 0, 'num_ssb_error_input_missing_lines': 0, 'pg_product_derivation_failed_flag': True, 'pg_source_used': 'Extracted', 'q_input_data_mean': 0.136866495013237, 'q_input_data_std_dev': 7.624481201171875, 'replica_reconstruction_failed_flag': True, 'rrf_spectrum_used': 'Extended Tapered', 'ssb_error_gaps_in_input_data_significant_flag': True, 'ssb_error_missing_lines_significant_flag': True, 'std_dev_pg_product_amplitude': 0.08930446301602442, 'std_dev_pg_product_phase': 0.09685694214734232}, 'image_quality': {'output_data_mean_outside_nominal_range_flag': True, 'output_data_st_dev_outside_nominal_range_flag': True}, 'raw_data_analysis_quality': {'i_bias': 0.2653363943099976, 'i_bias_significance_flag': True, 'iq_gain_imbalance': 0.9759508967399597, 'iq_gain_significance_flag': True, 'iq_quadrature_departure': 0.08719629794359207, 'iq_quadrature_departure_significance_flag': True, 'q_bias': 0.136866495013237, 'q_bias_significance_flag': True}}, 'projection': 'MISSING', 'pulse_repetition_frequency': 0.0, 'range_sampling_rate': 0.0, 'raw_data_analysis': {'azimuth_time': '2024-02-01T16:49:13.204896', 'i_bias': 0.2653363943099976, 'i_bias_lower_bound': -0.00860451441258192, 'i_bias_upper_bound': 0.00860451441258192, 'i_bias_used_for_correction': 0.2653363943099976, 'iq_gain_imbalance': 0.9759508967399597, 'iq_gain_imbalance_used_for_correction': 0.9759508967399597, 'iq_gain_lower_bound': 0.9988437294960022, 'iq_gain_upper_bound': 1.001155972480774, 'iq_quadrature_departure': 0.08719629794359207, 'iq_quadrature_departure_lower_bound': -0.7857236862182617, 'iq_quadrature_departure_upper_bound': 0.9600961208343506, 'iq_quadrature_departure_used_for_correction': 0.08719629794359207, 'q_bias': 0.136866495013237, 'q_bias_lower_bound': -0.008816543966531754, 'q_bias_upper_bound': 0.008816543966531754, 'q_bias_used_for_correction': 0.136866495013237}, 'reference_replica': {'azimuth_time': '2024-02-01T16:49:14.330144', 'chirp_source': 'Nominal', 'pg_source': 'Extracted', 'time_delay': 4.366515e-07}, 'rfi': {'radio_frequency_interference': {'rfi_burst_report': {'azimuth_time': ['2024-02-01T16:49:13.204896', '2024-02-01T16:49:15.977841', '2024-02-01T16:49:18.738454', '2024-02-01T16:49:21.497010', '2024-02-01T16:49:24.253511', '2024-02-01T16:49:27.010012', '2024-02-01T16:49:29.768569', '2024-02-01T16:49:32.527125', '2024-02-01T16:49:35.285682', '2024-02-01T16:49:38.044238', '2024-02-01T16:49:14.150452', '2024-02-01T16:49:16.921342', '2024-02-01T16:49:19.679898', '2024-02-01T16:49:22.442566', '2024-02-01T16:49:25.197012', '2024-02-01T16:49:27.953513', '2024-02-01T16:49:30.710014', '2024-02-01T16:49:33.470626', '2024-02-01T16:49:36.227127', '2024-02-01T16:49:38.987739', '2024-02-01T16:49:15.108341', '2024-02-01T16:49:17.879231', '2024-02-01T16:49:20.633676', '2024-02-01T16:49:23.394288', '2024-02-01T16:49:26.152845', '2024-02-01T16:49:28.905235', '2024-02-01T16:49:31.663791', '2024-02-01T16:49:34.424404', '2024-02-01T16:49:37.180905', '2024-02-01T16:49:39.939461'], 'frequency_domain': {}, 'in_band_out_band_power_ratio': [8.386951, 7.75028, 8.360935, 9.28432, 9.57985, 9.135963, 9.382602, 8.668913, 8.103361, 8.053927, 3.005618, 2.316871, 2.753134, 3.653028, 6.278238, 8.563421, 8.158795, 7.848544, 7.501281, 6.072627, 4.475649, 6.16859, 5.962898, 6.9662, 6.764679, 5.766382, 3.545211, 2.371748, 2.202334, 2.716522], 'time_domain': {}}, 'rfi_detection_from_noise_report': {'max_fisher_z': [7.566205, 8.083917, 14.38002, 3.709687, 8.914259, 4.259226, 5.057343, 3.29616, 6.525842, 7.97607, 14.51392, 4.62531, 5.121163, 3.733583, 4.10527, 4.893073, 5.16384, 5.780878, 6.13004, 5.64084, 5.872551, 8.899171, 7.154456, 3.460059, 5.813056, 3.977742, 4.660238, 7.707363, 3.941415, 5.202148, 8.530036, 4.034338, 8.480135, 3.210887, 4.233388], 'max_kl_divergence': [12.75938, 14.37579, 159994.6, 3.265193, 17.68033, 4.198958, 5.878102, 2.655091, 9.489946, 14.19843, 159993.7, 4.962371, 5.890357, 3.305579, 3.86732, 5.525769, 5.934959, 7.556106, 8.346755, 7.087793, 7.685493, 18.01014, 11.48184, 2.876063, 7.53023, 3.57903, 4.881905, 13.06632, 3.826361, 6.076036, 16.60798, 3.779098, 15.83396, 2.553996, 4.160332], 'max_rfi_psd': [0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0, 0.0], 'noise_sensing_time': ['2024-02-01T16:49:14.342643', '2024-02-01T16:49:17.100929', '2024-02-01T16:49:19.859199', '2024-02-01T16:49:22.617469', '2024-02-01T16:49:25.375755', '2024-02-01T16:49:28.134025', '2024-02-01T16:49:30.892295', '2024-02-01T16:49:33.650581', '2024-02-01T16:49:36.408851', '2024-02-01T16:49:39.167137', '2024-02-01T16:49:41.925407', '2024-02-01T16:49:12.416572', '2024-02-01T16:49:15.174842', '2024-02-01T16:49:17.933113', '2024-02-01T16:49:20.691398', '2024-02-01T16:49:23.449684', '2024-02-01T16:49:26.207954', '2024-02-01T16:49:28.966224', '2024-02-01T16:49:31.724510', '2024-02-01T16:49:34.482780', '2024-02-01T16:49:37.241065', '2024-02-01T16:49:39.999336', '2024-02-01T16:49:42.757606', '2024-02-01T16:49:13.494606', '2024-02-01T16:49:16.252891', '2024-02-01T16:49:19.011161', '2024-02-01T16:49:21.769432', '2024-02-01T16:49:24.527717', '2024-02-01T16:49:27.285987', '2024-02-01T16:49:30.044273', '2024-02-01T16:49:32.802543', '2024-02-01T16:49:35.560813', '2024-02-01T16:49:38.319099', '2024-02-01T16:49:41.077384', '2024-02-01T16:49:43.835655'], 'rfi_detected': ['false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false', 'false']}}}, 'swath_merging': {'swath_bounds_azimuth_time': '2024-02-01T16:49:15.722819', 'swath_bounds_first_azimuth_line': 0, 'swath_bounds_first_range_sample': 0, 'swath_bounds_last_azimuth_line': 16674}, 'timeliness_category': 'MISSING', 'title': 'MISSING'} stac_discovery : {'assets': {}, 'bbox': [18.626646, 39.456726, 15.211703, 41.367767], 'geometry': {'coordinates': [[]], 'type': 'Polygon'}, 'id': 'SAR Standard L1 Product', 'links': [{'href': './.zattrs.json', 'rel': 'self', 'type': 'application/json'}], 'properties': {'constellation': 'sentinel-1', 'created': "metadataSection/metadataObject[@ID='processing']/metadataWrap/xmlData/safe:processing/@stopZ", 'datetime': 'null', 'end_datetime': "metadataSection/metadataObject[@ID='acquisitionPeriod']/metadataWrap/xmlData/safe:acquisitionPeriod/safe:stopTimeZ", 'instrument': 'sar', 'platform': "concat(metadatasection/metadataobject[@id='platform']/metadatawrap/xmldata/safe:platform/safe:familyname, metadatasection/metadataobject[@id='platform']/metadatawrap/xmldata/safe:platform/safe:number)", 'processing:expression': 'systematic', 'processing:software': {'': ''}, 'processing:version': '004.00', 'product:timeliness': 'MISSING', 'product:timeliness_category': 'NRT', 'product:type': 'S01SIWGRH', 'provider': [{'name': 'No data about provider', 'roles': ['processor']}, {'name': 'No data about provider', 'roles': ['producer']}], 'sar:center_frequency': 0, 'sar:frequency_band': 'MISSING', 'sar:looks_equivalent_number': 0, 'sar:pixel_spacing_range': 0, 'sar:resolution_azimuth': 0, 'sar:resolution_range': 0, 'sat:orbit_state': [], 'start_datetime': "metadataSection/metadataObject[@ID='acquisitionPeriod']/metadataWrap/xmlData/safe:acquisitionPeriod/safe:startTimeZ", 'view:azimuth': 0, 'view:incidence_angle': 0, 'view:off_nadir': 0}, 'stac_extensions': ['https://stac-extensions.github.io/eopf/v1.0.0/schema.json', 'https://stac-extensions.github.io/product/v0.1.0/schema.json', 'https://stac-extensions.github.io/eo/v1.1.0/schema.json', 'https://stac-extensions.github.io/sat/v1.0.0/schema.json', 'https://stac-extensions.github.io/view/v1.0.0/schema.json', 'https://stac-extensions.github.io/scientific/v1.0.0/schema.json', 'https://stac-extensions.github.io/processing/v1.2.0/schema.json', 'https://stac-extensions.github.io/sar/v1.0.0/schema.json'], 'stac_version': '1.0.0', 'type': 'Feature'} Dimensions:
Coordinates: (0)
Inherited coordinates: (0)
Data variables: (0)
Attributes: (2)
other_metadata : {'azimuth_steering_rate': 0.0, 'eopf_category': 'eocontainer', 'history': [{'output': 'Downlinked Stream', 'processingTime': '2024-02-01T16:57:59.153183', 'processor': None, 'type': 'Raw Data'}, {'inputs': {'Applicable Document1': 'S-1 Core PDGS S-1 Level-0 Product Format Specifications S1PD.SP.00110.ASTR', 'Applicable Document2': 'Sentinel-1 SAR Space Packet Protocol Data Unit S1-IF-ASD-PL-0007', 'Raw Data': 'Downlinked Stream'}, 'output': 'Unknown', 'processingTime': '2024-02-01T17:15:12.204685', 'processor': None, 'type': 'Raw Data'}, {'output': 'Downlinked Stream', 'processingTime': '2024-02-01T16:58:02.186672', 'processor': None, 'type': 'Raw Data'}, {'inputs': {'Applicable Document1': 'S-1 Core PDGS S-1 Level-0 Product Format Specifications S1PD.SP.00110.ASTR', 'Applicable Document2': 'Sentinel-1 SAR Space Packet Protocol Data Unit S1-IF-ASD-PL-0007', 'Raw Data': 'Downlinked Stream'}, 'output': 'Unknown', 'processingTime': '2024-02-01T17:19:06.821479', 'processor': None, 'type': 'Raw Data'}, {'inputs': {'Applicable Document1': 'S-1 Core PDGS S-1 Level-0 Product Format Specifications S1PD.SP.00110.ASTR', 'Applicable Document2': 'Sentinel-1 SAR Space Packet Protocol Data Unit S1-IF-ASD-PL-0007', 'Raw Data1': 'Unknown', 'Raw Data2': 'Unknown'}, 'output': '/data/CDP/production//1483459/S1A_IW_RAW__0SDV_20240201T164912_20240201T164944_052368_065517_D16A.SAFE', 'processingCentre': 'S1A-PS, ESA', 'processingTime': '2024-02-01T17:22:21.572634', 'processor': '', 'type': 'Level-0 Product'}, {'inputs': {'AUX_CAL': '/data/CDP/production//1483459/S1A_AUX_CAL_V20190228T092500_G20210104T141310.SAFE', 'AUX_INS': '/data/CDP/production//1483459/S1A_AUX_INS_V20190228T092500_G20211103T111906.SAFE', 'AUX_PP1': '/data/CDP/production//1483459/S1A_AUX_PP1_V20190228T092500_G20220323T153041.SAFE', 'AUX_PRE': '/data/CDP/production//1483459/S1A_OPER_AUX_PREORB_OPOD_20240201T171027_V20240201T163834_20240201T231334.EOF', 'Level-0 Annotation Product': '/data/CDP/production//1483459/S1A_IW_RAW__0ADV_20240201T164617_20240201T165826_052368_065517_BD80.SAFE', 'Level-0 Calibration Product': '/data/CDP/production//1483459/S1A_IW_RAW__0CDV_20240201T164617_20240201T165826_052368_065517_A7DD.SAFE', 'Level-0 Noise Product': '/data/CDP/production//1483459/S1A_IW_RAW__0NDV_20240201T164617_20240201T165826_052368_065517_B1BE.SAFE', 'Level-0 Product': '/data/CDP/production//1483459/S1A_IW_RAW__0SDV_20240201T164912_20240201T164944_052368_065517_D16A.SAFE', 'product definition': 'Sentinel-1 Product Definition (S1-RS-MDA-52-7440) release 2/7', 'product specification': 'Sentinel-1 Product Specification (S1-RS-MDA-52-7441) release 3/14'}, 'output': 'S1A_IW_SL1__1_DV_20240201T164914_20240201T164944_052368_065517_9AB2.SAFE', 'processingCentre': 'Copernicus Ground Segment, ESA', 'processingTime': '2024-02-01T17:40:38.000000', 'processor': 'Sentinel-1 IPF', 'type': 'Level-1 Intermediate SLC Product', 'version': '003.71'}, {'inputs': {'Level-1 Intermediate SLC Product': 'S1A_IW_SL1__1_DV_20240201T164914_20240201T164944_052368_065517_9AB2.SAFE'}, 'output': '', 'processingCentre': 'Copernicus Ground Segment, ESA', 'processingTime': '2024-02-01T17:42:31.000000', 'processor': 'Sentinel-1 IPF', 'type': 'L1', 'version': '003.71'}], 'platform_heading': 0.0, 'projection': 'MISSING', 'pulse_repetition_frequency': 0.0, 'range_sampling_rate': 0.0, 'timeliness_category': 'MISSING', 'title': 'MISSING'} stac_discovery : {'assets': {}, 'bbox': [18.626646, 39.456726, 15.211703, 41.367767], 'geometry': {'coordinates': [[[15.211703, 40.958977], [18.316936, 41.367767], [18.626646, 39.866817], [15.58988, 39.456726]]], 'type': 'Polygon'}, 'id': 'SAR Standard L1 Product', 'links': [{'href': './.zattrs.json', 'rel': 'self', 'type': 'application/json'}, 'S01SIWGRD_20240201T164915_0025_A299_750E_065517_VV', 'S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH'], 'properties': {'constellation': 'sentinel-1', 'created': '2024-02-01T17:42:31.000000Z', 'datetime': 'null', 'end_datetime': '2024-02-01T16:49:40.721011Z', 'eopf:datatake_id': '414999', 'eopf:instrument_mode': 'IW', 'instrument': 'sar', 'platform': 'sentinel-1a', 'processing:expression': 'systematic', 'processing:software': {'Sentinel-1 IPF': '003.71'}, 'product:timeliness': 'MISSING', 'product:timeliness_category': 'NRT', 'product:type': 'S01SIWGRH', 'provider': [{'name': 'Copernicus Ground Segment', 'roles': ['processor']}, {'name': 'ESA', 'roles': ['producer']}], 'sar:center_frequency': 0, 'sar:frequency_band': 'MISSING', 'sar:instrument_mode': 'IW', 'sar:looks_equivalent_number': 0, 'sar:pixel_spacing_range': 0, 'sar:polarizations': ['VV', 'VH'], 'sar:product_type': 'GRD', 'sar:resolution_azimuth': 0, 'sar:resolution_range': 0, 'sat:absolute_orbit': 52368, 'sat:anx_datetime': '2024-02-01T16:38:33.596595', 'sat:orbit_state': 'ascending', 'sat:relative_orbit': 146, 'start_datetime': '2024-02-01T16:49:15.722819Z', 'view:azimuth': 0, 'view:incidence_angle': 0, 'view:off_nadir': 0}, 'stac_extensions': ['https://stac-extensions.github.io/eopf/v1.0.0/schema.json', 'https://stac-extensions.github.io/product/v0.1.0/schema.json', 'https://stac-extensions.github.io/eo/v1.1.0/schema.json', 'https://stac-extensions.github.io/sat/v1.0.0/schema.json', 'https://stac-extensions.github.io/view/v1.0.0/schema.json', 'https://stac-extensions.github.io/scientific/v1.0.0/schema.json', 'https://stac-extensions.github.io/processing/v1.2.0/schema.json', 'https://stac-extensions.github.io/sar/v1.0.0/schema.json'], 'stac_version': '1.0.0', 'type': 'Feature'} "
+ ],
+ "text/plain": [
+ "\n",
+ "Group: /\n",
+ "โ Attributes:\n",
+ "โ other_metadata: {'azimuth_steering_rate': 0.0, 'eopf_category': 'eoconta...\n",
+ "โ stac_discovery: {'assets': {}, 'bbox': [18.626646, 39.456726, 15.211703,...\n",
+ "โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH\n",
+ "โ โ Attributes:\n",
+ "โ โ other_metadata: {'azimuth_steering_rate': 0.0, 'downlink_information': {...\n",
+ "โ โ stac_discovery: {'assets': {}, 'bbox': [18.626646, 39.456726, 15.211703,...\n",
+ "โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH/conditions\n",
+ "โ โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH/conditions/antenna_pattern\n",
+ "โ โ โ Dimensions: (azimuth_time: 27, slant_range_time: 720)\n",
+ "โ โ โ Coordinates:\n",
+ "โ โ โ * azimuth_time (azimuth_time) datetime64[ns] 216B 2024-02-01T16:49:15....\n",
+ "โ โ โ slant_range_time (azimuth_time, slant_range_time) float32 78kB dask.array\n",
+ "โ โ โ Data variables:\n",
+ "โ โ โ elevation_angle (azimuth_time, slant_range_time) float32 78kB dask.array\n",
+ "โ โ โ incidence_angle (azimuth_time, slant_range_time) float32 78kB dask.array\n",
+ "โ โ โ roll (azimuth_time) float32 108B dask.array\n",
+ "โ โ โ terrain_height (azimuth_time) float32 108B dask.array\n",
+ "โ โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH/conditions/attitude\n",
+ "โ โ โ Dimensions: (azimuth_time: 25)\n",
+ "โ โ โ Coordinates:\n",
+ "โ โ โ * azimuth_time (azimuth_time) datetime64[ns] 200B 2024-02-01T16:49:15.8750...\n",
+ "โ โ โ Data variables:\n",
+ "โ โ โ pitch (azimuth_time) float32 100B dask.array\n",
+ "โ โ โ q0 (azimuth_time) float32 100B dask.array\n",
+ "โ โ โ q1 (azimuth_time) float32 100B dask.array\n",
+ "โ โ โ q2 (azimuth_time) float32 100B dask.array\n",
+ "โ โ โ q3 (azimuth_time) float32 100B dask.array\n",
+ "โ โ โ roll (azimuth_time) float32 100B dask.array\n",
+ "โ โ โ wx (azimuth_time) float32 100B dask.array\n",
+ "โ โ โ wy (azimuth_time) float32 100B dask.array\n",
+ "โ โ โ wz (azimuth_time) float32 100B dask.array\n",
+ "โ โ โ yaw (azimuth_time) float32 100B dask.array\n",
+ "โ โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH/conditions/azimuth_fm_rate\n",
+ "โ โ โ Dimensions: (azimuth_time: 10, degree: 3)\n",
+ "โ โ โ Coordinates:\n",
+ "โ โ โ * azimuth_time (azimuth_time) datetime64[ns] 80B 2024-02-01T...\n",
+ "โ โ โ Dimensions without coordinates: degree\n",
+ "โ โ โ Data variables:\n",
+ "โ โ โ azimuth_fm_rate_polynomial (azimuth_time, degree) float32 120B dask.array\n",
+ "โ โ โ t0 (azimuth_time) float32 40B dask.array\n",
+ "โ โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH/conditions/coordinate_conversion\n",
+ "โ โ โ Dimensions: (azimuth_time: 28, degree: 9)\n",
+ "โ โ โ Coordinates:\n",
+ "โ โ โ * azimuth_time (azimuth_time) datetime64[ns] 224B 2024-02-01T16:49:13...\n",
+ "โ โ โ Dimensions without coordinates: degree\n",
+ "โ โ โ Data variables:\n",
+ "โ โ โ gr0 (azimuth_time) float32 112B dask.array\n",
+ "โ โ โ grsr_coefficients (azimuth_time, degree) float32 1kB dask.array\n",
+ "โ โ โ slant_range_time (azimuth_time) float32 112B dask.array\n",
+ "โ โ โ sr0 (azimuth_time) float32 112B dask.array\n",
+ "โ โ โ srgr_coefficients (azimuth_time, degree) float32 1kB dask.array\n",
+ "โ โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH/conditions/doppler_centroid\n",
+ "โ โ โ Dimensions: (azimuth_time: 27, degree: 3)\n",
+ "โ โ โ Coordinates:\n",
+ "โ โ โ * azimuth_time (azimuth_time) datetime64[ns] 216B 202...\n",
+ "โ โ โ Dimensions without coordinates: degree\n",
+ "โ โ โ Data variables:\n",
+ "โ โ โ data_dc_polynomial (azimuth_time, degree) float32 324B dask.array\n",
+ "โ โ โ data_dc_rms_error (azimuth_time) float32 108B dask.array\n",
+ "โ โ โ data_dc_rms_error_above_threshold (azimuth_time) bool 27B dask.array\n",
+ "โ โ โ fine_dce_azimuth_start_time (azimuth_time) bool 27B dask.array\n",
+ "โ โ โ fine_dce_azimuth_stop_time (azimuth_time) bool 27B dask.array\n",
+ "โ โ โ geometry_dc_polynomial (azimuth_time, degree) float32 324B dask.array\n",
+ "โ โ โ t0 (azimuth_time) float32 108B dask.array\n",
+ "โ โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH/conditions/gcp\n",
+ "โ โ โ Dimensions: (azimuth_time: 210)\n",
+ "โ โ โ Coordinates:\n",
+ "โ โ โ * azimuth_time (azimuth_time) datetime64[ns] 2kB 2024-02-01T16:49:15.7...\n",
+ "โ โ โ line (azimuth_time) int32 840B dask.array\n",
+ "โ โ โ Data variables:\n",
+ "โ โ โ elevation_angle (azimuth_time) float32 840B dask.array\n",
+ "โ โ โ height (azimuth_time) float32 840B dask.array\n",
+ "โ โ โ incidence_angle (azimuth_time) float32 840B dask.array\n",
+ "โ โ โ latitude (azimuth_time) float32 840B dask.array\n",
+ "โ โ โ longitude (azimuth_time) float32 840B dask.array\n",
+ "โ โ โ pixel (azimuth_time) int32 840B dask.array\n",
+ "โ โ โ slant_range_time (azimuth_time) float32 840B dask.array\n",
+ "โ โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH/conditions/orbit\n",
+ "โ โ โ Dimensions: (azimuth_time: 16, axis: 3)\n",
+ "โ โ โ Coordinates:\n",
+ "โ โ โ * azimuth_time (azimuth_time) datetime64[ns] 128B 2024-02-01T16:48:13.6102...\n",
+ "โ โ โ Dimensions without coordinates: axis\n",
+ "โ โ โ Data variables:\n",
+ "โ โ โ position (azimuth_time, axis) float32 192B dask.array\n",
+ "โ โ โ velocity (azimuth_time, axis) float32 192B dask.array\n",
+ "โ โ โโโ Group: /S01SIWGRD_20240201T164915_0025_A299_750E_065517_VH/conditions/reference_replica\n",
+ "โ โ โ Dimensions: (azimuth_time: 3, degree: 4)\n",
+ "โ โ โ Coordinates:\n",
+ "โ โ โ * azimuth_time (azimuth_time) datetime64[ns] 24B ...\n",
+ "โ โ โ Dimensions without coordinates: degree\n",
+ "โ โ โ Data variables:\n",
+ "โ โ โ reference_replica_amplitude_coefficients (azimuth_time, degree) float32 48B dask.array