Magma package for high-precision computations with Riemann surfaces defined by an affine equation f(x,y)=0 where f \in K[x,y], K number field, or by y^m = f(x), m > 1, f \in \C[x]; Detailled description of all algorithms can be found in my thesis "Efficient integration on Riemann surfaces & applications"
Universal correction b = 2γ_E + ln(2π/√7) and the fine-structure constant α — standalone reproducible companion to the bilingual monograph by Isaev Iskhak Khamzatovich. α⁻¹ agrees with CODATA-2022 to 0.27 ppm, no fitting parameters.
Spinor corrections b-C and a-C on the Klein quartic curve — Full verification, simulation, and interactive visualization
A Mathematica package for generating and visualizing classical Schottky covers.
Lecture notes from MATH 2260: Riemann Surfaces with Jeremy Kahn at Brown University for the Spring 2024 semester.
Über Teichmüller's Einheitliches Programm: Verifiable formalization of variable Riemann surfaces, continuing the unified research route from Göttingen school
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