ecies

README

# NOTE

This implementation is direct fork of Kylom's implementation. I claim no authorship over this code apart from some minor modifications.
Please be aware this code **has not yet been reviewed**.

ecies implements the Elliptic Curve Integrated Encryption Scheme.

The package is designed to be compliant with the appropriate NIST
standards, and therefore doesn't support the full SEC 1 algorithm set.


STATUS:

ecies should be ready for use. The ASN.1 support is only complete so
far as to supported the listed algorithms before.


CAVEATS

1. CMAC support is currently not present.


SUPPORTED ALGORITHMS

        SYMMETRIC CIPHERS               HASH FUNCTIONS
             AES128                         SHA-1
             AES192                        SHA-224
             AES256                        SHA-256
                                           SHA-384
        ELLIPTIC CURVE                     SHA-512
             P256
             P384		    KEY DERIVATION FUNCTION
             P521	       NIST SP 800-65a Concatenation KDF

Curve P224 isn't supported because it does not provide a minimum security
level of AES128 with HMAC-SHA1. According to NIST SP 800-57, the security
level of P224 is 112 bits of security. Symmetric ciphers use CTR-mode;
message tags are computed using HMAC-<HASH> function.


CURVE SELECTION

According to NIST SP 800-57, the following curves should be selected:

    +----------------+-------+
    | SYMMETRIC SIZE | CURVE |
    +----------------+-------+
    |     128-bit    |  P256 |
    +----------------+-------+
    |     192-bit    |  P384 |
    +----------------+-------+
    |     256-bit    |  P521 |
    +----------------+-------+


TODO

1. Look at serialising the parameters with the SEC 1 ASN.1 module.
2. Validate ASN.1 formats with SEC 1.


TEST VECTORS

The only test vectors I've found so far date from 1993, predating AES
and including only 163-bit curves. Therefore, there are no published
test vectors to compare to.


LICENSE

ecies is released under the same license as the Go source code. See the
LICENSE file for details.


REFERENCES

* SEC (Standard for Efficient Cryptography) 1, version 2.0: Elliptic
  Curve Cryptography; Certicom, May 2009.
  http://www.secg.org/sec1-v2.pdf
* GEC (Guidelines for Efficient Cryptography) 2, version 0.3: Test
  Vectors for SEC 1; Certicom, September 1999.
  http://read.pudn.com/downloads168/doc/772358/TestVectorsforSEC%201-gec2.pdf
* NIST SP 800-56a: Recommendation for Pair-Wise Key Establishment Schemes
  Using Discrete Logarithm Cryptography. National Institute of Standards
  and Technology, May 2007.
  http://csrc.nist.gov/publications/nistpubs/800-56A/SP800-56A_Revision1_Mar08-2007.pdf
* Suite B Implementer’s Guide to NIST SP 800-56A. National Security
  Agency, July 28, 2009.
  http://www.nsa.gov/ia/_files/SuiteB_Implementer_G-113808.pdf
* NIST SP 800-57: Recommendation for Key Management – Part 1: General
  (Revision 3). National Institute of Standards and Technology, July
  2012.
  http://csrc.nist.gov/publications/nistpubs/800-57/sp800-57_part1_rev3_general.pdf

Documentation

Index

• Variables
• func AddParamsForCurve(curve elliptic.Curve, params *ECIESParams)
• func Encrypt(rand io.Reader, pub *PublicKey, m, s1, s2 []byte) (ct []byte, err error)
• func MaxSharedKeyLength(pub *PublicKey) int
• type ECIESParams
  • func ParamsFromCurve(curve elliptic.Curve) (params *ECIESParams)
• type PrivateKey
  • func GenerateKey(rand io.Reader, curve elliptic.Curve, params *ECIESParams) (prv *PrivateKey, err error)
  • func ImportECDSA(prv *ecdsa.PrivateKey) *PrivateKey
  • func (prv *PrivateKey) Decrypt(c, s1, s2 []byte) (m []byte, err error)
  • func (prv *PrivateKey) ExportECDSA() *ecdsa.PrivateKey
  • func (prv *PrivateKey) GenerateShared(pub *PublicKey, skLen, macLen int) (sk []byte, err error)
• type PublicKey
  • func ImportECDSAPublic(pub *ecdsa.PublicKey) *PublicKey
  • func (pub *PublicKey) ExportECDSA() *ecdsa.PublicKey

Variables

var (
	ErrImport                     = fmt.Errorf("ecies: failed to import key")
	ErrInvalidCurve               = fmt.Errorf("ecies: invalid elliptic curve")
	ErrInvalidPublicKey           = fmt.Errorf("ecies: invalid public key")
	ErrSharedKeyIsPointAtInfinity = fmt.Errorf("ecies: shared key is point at infinity")
	ErrSharedKeyTooBig            = fmt.Errorf("ecies: shared key params are too big")
)

var (
	ErrSharedTooLong  = fmt.Errorf("ecies: shared secret is too long")
	ErrInvalidMessage = fmt.Errorf("ecies: invalid message")
)

var (
	DefaultCurve                  = ethcrypto.S256()
	ErrUnsupportedECDHAlgorithm   = fmt.Errorf("ecies: unsupported ECDH algorithm")
	ErrUnsupportedECIESParameters = fmt.Errorf("ecies: unsupported ECIES parameters")
	ErrInvalidKeyLen              = fmt.Errorf("ecies: invalid key size (> %d) in ECIESParams", maxKeyLen)
)

var (
	ECIES_AES128_SHA256 = &ECIESParams{
		Hash:      sha256.New,
		hashAlgo:  crypto.SHA256,
		Cipher:    aes.NewCipher,
		BlockSize: aes.BlockSize,
		KeyLen:    16,
	}

	ECIES_AES256_SHA256 = &ECIESParams{
		Hash:      sha256.New,
		hashAlgo:  crypto.SHA256,
		Cipher:    aes.NewCipher,
		BlockSize: aes.BlockSize,
		KeyLen:    32,
	}

	ECIES_AES256_SHA384 = &ECIESParams{
		Hash:      sha512.New384,
		hashAlgo:  crypto.SHA384,
		Cipher:    aes.NewCipher,
		BlockSize: aes.BlockSize,
		KeyLen:    32,
	}

	ECIES_AES256_SHA512 = &ECIESParams{
		Hash:      sha512.New,
		hashAlgo:  crypto.SHA512,
		Cipher:    aes.NewCipher,
		BlockSize: aes.BlockSize,
		KeyLen:    32,
	}
)

Functions

func AddParamsForCurve

func AddParamsForCurve(curve elliptic.Curve, params *ECIESParams)

func Encrypt

func Encrypt(rand io.Reader, pub *PublicKey, m, s1, s2 []byte) (ct []byte, err error)

Encrypt encrypts a message using ECIES as specified in SEC 1, 5.1.

s1 and s2 contain shared information that is not part of the resulting ciphertext. s1 is fed into key derivation, s2 is fed into the MAC. If the shared information parameters aren't being used, they should be nil.

func MaxSharedKeyLength

func MaxSharedKeyLength(pub *PublicKey) int

MaxSharedKeyLength returns the maximum length of the shared key the public key can produce.

Types

type ECIESParams

type ECIESParams struct {
	Hash func() hash.Hash // hash function

	Cipher    func([]byte) (cipher.Block, error) // symmetric cipher
	BlockSize int                                // block size of symmetric cipher
	KeyLen    int                                // length of symmetric key
	// contains filtered or unexported fields
}

func ParamsFromCurve

func ParamsFromCurve(curve elliptic.Curve) (params *ECIESParams)

ParamsFromCurve selects parameters optimal for the selected elliptic curve. Only the curves P256, P384, and P512 are supported.

type PrivateKey

type PrivateKey struct {
	PublicKey
	D *big.Int
}

PrivateKey is a representation of an elliptic curve private key.

func GenerateKey

func GenerateKey(rand io.Reader, curve elliptic.Curve, params *ECIESParams) (prv *PrivateKey, err error)

Generate an elliptic curve public / private keypair. If params is nil, the recommended default parameters for the key will be chosen.

func ImportECDSA

func ImportECDSA(prv *ecdsa.PrivateKey) *PrivateKey

Import an ECDSA private key as an ECIES private key.

func (*PrivateKey) Decrypt

func (prv *PrivateKey) Decrypt(c, s1, s2 []byte) (m []byte, err error)

Decrypt decrypts an ECIES ciphertext.

func (*PrivateKey) ExportECDSA

func (prv *PrivateKey) ExportECDSA() *ecdsa.PrivateKey

Export an ECIES private key as an ECDSA private key.

func (*PrivateKey) GenerateShared

func (prv *PrivateKey) GenerateShared(pub *PublicKey, skLen, macLen int) (sk []byte, err error)

ECDH key agreement method used to establish secret keys for encryption.

type PublicKey

type PublicKey struct {
	X *big.Int
	Y *big.Int
	elliptic.Curve
	Params *ECIESParams
}

PublicKey is a representation of an elliptic curve public key.

func ImportECDSAPublic

func ImportECDSAPublic(pub *ecdsa.PublicKey) *PublicKey

Import an ECDSA public key as an ECIES public key.

func (*PublicKey) ExportECDSA

func (pub *PublicKey) ExportECDSA() *ecdsa.PublicKey

Export an ECIES public key as an ECDSA public key.