blob: 47318364cc793bd3889486db0fcd5ca4bfd00856 [file] [log] [blame]
//! Elliptic Curve
//!
//! Cryptography relies on the difficulty of solving mathematical problems, such as the factor
//! of large integers composed of two large prime numbers and the discrete logarithm of a
//! random elliptic curve. This module provides low-level features of the latter.
//! Elliptic Curve protocols can provide the same security with smaller keys.
//!
//! There are 2 forms of elliptic curves, `Fp` and `F2^m`. These curves use irreducible
//! trinomial or pentanomial. Being a generic interface to a wide range of algorithms,
//! the curves are generally referenced by [`EcGroup`]. There are many built-in groups
//! found in [`Nid`].
//!
//! OpenSSL Wiki explains the fields and curves in detail at [Elliptic Curve Cryptography].
//!
//! [`EcGroup`]: struct.EcGroup.html
//! [`Nid`]: ../nid/struct.Nid.html
//! [Eliptic Curve Cryptography]: https://wiki.openssl.org/index.php/Elliptic_Curve_Cryptography
use foreign_types::{ForeignType, ForeignTypeRef};
use libc::c_int;
use std::fmt;
use std::ptr;
use crate::bn::{BigNumContextRef, BigNumRef};
use crate::error::ErrorStack;
use crate::nid::Nid;
use crate::pkey::{HasParams, HasPrivate, HasPublic, Params, Private, Public};
use crate::util::ForeignTypeRefExt;
use crate::{cvt, cvt_n, cvt_p, init};
use openssl_macros::corresponds;
/// Compressed or Uncompressed conversion
///
/// Conversion from the binary value of the point on the curve is performed in one of
/// compressed, uncompressed, or hybrid conversions. The default is compressed, except
/// for binary curves.
///
/// Further documentation is available in the [X9.62] standard.
///
/// [X9.62]: http://citeseerx.ist.psu.edu/viewdoc/download?doi=10.1.1.202.2977&rep=rep1&type=pdf
#[derive(Copy, Clone)]
pub struct PointConversionForm(ffi::point_conversion_form_t);
impl PointConversionForm {
/// Compressed conversion from point value.
pub const COMPRESSED: PointConversionForm =
PointConversionForm(ffi::point_conversion_form_t::POINT_CONVERSION_COMPRESSED);
/// Uncompressed conversion from point value.
pub const UNCOMPRESSED: PointConversionForm =
PointConversionForm(ffi::point_conversion_form_t::POINT_CONVERSION_UNCOMPRESSED);
/// Performs both compressed and uncompressed conversions.
pub const HYBRID: PointConversionForm =
PointConversionForm(ffi::point_conversion_form_t::POINT_CONVERSION_HYBRID);
}
/// Named Curve or Explicit
///
/// This type acts as a boolean as to whether the `EcGroup` is named or explicit.
#[derive(Copy, Clone)]
pub struct Asn1Flag(c_int);
impl Asn1Flag {
/// Curve defined using polynomial parameters
///
/// Most applications use a named EC_GROUP curve, however, support
/// is included to explicitly define the curve used to calculate keys
/// This information would need to be known by both endpoint to make communication
/// effective.
///
/// OPENSSL_EC_EXPLICIT_CURVE, but that was only added in 1.1.
/// Man page documents that 0 can be used in older versions.
///
/// OpenSSL documentation at [`EC_GROUP`]
///
/// [`EC_GROUP`]: https://www.openssl.org/docs/man1.1.0/crypto/EC_GROUP_get_seed_len.html
pub const EXPLICIT_CURVE: Asn1Flag = Asn1Flag(0);
/// Standard Curves
///
/// Curves that make up the typical encryption use cases. The collection of curves
/// are well known but extensible.
///
/// OpenSSL documentation at [`EC_GROUP`]
///
/// [`EC_GROUP`]: https://www.openssl.org/docs/manmaster/man3/EC_GROUP_order_bits.html
pub const NAMED_CURVE: Asn1Flag = Asn1Flag(ffi::OPENSSL_EC_NAMED_CURVE);
}
foreign_type_and_impl_send_sync! {
type CType = ffi::EC_GROUP;
fn drop = ffi::EC_GROUP_free;
/// Describes the curve
///
/// A curve can be of the named curve type. These curves can be discovered
/// using openssl binary `openssl ecparam -list_curves`. Other operations
/// are available in the [wiki]. These named curves are available in the
/// [`Nid`] module.
///
/// Curves can also be generated using prime field parameters or a binary field.
///
/// Prime fields use the formula `y^2 mod p = x^3 + ax + b mod p`. Binary
/// fields use the formula `y^2 + xy = x^3 + ax^2 + b`. Named curves have
/// assured security. To prevent accidental vulnerabilities, they should
/// be preferred.
///
/// [wiki]: https://wiki.openssl.org/index.php/Command_Line_Elliptic_Curve_Operations
/// [`Nid`]: ../nid/index.html
pub struct EcGroup;
/// Reference to [`EcGroup`]
///
/// [`EcGroup`]: struct.EcGroup.html
pub struct EcGroupRef;
}
impl EcGroup {
/// Returns the group of a standard named curve.
#[corresponds(EC_GROUP_new_by_curve_name)]
pub fn from_curve_name(nid: Nid) -> Result<EcGroup, ErrorStack> {
unsafe {
init();
cvt_p(ffi::EC_GROUP_new_by_curve_name(nid.as_raw())).map(EcGroup)
}
}
}
impl EcGroupRef {
/// Places the components of a curve over a prime field in the provided `BigNum`s.
/// The components make up the formula `y^2 mod p = x^3 + ax + b mod p`.
#[corresponds(EC_GROUP_get_curve_GFp)]
pub fn components_gfp(
&self,
p: &mut BigNumRef,
a: &mut BigNumRef,
b: &mut BigNumRef,
ctx: &mut BigNumContextRef,
) -> Result<(), ErrorStack> {
unsafe {
cvt(ffi::EC_GROUP_get_curve_GFp(
self.as_ptr(),
p.as_ptr(),
a.as_ptr(),
b.as_ptr(),
ctx.as_ptr(),
))
.map(|_| ())
}
}
/// Places the components of a curve over a binary field in the provided `BigNum`s.
/// The components make up the formula `y^2 + xy = x^3 + ax^2 + b`.
///
/// In this form `p` relates to the irreducible polynomial. Each bit represents
/// a term in the polynomial. It will be set to 3 `1`s or 5 `1`s depending on
/// using a trinomial or pentanomial.
#[corresponds(EC_GROUP_get_curve_GF2m)]
#[cfg(not(any(boringssl, osslconf = "OPENSSL_NO_EC2M")))]
pub fn components_gf2m(
&self,
p: &mut BigNumRef,
a: &mut BigNumRef,
b: &mut BigNumRef,
ctx: &mut BigNumContextRef,
) -> Result<(), ErrorStack> {
unsafe {
cvt(ffi::EC_GROUP_get_curve_GF2m(
self.as_ptr(),
p.as_ptr(),
a.as_ptr(),
b.as_ptr(),
ctx.as_ptr(),
))
.map(|_| ())
}
}
/// Places the cofactor of the group in the provided `BigNum`.
#[corresponds(EC_GROUP_get_cofactor)]
pub fn cofactor(
&self,
cofactor: &mut BigNumRef,
ctx: &mut BigNumContextRef,
) -> Result<(), ErrorStack> {
unsafe {
cvt(ffi::EC_GROUP_get_cofactor(
self.as_ptr(),
cofactor.as_ptr(),
ctx.as_ptr(),
))
.map(|_| ())
}
}
/// Returns the degree of the curve.
#[corresponds(EC_GROUP_get_degree)]
pub fn degree(&self) -> u32 {
unsafe { ffi::EC_GROUP_get_degree(self.as_ptr()) as u32 }
}
/// Returns the number of bits in the group order.
#[corresponds(EC_GROUP_order_bits)]
#[cfg(ossl110)]
pub fn order_bits(&self) -> u32 {
unsafe { ffi::EC_GROUP_order_bits(self.as_ptr()) as u32 }
}
/// Returns the generator for the given curve as an [`EcPoint`].
#[corresponds(EC_GROUP_get0_generator)]
pub fn generator(&self) -> &EcPointRef {
unsafe {
let ptr = ffi::EC_GROUP_get0_generator(self.as_ptr());
EcPointRef::from_const_ptr(ptr)
}
}
/// Places the order of the curve in the provided `BigNum`.
#[corresponds(EC_GROUP_get_order)]
pub fn order(
&self,
order: &mut BigNumRef,
ctx: &mut BigNumContextRef,
) -> Result<(), ErrorStack> {
unsafe {
cvt(ffi::EC_GROUP_get_order(
self.as_ptr(),
order.as_ptr(),
ctx.as_ptr(),
))
.map(|_| ())
}
}
/// Sets the flag determining if the group corresponds to a named curve or must be explicitly
/// parameterized.
///
/// This defaults to `EXPLICIT_CURVE` in OpenSSL 1.0.1 and 1.0.2, but `NAMED_CURVE` in OpenSSL
/// 1.1.0.
#[corresponds(EC_GROUP_set_asn1_flag)]
pub fn set_asn1_flag(&mut self, flag: Asn1Flag) {
unsafe {
ffi::EC_GROUP_set_asn1_flag(self.as_ptr(), flag.0);
}
}
/// Returns the name of the curve, if a name is associated.
#[corresponds(EC_GROUP_get_curve_name)]
pub fn curve_name(&self) -> Option<Nid> {
let nid = unsafe { ffi::EC_GROUP_get_curve_name(self.as_ptr()) };
if nid > 0 {
Some(Nid::from_raw(nid))
} else {
None
}
}
}
foreign_type_and_impl_send_sync! {
type CType = ffi::EC_POINT;
fn drop = ffi::EC_POINT_free;
/// Represents a point on the curve
pub struct EcPoint;
/// A reference a borrowed [`EcPoint`].
pub struct EcPointRef;
}
impl EcPointRef {
/// Computes `a + b`, storing the result in `self`.
#[corresponds(EC_POINT_add)]
pub fn add(
&mut self,
group: &EcGroupRef,
a: &EcPointRef,
b: &EcPointRef,
ctx: &mut BigNumContextRef,
) -> Result<(), ErrorStack> {
unsafe {
cvt(ffi::EC_POINT_add(
group.as_ptr(),
self.as_ptr(),
a.as_ptr(),
b.as_ptr(),
ctx.as_ptr(),
))
.map(|_| ())
}
}
/// Computes `q * m`, storing the result in `self`.
#[corresponds(EC_POINT_mul)]
pub fn mul(
&mut self,
group: &EcGroupRef,
q: &EcPointRef,
m: &BigNumRef,
// FIXME should be &mut
ctx: &BigNumContextRef,
) -> Result<(), ErrorStack> {
unsafe {
cvt(ffi::EC_POINT_mul(
group.as_ptr(),
self.as_ptr(),
ptr::null(),
q.as_ptr(),
m.as_ptr(),
ctx.as_ptr(),
))
.map(|_| ())
}
}
/// Computes `generator * n`, storing the result in `self`.
#[corresponds(EC_POINT_mul)]
pub fn mul_generator(
&mut self,
group: &EcGroupRef,
n: &BigNumRef,
// FIXME should be &mut
ctx: &BigNumContextRef,
) -> Result<(), ErrorStack> {
unsafe {
cvt(ffi::EC_POINT_mul(
group.as_ptr(),
self.as_ptr(),
n.as_ptr(),
ptr::null(),
ptr::null(),
ctx.as_ptr(),
))
.map(|_| ())
}
}
/// Computes `generator * n + q * m`, storing the result in `self`.
#[corresponds(EC_POINT_mul)]
pub fn mul_full(
&mut self,
group: &EcGroupRef,
n: &BigNumRef,
q: &EcPointRef,
m: &BigNumRef,
ctx: &mut BigNumContextRef,
) -> Result<(), ErrorStack> {
unsafe {
cvt(ffi::EC_POINT_mul(
group.as_ptr(),
self.as_ptr(),
n.as_ptr(),
q.as_ptr(),
m.as_ptr(),
ctx.as_ptr(),
))
.map(|_| ())
}
}
/// Inverts `self`.
#[corresponds(EC_POINT_invert)]
// FIXME should be mutable
pub fn invert(&mut self, group: &EcGroupRef, ctx: &BigNumContextRef) -> Result<(), ErrorStack> {
unsafe {
cvt(ffi::EC_POINT_invert(
group.as_ptr(),
self.as_ptr(),
ctx.as_ptr(),
))
.map(|_| ())
}
}
/// Serializes the point to a binary representation.
#[corresponds(EC_POINT_point2oct)]
pub fn to_bytes(
&self,
group: &EcGroupRef,
form: PointConversionForm,
ctx: &mut BigNumContextRef,
) -> Result<Vec<u8>, ErrorStack> {
unsafe {
let len = ffi::EC_POINT_point2oct(
group.as_ptr(),
self.as_ptr(),
form.0,
ptr::null_mut(),
0,
ctx.as_ptr(),
);
if len == 0 {
return Err(ErrorStack::get());
}
let mut buf = vec![0; len];
let len = ffi::EC_POINT_point2oct(
group.as_ptr(),
self.as_ptr(),
form.0,
buf.as_mut_ptr(),
len,
ctx.as_ptr(),
);
if len == 0 {
Err(ErrorStack::get())
} else {
Ok(buf)
}
}
}
/// Creates a new point on the specified curve with the same value.
#[corresponds(EC_POINT_dup)]
pub fn to_owned(&self, group: &EcGroupRef) -> Result<EcPoint, ErrorStack> {
unsafe { cvt_p(ffi::EC_POINT_dup(self.as_ptr(), group.as_ptr())).map(EcPoint) }
}
/// Determines if this point is equal to another.
#[corresponds(EC_POINT_cmp)]
pub fn eq(
&self,
group: &EcGroupRef,
other: &EcPointRef,
ctx: &mut BigNumContextRef,
) -> Result<bool, ErrorStack> {
unsafe {
let res = cvt_n(ffi::EC_POINT_cmp(
group.as_ptr(),
self.as_ptr(),
other.as_ptr(),
ctx.as_ptr(),
))?;
Ok(res == 0)
}
}
/// Places affine coordinates of a curve over a prime field in the provided
/// `x` and `y` `BigNum`s.
#[corresponds(EC_POINT_get_affine_coordinates)]
#[cfg(ossl111)]
pub fn affine_coordinates(
&self,
group: &EcGroupRef,
x: &mut BigNumRef,
y: &mut BigNumRef,
ctx: &mut BigNumContextRef,
) -> Result<(), ErrorStack> {
unsafe {
cvt(ffi::EC_POINT_get_affine_coordinates(
group.as_ptr(),
self.as_ptr(),
x.as_ptr(),
y.as_ptr(),
ctx.as_ptr(),
))
.map(|_| ())
}
}
/// Places affine coordinates of a curve over a prime field in the provided
/// `x` and `y` `BigNum`s
#[corresponds(EC_POINT_get_affine_coordinates_GFp)]
pub fn affine_coordinates_gfp(
&self,
group: &EcGroupRef,
x: &mut BigNumRef,
y: &mut BigNumRef,
ctx: &mut BigNumContextRef,
) -> Result<(), ErrorStack> {
unsafe {
cvt(ffi::EC_POINT_get_affine_coordinates_GFp(
group.as_ptr(),
self.as_ptr(),
x.as_ptr(),
y.as_ptr(),
ctx.as_ptr(),
))
.map(|_| ())
}
}
/// Places affine coordinates of a curve over a binary field in the provided
/// `x` and `y` `BigNum`s
#[corresponds(EC_POINT_get_affine_coordinates_GF2m)]
#[cfg(not(any(boringssl, osslconf = "OPENSSL_NO_EC2M")))]
pub fn affine_coordinates_gf2m(
&self,
group: &EcGroupRef,
x: &mut BigNumRef,
y: &mut BigNumRef,
ctx: &mut BigNumContextRef,
) -> Result<(), ErrorStack> {
unsafe {
cvt(ffi::EC_POINT_get_affine_coordinates_GF2m(
group.as_ptr(),
self.as_ptr(),
x.as_ptr(),
y.as_ptr(),
ctx.as_ptr(),
))
.map(|_| ())
}
}
/// Checks if point is infinity
#[corresponds(EC_POINT_is_at_infinity)]
pub fn is_infinity(&self, group: &EcGroupRef) -> bool {
unsafe {
let res = ffi::EC_POINT_is_at_infinity(group.as_ptr(), self.as_ptr());
res == 1
}
}
/// Checks if point is on a given curve
#[corresponds(EC_POINT_is_on_curve)]
pub fn is_on_curve(
&self,
group: &EcGroupRef,
ctx: &mut BigNumContextRef,
) -> Result<bool, ErrorStack> {
unsafe {
let res = cvt_n(ffi::EC_POINT_is_on_curve(
group.as_ptr(),
self.as_ptr(),
ctx.as_ptr(),
))?;
Ok(res == 1)
}
}
}
impl EcPoint {
/// Creates a new point on the specified curve.
#[corresponds(EC_POINT_new)]
pub fn new(group: &EcGroupRef) -> Result<EcPoint, ErrorStack> {
unsafe { cvt_p(ffi::EC_POINT_new(group.as_ptr())).map(EcPoint) }
}
/// Creates point from a binary representation
#[corresponds(EC_POINT_oct2point)]
pub fn from_bytes(
group: &EcGroupRef,
buf: &[u8],
ctx: &mut BigNumContextRef,
) -> Result<EcPoint, ErrorStack> {
let point = EcPoint::new(group)?;
unsafe {
cvt(ffi::EC_POINT_oct2point(
group.as_ptr(),
point.as_ptr(),
buf.as_ptr(),
buf.len(),
ctx.as_ptr(),
))?;
}
Ok(point)
}
}
generic_foreign_type_and_impl_send_sync! {
type CType = ffi::EC_KEY;
fn drop = ffi::EC_KEY_free;
/// Public and optional private key on the given curve.
pub struct EcKey<T>;
/// A reference to an [`EcKey`].
pub struct EcKeyRef<T>;
}
impl<T> EcKeyRef<T>
where
T: HasPrivate,
{
private_key_to_pem! {
/// Serializes the private key to a PEM-encoded ECPrivateKey structure.
///
/// The output will have a header of `-----BEGIN EC PRIVATE KEY-----`.
#[corresponds(PEM_write_bio_ECPrivateKey)]
private_key_to_pem,
/// Serializes the private key to a PEM-encoded encrypted ECPrivateKey structure.
///
/// The output will have a header of `-----BEGIN EC PRIVATE KEY-----`.
#[corresponds(PEM_write_bio_ECPrivateKey)]
private_key_to_pem_passphrase,
ffi::PEM_write_bio_ECPrivateKey
}
to_der! {
/// Serializes the private key into a DER-encoded ECPrivateKey structure.
#[corresponds(i2d_ECPrivateKey)]
private_key_to_der,
ffi::i2d_ECPrivateKey
}
/// Returns the private key value.
#[corresponds(EC_KEY_get0_private_key)]
pub fn private_key(&self) -> &BigNumRef {
unsafe {
let ptr = ffi::EC_KEY_get0_private_key(self.as_ptr());
BigNumRef::from_const_ptr(ptr)
}
}
}
impl<T> EcKeyRef<T>
where
T: HasPublic,
{
/// Returns the public key.
#[corresponds(EC_KEY_get0_public_key)]
pub fn public_key(&self) -> &EcPointRef {
unsafe {
let ptr = ffi::EC_KEY_get0_public_key(self.as_ptr());
EcPointRef::from_const_ptr(ptr)
}
}
to_pem! {
/// Serializes the public key into a PEM-encoded SubjectPublicKeyInfo structure.
///
/// The output will have a header of `-----BEGIN PUBLIC KEY-----`.
#[corresponds(PEM_write_bio_EC_PUBKEY)]
public_key_to_pem,
ffi::PEM_write_bio_EC_PUBKEY
}
to_der! {
/// Serializes the public key into a DER-encoded SubjectPublicKeyInfo structure.
#[corresponds(i2d_EC_PUBKEY)]
public_key_to_der,
ffi::i2d_EC_PUBKEY
}
}
impl<T> EcKeyRef<T>
where
T: HasParams,
{
/// Returns the key's group.
#[corresponds(EC_KEY_get0_group)]
pub fn group(&self) -> &EcGroupRef {
unsafe {
let ptr = ffi::EC_KEY_get0_group(self.as_ptr());
EcGroupRef::from_const_ptr(ptr)
}
}
/// Checks the key for validity.
#[corresponds(EC_KEY_check_key)]
pub fn check_key(&self) -> Result<(), ErrorStack> {
unsafe { cvt(ffi::EC_KEY_check_key(self.as_ptr())).map(|_| ()) }
}
}
impl<T> ToOwned for EcKeyRef<T> {
type Owned = EcKey<T>;
fn to_owned(&self) -> EcKey<T> {
unsafe {
let r = ffi::EC_KEY_up_ref(self.as_ptr());
assert!(r == 1);
EcKey::from_ptr(self.as_ptr())
}
}
}
impl EcKey<Params> {
/// Constructs an `EcKey` corresponding to a known curve.
///
/// It will not have an associated public or private key. This kind of key is primarily useful
/// to be provided to the `set_tmp_ecdh` methods on `Ssl` and `SslContextBuilder`.
#[corresponds(EC_KEY_new_by_curve_name)]
pub fn from_curve_name(nid: Nid) -> Result<EcKey<Params>, ErrorStack> {
unsafe {
init();
cvt_p(ffi::EC_KEY_new_by_curve_name(nid.as_raw())).map(|p| EcKey::from_ptr(p))
}
}
/// Constructs an `EcKey` corresponding to a curve.
#[corresponds(EC_KEY_set_group)]
pub fn from_group(group: &EcGroupRef) -> Result<EcKey<Params>, ErrorStack> {
unsafe {
cvt_p(ffi::EC_KEY_new())
.map(|p| EcKey::from_ptr(p))
.and_then(|key| {
cvt(ffi::EC_KEY_set_group(key.as_ptr(), group.as_ptr())).map(|_| key)
})
}
}
}
impl EcKey<Public> {
/// Constructs an `EcKey` from the specified group with the associated `EcPoint`, public_key.
///
/// This will only have the associated public_key.
///
/// # Example
///
/// ```no_run
/// use openssl::bn::BigNumContext;
/// use openssl::ec::*;
/// use openssl::nid::Nid;
/// use openssl::pkey::PKey;
///
/// // get bytes from somewhere, i.e. this will not produce a valid key
/// let public_key: Vec<u8> = vec![];
///
/// // create an EcKey from the binary form of a EcPoint
/// let group = EcGroup::from_curve_name(Nid::SECP256K1).unwrap();
/// let mut ctx = BigNumContext::new().unwrap();
/// let point = EcPoint::from_bytes(&group, &public_key, &mut ctx).unwrap();
/// let key = EcKey::from_public_key(&group, &point);
/// ```
#[corresponds(EC_KEY_set_public_key)]
pub fn from_public_key(
group: &EcGroupRef,
public_key: &EcPointRef,
) -> Result<EcKey<Public>, ErrorStack> {
unsafe {
cvt_p(ffi::EC_KEY_new())
.map(|p| EcKey::from_ptr(p))
.and_then(|key| {
cvt(ffi::EC_KEY_set_group(key.as_ptr(), group.as_ptr())).map(|_| key)
})
.and_then(|key| {
cvt(ffi::EC_KEY_set_public_key(
key.as_ptr(),
public_key.as_ptr(),
))
.map(|_| key)
})
}
}
/// Constructs a public key from its affine coordinates.
#[corresponds(EC_KEY_set_public_key_affine_coordinates)]
pub fn from_public_key_affine_coordinates(
group: &EcGroupRef,
x: &BigNumRef,
y: &BigNumRef,
) -> Result<EcKey<Public>, ErrorStack> {
unsafe {
cvt_p(ffi::EC_KEY_new())
.map(|p| EcKey::from_ptr(p))
.and_then(|key| {
cvt(ffi::EC_KEY_set_group(key.as_ptr(), group.as_ptr())).map(|_| key)
})
.and_then(|key| {
cvt(ffi::EC_KEY_set_public_key_affine_coordinates(
key.as_ptr(),
x.as_ptr(),
y.as_ptr(),
))
.map(|_| key)
})
}
}
from_pem! {
/// Decodes a PEM-encoded SubjectPublicKeyInfo structure containing a EC key.
///
/// The input should have a header of `-----BEGIN PUBLIC KEY-----`.
#[corresponds(PEM_read_bio_EC_PUBKEY)]
public_key_from_pem,
EcKey<Public>,
ffi::PEM_read_bio_EC_PUBKEY
}
from_der! {
/// Decodes a DER-encoded SubjectPublicKeyInfo structure containing a EC key.
#[corresponds(d2i_EC_PUBKEY)]
public_key_from_der,
EcKey<Public>,
ffi::d2i_EC_PUBKEY
}
}
impl EcKey<Private> {
/// Generates a new public/private key pair on the specified curve.
#[corresponds(EC_KEY_generate_key)]
pub fn generate(group: &EcGroupRef) -> Result<EcKey<Private>, ErrorStack> {
unsafe {
cvt_p(ffi::EC_KEY_new())
.map(|p| EcKey::from_ptr(p))
.and_then(|key| {
cvt(ffi::EC_KEY_set_group(key.as_ptr(), group.as_ptr())).map(|_| key)
})
.and_then(|key| cvt(ffi::EC_KEY_generate_key(key.as_ptr())).map(|_| key))
}
}
/// Constructs an public/private key pair given a curve, a private key and a public key point.
#[corresponds(EC_KEY_set_private_key)]
pub fn from_private_components(
group: &EcGroupRef,
private_number: &BigNumRef,
public_key: &EcPointRef,
) -> Result<EcKey<Private>, ErrorStack> {
unsafe {
cvt_p(ffi::EC_KEY_new())
.map(|p| EcKey::from_ptr(p))
.and_then(|key| {
cvt(ffi::EC_KEY_set_group(key.as_ptr(), group.as_ptr())).map(|_| key)
})
.and_then(|key| {
cvt(ffi::EC_KEY_set_private_key(
key.as_ptr(),
private_number.as_ptr(),
))
.map(|_| key)
})
.and_then(|key| {
cvt(ffi::EC_KEY_set_public_key(
key.as_ptr(),
public_key.as_ptr(),
))
.map(|_| key)
})
}
}
private_key_from_pem! {
/// Deserializes a private key from a PEM-encoded ECPrivateKey structure.
///
/// The input should have a header of `-----BEGIN EC PRIVATE KEY-----`.
#[corresponds(PEM_read_bio_ECPrivateKey)]
private_key_from_pem,
/// Deserializes a private key from a PEM-encoded encrypted ECPrivateKey structure.
///
/// The input should have a header of `-----BEGIN EC PRIVATE KEY-----`.
#[corresponds(PEM_read_bio_ECPrivateKey)]
private_key_from_pem_passphrase,
/// Deserializes a private key from a PEM-encoded encrypted ECPrivateKey structure.
///
/// The callback should fill the password into the provided buffer and return its length.
///
/// The input should have a header of `-----BEGIN EC PRIVATE KEY-----`.
#[corresponds(PEM_read_bio_ECPrivateKey)]
private_key_from_pem_callback,
EcKey<Private>,
ffi::PEM_read_bio_ECPrivateKey
}
from_der! {
/// Decodes a DER-encoded elliptic curve private key structure.
#[corresponds(d2i_ECPrivateKey)]
private_key_from_der,
EcKey<Private>,
ffi::d2i_ECPrivateKey
}
/// Decodes a DER-encoded elliptic curve private key structure for the specified curve.
#[corresponds(EC_KEY_parse_private_key)]
#[cfg(boringssl)]
pub fn private_key_from_der_for_group(
der: &[u8],
group: &EcGroupRef,
) -> Result<EcKey<Private>, ErrorStack> {
unsafe {
let mut cbs = ffi::CBS {
data: der.as_ptr(),
len: der.len(),
};
cvt_p(ffi::EC_KEY_parse_private_key(
&mut cbs as *mut ffi::CBS,
group.as_ptr(),
))
.map(|p| EcKey::from_ptr(p))
}
}
}
impl<T> Clone for EcKey<T> {
fn clone(&self) -> EcKey<T> {
(**self).to_owned()
}
}
impl<T> fmt::Debug for EcKey<T> {
fn fmt(&self, f: &mut fmt::Formatter<'_>) -> fmt::Result {
write!(f, "EcKey")
}
}
#[cfg(test)]
mod test {
use hex::FromHex;
use super::*;
use crate::bn::{BigNum, BigNumContext};
use crate::nid::Nid;
#[test]
fn key_new_by_curve_name() {
EcKey::from_curve_name(Nid::X9_62_PRIME256V1).unwrap();
}
#[test]
fn generate() {
let group = EcGroup::from_curve_name(Nid::X9_62_PRIME256V1).unwrap();
EcKey::generate(&group).unwrap();
}
#[test]
fn cofactor() {
let group = EcGroup::from_curve_name(Nid::X9_62_PRIME256V1).unwrap();
let mut ctx = BigNumContext::new().unwrap();
let mut cofactor = BigNum::new().unwrap();
group.cofactor(&mut cofactor, &mut ctx).unwrap();
let one = BigNum::from_u32(1).unwrap();
assert_eq!(cofactor, one);
}
#[test]
#[allow(clippy::redundant_clone)]
fn dup() {
let group = EcGroup::from_curve_name(Nid::X9_62_PRIME256V1).unwrap();
let key = EcKey::generate(&group).unwrap();
drop(key.clone());
}
#[test]
fn point_new() {
let group = EcGroup::from_curve_name(Nid::X9_62_PRIME256V1).unwrap();
EcPoint::new(&group).unwrap();
}
#[test]
fn point_bytes() {
let group = EcGroup::from_curve_name(Nid::X9_62_PRIME256V1).unwrap();
let key = EcKey::generate(&group).unwrap();
let point = key.public_key();
let mut ctx = BigNumContext::new().unwrap();
let bytes = point
.to_bytes(&group, PointConversionForm::COMPRESSED, &mut ctx)
.unwrap();
let point2 = EcPoint::from_bytes(&group, &bytes, &mut ctx).unwrap();
assert!(point.eq(&group, &point2, &mut ctx).unwrap());
}
#[test]
fn point_owned() {
let group = EcGroup::from_curve_name(Nid::X9_62_PRIME256V1).unwrap();
let key = EcKey::generate(&group).unwrap();
let point = key.public_key();
let owned = point.to_owned(&group).unwrap();
let mut ctx = BigNumContext::new().unwrap();
assert!(owned.eq(&group, point, &mut ctx).unwrap());
}
#[test]
fn mul_generator() {
let group = EcGroup::from_curve_name(Nid::X9_62_PRIME256V1).unwrap();
let key = EcKey::generate(&group).unwrap();
let mut ctx = BigNumContext::new().unwrap();
let mut public_key = EcPoint::new(&group).unwrap();
public_key
.mul_generator(&group, key.private_key(), &ctx)
.unwrap();
assert!(public_key.eq(&group, key.public_key(), &mut ctx).unwrap());
}
#[test]
fn generator() {
let group = EcGroup::from_curve_name(Nid::X9_62_PRIME256V1).unwrap();
let gen = group.generator();
let one = BigNum::from_u32(1).unwrap();
let mut ctx = BigNumContext::new().unwrap();
let mut ecp = EcPoint::new(&group).unwrap();
ecp.mul_generator(&group, &one, &ctx).unwrap();
assert!(ecp.eq(&group, gen, &mut ctx).unwrap());
}
#[test]
fn key_from_public_key() {
let group = EcGroup::from_curve_name(Nid::X9_62_PRIME256V1).unwrap();
let key = EcKey::generate(&group).unwrap();
let mut ctx = BigNumContext::new().unwrap();
let bytes = key
.public_key()
.to_bytes(&group, PointConversionForm::COMPRESSED, &mut ctx)
.unwrap();
drop(key);
let public_key = EcPoint::from_bytes(&group, &bytes, &mut ctx).unwrap();
let ec_key = EcKey::from_public_key(&group, &public_key).unwrap();
assert!(ec_key.check_key().is_ok());
}
#[test]
fn key_from_private_components() {
let group = EcGroup::from_curve_name(Nid::X9_62_PRIME256V1).unwrap();
let key = EcKey::generate(&group).unwrap();
let dup_key =
EcKey::from_private_components(&group, key.private_key(), key.public_key()).unwrap();
dup_key.check_key().unwrap();
assert!(key.private_key() == dup_key.private_key());
}
#[test]
fn key_from_affine_coordinates() {
let group = EcGroup::from_curve_name(Nid::X9_62_PRIME256V1).unwrap();
let x = Vec::from_hex("30a0424cd21c2944838a2d75c92b37e76ea20d9f00893a3b4eee8a3c0aafec3e")
.unwrap();
let y = Vec::from_hex("e04b65e92456d9888b52b379bdfbd51ee869ef1f0fc65b6659695b6cce081723")
.unwrap();
let xbn = BigNum::from_slice(&x).unwrap();
let ybn = BigNum::from_slice(&y).unwrap();
let ec_key = EcKey::from_public_key_affine_coordinates(&group, &xbn, &ybn).unwrap();
assert!(ec_key.check_key().is_ok());
}
#[cfg(ossl111)]
#[test]
fn get_affine_coordinates() {
let group = EcGroup::from_curve_name(Nid::X9_62_PRIME256V1).unwrap();
let x = Vec::from_hex("30a0424cd21c2944838a2d75c92b37e76ea20d9f00893a3b4eee8a3c0aafec3e")
.unwrap();
let y = Vec::from_hex("e04b65e92456d9888b52b379bdfbd51ee869ef1f0fc65b6659695b6cce081723")
.unwrap();
let xbn = BigNum::from_slice(&x).unwrap();
let ybn = BigNum::from_slice(&y).unwrap();
let ec_key = EcKey::from_public_key_affine_coordinates(&group, &xbn, &ybn).unwrap();
let mut xbn2 = BigNum::new().unwrap();
let mut ybn2 = BigNum::new().unwrap();
let mut ctx = BigNumContext::new().unwrap();
let ec_key_pk = ec_key.public_key();
ec_key_pk
.affine_coordinates(&group, &mut xbn2, &mut ybn2, &mut ctx)
.unwrap();
assert_eq!(xbn2, xbn);
assert_eq!(ybn2, ybn);
}
#[test]
fn get_affine_coordinates_gfp() {
let group = EcGroup::from_curve_name(Nid::X9_62_PRIME256V1).unwrap();
let x = Vec::from_hex("30a0424cd21c2944838a2d75c92b37e76ea20d9f00893a3b4eee8a3c0aafec3e")
.unwrap();
let y = Vec::from_hex("e04b65e92456d9888b52b379bdfbd51ee869ef1f0fc65b6659695b6cce081723")
.unwrap();
let xbn = BigNum::from_slice(&x).unwrap();
let ybn = BigNum::from_slice(&y).unwrap();
let ec_key = EcKey::from_public_key_affine_coordinates(&group, &xbn, &ybn).unwrap();
let mut xbn2 = BigNum::new().unwrap();
let mut ybn2 = BigNum::new().unwrap();
let mut ctx = BigNumContext::new().unwrap();
let ec_key_pk = ec_key.public_key();
ec_key_pk
.affine_coordinates_gfp(&group, &mut xbn2, &mut ybn2, &mut ctx)
.unwrap();
assert_eq!(xbn2, xbn);
assert_eq!(ybn2, ybn);
}
#[test]
fn is_infinity() {
let group = EcGroup::from_curve_name(Nid::X9_62_PRIME256V1).unwrap();
let mut ctx = BigNumContext::new().unwrap();
let g = group.generator();
assert!(!g.is_infinity(&group));
let mut order = BigNum::new().unwrap();
group.order(&mut order, &mut ctx).unwrap();
let mut inf = EcPoint::new(&group).unwrap();
inf.mul_generator(&group, &order, &ctx).unwrap();
assert!(inf.is_infinity(&group));
}
#[test]
#[cfg(not(any(boringssl, osslconf = "OPENSSL_NO_EC2M")))]
fn is_on_curve() {
let group = EcGroup::from_curve_name(Nid::X9_62_PRIME256V1).unwrap();
let mut ctx = BigNumContext::new().unwrap();
let g = group.generator();
assert!(g.is_on_curve(&group, &mut ctx).unwrap());
let group2 = EcGroup::from_curve_name(Nid::X9_62_PRIME239V3).unwrap();
assert!(!g.is_on_curve(&group2, &mut ctx).unwrap());
}
}