Implementations of various Elliptic Curve Cryptography primitives.
The Elliptic Curve Digital Signature Algorithm (ECDSA) as well as its Adaptor Signature variant are implemented over the curve secp256k1. In addition to the typical r and s values, generated ECDSA signatures also include a recovery bit v that allows for public key recovery.
A Schnorr Signature implementation is available which also features an Adaptor Signature variant. Both implementations are using the secp256k1 curve.
Two proof implementations allow for proving knowledge of a discrete logarithm, as well as the equality of two discrete logarithms.
Using the provided abstractions, different curves can be easily integrated and existing algorithms reused.
git clone <url>asdf install(optional)go test -count 1 -race ./...
go run <package-path>
go build [<package-path>]
go test [<package-path>][/...] [-v] [-cover] [-race] [-short] [-parallel <number>]
go test -bench=. [<package-path>] [-count <number>] [-benchmem] [-benchtime 2s] [-memprofile <name>]
go test -coverprofile <name> [<package-path>]
go tool cover -html <name>
go tool cover -func <name>
go fmt [<package-path>]
go mod init [<module-path>]
go mod tidy