Expand description
RustCrypto: secp256k1 (K-256) elliptic curve
secp256k1 (a.k.a. K-256) elliptic curve library written in pure Rust with support for ECDSA signing/verification (including Ethereum-style signatures with public-key recovery), Elliptic Curve Diffie-Hellman (ECDH), and general purpose arithmetic which can be used to implement arbitrary protocols.
Uses traits and base types from the elliptic-curve crate.
Optionally includes a secp256k1 arithmetic feature providing scalar and
point types (projective/affine) with support for constant-time scalar
multiplication. Additionally, implements traits from the group crate
which can be used to generically construct group-based protocols.
⚠️ Security Warning
The secp256k1 elliptic curve arithmetic contained in this crate has never been independently audited!
This crate has been designed with the goal of ensuring that secret-dependent
secp256k1 operations are performed in constant time (using the subtle crate
and constant-time formulas). However, it has not been thoroughly assessed to
ensure that generated assembly is constant time on common CPU architectures.
USE AT YOUR OWN RISK!
Supported Algorithms
- Elliptic Curve Diffie-Hellman (ECDH): gated under the
ecdhfeature. Note that this is technically ephemeral secp256k1 Diffie-Hellman (a.k.a. ECDHE) - Elliptic Curve Digital Signature Algorithm (ECDSA): gated under the
ecdsafeature. Support for ECDSA/secp256k1 signing and verification, applying low-S normalization (BIP 0062) as used in consensus-critical applications, and additionally supports secp256k1 public-key recovery from ECDSA signatures (as used by e.g. Ethereum)
About secp256k1 (K-256)
secp256k1 is a Koblitz curve commonly used in cryptocurrency applications. The “K-256” name follows NIST notation where P = prime fields, B = binary fields, and K = Koblitz curves.
The curve is specified as secp256k1 by Certicom’s SECG in
“SEC 2: Recommended Elliptic Curve Domain Parameters”:
https://www.secg.org/sec2-v2.pdf
secp256k1 is primarily notable for usage in Bitcoin and other cryptocurrencies, particularly in conjunction with the Elliptic Curve Digital Signature Algorithm (ECDSA). Owing to its wide deployment in these applications, secp256k1 is one of the most popular and commonly used elliptic curves.
Minimum Supported Rust Version
Rust 1.57 or higher.
Minimum supported Rust version can be changed in the future, but it will be done with a minor version bump.
SemVer Policy
- All on-by-default features of this library are covered by SemVer
- MSRV is considered exempt from SemVer as noted above
License
All crates licensed under either of
at your option.
Contribution
Unless you explicitly state otherwise, any contribution intentionally submitted for inclusion in the work by you, as defined in the Apache-2.0 license, shall be dual licensed as above, without any additional terms or conditions.
serde support
When the serde feature of this crate is enabled, Serialize and
Deserialize are impl’d for the following types:
Please see type-specific documentation for more information.
Re-exports
pub use elliptic_curve;pub use elliptic_curve::pkcs8;Modules
ecdhElliptic Curve Diffie-Hellman (Ephemeral) Support.
ecdsa-coreElliptic Curve Digital Signature Algorithm (ECDSA).
Structs
arithmeticsecp256k1 curve point expressed in affine coordinates.
arithmeticA point on the secp256k1 curve in projective coordinates.
arithmeticScalars are elements in the finite field modulo n.
secp256k1 (K-256) elliptic curve.
Type Definitions
Compressed SEC1-encoded secp256k1 (K-256) curve point.
SEC1-encoded secp256k1 (K-256) curve point.
secp256k1 (K-256) field element serialized as bytes.
Non-zero secp256k1 (K-256) scalar field element.
secp256k1 (K-256) public key.
secp256k1 (K-256) secret key.
256-bit unsigned big integer