Expand description
§RustCrypto: NIST P-384 (secp384r1) elliptic curve
Pure Rust implementation of the NIST P-384 (a.k.a. secp384r1) elliptic curve
with support for ECDH, ECDSA signing/verification, and general purpose curve
arithmetic support implemented in terms of traits from the elliptic-curve
crate.
§⚠️ Security Warning
The 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
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. - Elliptic Curve Digital Signature Algorithm (ECDSA): gated under the
ecdsafeature.
§PKCS#8 Key Encoding
PKCS#8 is a private key format with support for multiple algorithms. It can be encoded as binary DER or text PEM.
You can recognize PEM encoded PKCS#8 private keys because they do not have an algorithm name in the type label, e.g.:
-----BEGIN PRIVATE KEY-----PKCS#8 support is gated under the pkcs8 feature. The pem feature, which is
enabled by default, adds PEM decoding and also enables pkcs8.
The same pattern is used by the other curve crates in this repository which
re-export pkcs8.
The following traits can be used to decode/encode secret and public keys as
PKCS#8/SPKI. Note that pkcs8 is re-exported from p384 when the pkcs8
feature is enabled:
pkcs8::DecodePrivateKey: decode private keys from PKCS#8pkcs8::EncodePrivateKey: encode private keys to PKCS#8pkcs8::DecodePublicKey: decode public keys from SPKIpkcs8::EncodePublicKey: encode public keys to SPKI
For private keys, SecretKey::from_der and SecretKey::from_pem provide
convenience methods which can decode PKCS#8 keys. Use the trait methods above
when the input is expected to be specifically PKCS#8.
§Example
use p384::SecretKey;
// WARNING: Do not hardcode private keys in your source code. This is for demonstration purposes only.
let pem = r#"-----BEGIN PRIVATE KEY-----
MIG2AgEAMBAGByqGSM49AgEGBSuBBAAiBIGeMIGbAgEBBDBs2FQo+zKrF8hywWB/
mISKUjsyCpYI/tZc0nzXW9zsBE3xqR0gG/f3qsETDG3cSw+hZANiAAR5bOBw+XY+
jrppUPPAT9VKB+e9X/4Lk9tpYNpC1dfLXzTa4wzRkCS5MJHgYNnYynzFKG0a1uY5
cO4Gd7ngQcruAZwkADecrwDeGtnrTdcRrQ0qhQGlHYfwT4runOeuT2c=
-----END PRIVATE KEY-----"#;
let secret_key = SecretKey::from_pem(pem)?;§About P-384
NIST P-384 is a Weierstrass curve specified in SP 800-186: Recommendations for Discrete Logarithm-based Cryptography: Elliptic Curve Domain Parameters.
Also known as secp384r1 (SECG), it’s included in the US National Security Agency’s “Suite B” and is widely used in protocols like TLS and the associated X.509 PKI.
§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.
§Backends
This crate has support for two different field arithmetic backends which can be selected using
cfg(p384_backend), e.g. to select the formally verified fiat backend:
$ RUSTFLAGS='--cfg p384_backend="fiat"' cargo testOr it can be set through .cargo/config:
[build]
rustflags = ['--cfg', 'p384_backend="fiat"']The available backends are:
bigint(default): backend provided by crypto-bigint, which should provide better performance as well as smaller code size and fewer dependencies, but isn’t formally verified and may contain bugsfiat: formally verified implementation synthesized by fiat-crypto which should be correct for all inputs (though there’s a possibility of bugs in the code which glues to it)
§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;pkcs8pub use hash2curve;hash2curve
Modules§
- ecdh
ecdh - Elliptic Curve Diffie-Hellman (Ephemeral) Support.
- ecdsa
ecdsa-core - Elliptic Curve Digital Signature Algorithm (ECDSA)
- test_
vectors test-vectors - secp384r1 test vectors.
Structs§
- Nist
P384 - NIST P-384 elliptic curve.
- Odd
- Wrapper type for odd integers.
- Scalar
arithmetic - Element in the NIST P-384 scalar field modulo
n.
Type Aliases§
- Affine
Point arithmetic - Elliptic curve point in affine coordinates.
- Compressed
Point - Compressed SEC1-encoded NIST P-384 curve point.
- Field
Bytes - NIST P-384 field element serialized as bytes.
- NonZero
Scalar arithmetic - Non-zero NIST P-384 scalar field element.
- Projective
Point arithmetic - Elliptic curve point in projective coordinates.
- Public
Key arithmetic - NIST P-384 public key.
- Sec1
Point - NIST P-384 SEC1 encoded point.
- Secret
Key - NIST P-384 secret key.
- U48
- U384
- 384-bit unsigned big integer.