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Core cryptographic primitives for Lux: high-performance hash functions (SHA-2/3), symmetric ciphers, ECDSA & BLS signatures, HKDF key derivation, and lattice-based post-quantum schemes.

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Lux Crypto Package

Go Reference Go Report Card

Overview

The crypto package provides cryptographic primitives and utilities for the Lux Network ecosystem. It includes implementations for BLS signatures, key derivation, certificate handling, and secp256k1 operations, all optimized for blockchain applications.

Features

  • BLS Signatures: Threshold signature scheme supporting multi-party computation
  • SLIP-10 HD Wallets: Hierarchical deterministic key derivation
  • secp256k1: Elliptic curve operations for Ethereum compatibility
  • Certificate Management: TLS certificate handling for node identity
  • Key Factories: Secure key generation and management

Installation

go get github.com/luxfi/crypto

Usage

BLS Signatures

BLS (Boneh-Lynn-Shacham) signatures provide efficient threshold signature schemes:

import (
    "github.com/luxfi/crypto/bls"
)

// Generate a private key
sk, err := bls.NewSecretKey()
if err != nil {
    log.Fatal(err)
}

// Get the public key
pk := bls.PublicFromSecretKey(sk)

// Sign a message
message := []byte("Hello, Lux!")
signature := bls.Sign(sk, message)

// Verify the signature
valid := bls.Verify(pk, signature, message)

Key Derivation (SLIP-10)

Hierarchical deterministic key derivation following SLIP-10 standard:

import (
    "github.com/luxfi/crypto/keychain"
)

// Create a new keychain from seed
seed := []byte("your-secure-seed-phrase")
kc, err := keychain.NewFromSeed(seed)
if err != nil {
    log.Fatal(err)
}

// Derive a key at a specific path
key, err := kc.Derive([]uint32{44, 9000, 0, 0, 0})
if err != nil {
    log.Fatal(err)
}

secp256k1 Operations

Ethereum-compatible elliptic curve operations:

import (
    "github.com/luxfi/crypto/secp256k1"
)

// Generate a private key
privKey, err := secp256k1.NewPrivateKey()
if err != nil {
    log.Fatal(err)
}

// Get the public key
pubKey := privKey.PublicKey()

// Sign a message
messageHash := crypto.Keccak256([]byte("message"))
signature, err := privKey.Sign(messageHash)
if err != nil {
    log.Fatal(err)
}

// Verify signature
valid := pubKey.Verify(messageHash, signature)

Certificate Handling

TLS certificate management for node identity:

import (
    "github.com/luxfi/crypto"
)

// Create a certificate structure
cert := &crypto.Certificate{
    Raw:       tlsCert.Raw,
    PublicKey: tlsCert.PublicKey,
}

// Use with node identity generation
// nodeID := ids.NodeIDFromCert(cert)

Package Structure

crypto/
├── bls/           # BLS signature scheme implementation
├── keychain/      # SLIP-10 HD key derivation
├── secp256k1/     # secp256k1 elliptic curve operations
├── certificate.go # TLS certificate structures
└── README.md      # This file

Security Considerations

  1. Key Storage: Never store private keys in plain text. Use secure key management systems.
  2. Randomness: This package uses cryptographically secure random number generation.
  3. Constant Time: Critical operations are implemented to be constant-time where applicable.
  4. Threshold Signatures: BLS signatures support threshold schemes for distributed signing.

Performance

The crypto package is optimized for blockchain operations:

  • Fast signature verification for consensus
  • Batch verification support in BLS
  • Optimized elliptic curve operations
  • Minimal memory allocations

Testing

Run the comprehensive test suite:

go test ./...

Run benchmarks:

go test -bench=. ./...

Contributing

We welcome contributions! Please see our Contributing Guidelines for details.

Development Setup

  1. Clone the repository
  2. Install dependencies: go mod download
  3. Run tests: go test ./...
  4. Run linters: golangci-lint run

License

This project is licensed under the BSD 3-Clause License. See the LICENSE file for details.

References

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Core cryptographic primitives for Lux: high-performance hash functions (SHA-2/3), symmetric ciphers, ECDSA & BLS signatures, HKDF key derivation, and lattice-based post-quantum schemes.

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