ObjectEd25519Key
Elliptic curve encryption algorithm object
The following example demonstrates the use of Ed25519Key:
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17const crypto = require('crypto');
// generate a ed25519 key
const key = crypto.generateKey('ed25519');
// output key in PEM format
console.log('PrivateKey:', key.pem());
console.log('PublicKey:', key.publicKey.pem());
// sign a message
const message = 'Hello, World!';
const sig = key.sign(message);
console.log('Sig:', sig.hex());
// verify the signature
const verifyResult = key.verify(message, sig);
console.log('Verify Result:', verifyResult);
inheritance relationship
static function
recover
Recover public key from recoverable signature, only supports secp256k1
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2static ECKey Ed25519Key.recover(Buffer data,
Buffer sig) async;
Call parameters:
Return results:
- ECKey, returns an object containing the public key
from
Load a key in DER format
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2static PKey Ed25519Key.from(Buffer DerKey,
String password = "");
Call parameters:
- DerKey:Buffer, key in DER format
- password: String, decryption password
Return results:
- PKey, returns an object containing the key
Load a key in PEM format
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2static PKey Ed25519Key.from(String pemKey,
String password = "");
Call parameters:
- pemKey: String, key in PEM format
- password: String, decryption password
Return results:
- PKey, returns an object containing the key
Load a key in JSON format
1static PKey Ed25519Key.from(Object jsonKey);
Call parameters:
- jsonKey: Object, key in JSON format
Return results:
- PKey, returns an object containing the key
The format of jsonKey supports the following four types of RSA private keys:
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11{
"kty": "RSA",
"n": "0m5lvKpWqy9JS7tV2HIPqHCYHLquSuxIC3F8strIQLJKO3rZmTT96KTnhsOfBO7Y1bI7mnT0PB3_vcHd9ekWMEoZJQw7MuB8KeM_Wn54-elJr5DNLk5bMppSGxX7ZnumiXGG51_X3Yp-_EbGtDG80GxXXix7Mucyo7K25uE0uW8=",
"e": "AQAB",
"d": "agN2O9NxMHL1MTMi75WfL9Pxvl-KWXKqZSF6mjzAsF9iKI8euyHIXYFepzU8kual1RsjDhCnzvWqFvZplW8lXqrHf_P-rS_9Y4gBUw6pjnI_DnFIRwWHRvrUHHSCfWOdTCIKdOTkgLZuGFuhEY3RMIW0WSYejjLtftwy0RVxAzk=",
"p": "6a4G1qmfwWmn1biigN7IVFlkbLf9oVe6g7rOmHxI-hn1GRxKDSVuAUrmR1IhuAnca9M0y7SD-7TUs6wjOxWxaw==",
"q": "5ofkxFKdPBD0CQHMb9q13AMHUVe0rJ-hSjqqIBrmqApUOneyAcMV76M0QyIQnI2p3POa4Qu_7XChDwRVl7LlDQ==",
"dp": "2mXGiGwCHl8j-FBWuID-1C6z-BRB3MBEVoeKPOOzxOPruatB3mWEGXsqG7A8SWgV9URxTI2K6P3J6Z7RUpBkvw==",
"dq": "oagn5vfb5NQqnOpS9xkSsD67cfIj821ZSFlNFYhnuOzNVda7z_qCtnHm4zDPH0lEFXoKYMfBhfqWJpaugttjPQ==",
"qi": "dqEQgxNmOVFrF4s776hTqeC6oEDila8EvpVb2F2ZvwAOLjCQ66OiAZK1BiYGHqUy0NeqNmtlsLSuBEZQZvqZwg=="
}
RSA public key:
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5{
"kty": "RSA",
"n": "0m5lvKpWqy9JS7tV2HIPqHCYHLquSuxIC3F8strIQLJKO3rZmTT96KTnhsOfBO7Y1bI7mnT0PB3_vcHd9ekWMEoZJQw7MuB8KeM_Wn54-elJr5DNLk5bMppSGxX7ZnumiXGG51_X3Yp-_EbGtDG80GxXXix7Mucyo7K25uE0uW8=",
"e": "AQAB"
}
EC private key:
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7{
"kty": "EC",
"crv": "P-521",
"x": "ATfNNFuuvlGxrTGoXgyfSAGgRNNDnO3rN3k74urKJdVS14RYhdnSwm91Bm-F1l-T1XKlAY2yRnzG9w1Ukvo8c0wL",
"y": "ASBHqrruB6kdkEUB3vlW3-UIkk4HtKdUeTwN-7m3j2rgZvYR1ffRAapDvWqKGiBjomqWafxokBkbDI0c95f6f4XU",
"d": "AfkIbUHXfW41njdpoKuqqKludcoLJS8D_oMEwkj-GVaXFNKccIoF5iKGu2c69kNDjo83R_7wyGlfRczsklkik1ST"
}
EC public key:
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6{
"kty": "EC",
"crv": "P-521",
"x": "ATfNNFuuvlGxrTGoXgyfSAGgRNNDnO3rN3k74urKJdVS14RYhdnSwm91Bm-F1l-T1XKlAY2yRnzG9w1Ukvo8c0wL",
"y": "ASBHqrruB6kdkEUB3vlW3-UIkk4HtKdUeTwN-7m3j2rgZvYR1ffRAapDvWqKGiBjomqWafxokBkbDI0c95f6f4XU"
}
member properties
curve
String, returns the elliptic curve name of the current algorithm
1readonly String Ed25519Key.curve;
name
String, returns the current algorithm name
1readonly String Ed25519Key.name;
keySize
Integer, returns the current algorithm password length in bits
1readonly Integer Ed25519Key.keySize;
alg
String, returns and sets the current object signature algorithm
1readonly String Ed25519Key.alg;
publicKey
PKey, returns the public key of the current key
1readonly PKey Ed25519Key.publicKey;
Return results:
- the public key of the current key
member function
toX25519
Convert X25519 public-private key pair from current object, only supports Ed25519
1ECKey Ed25519Key.toX25519() async;
Return results:
- ECKey, returns the corresponding X25519 public key object
computeSecret
Calculate the Elliptic Curve Diffie-Hellman (ECDH) shared key using the current algorithm
1Buffer Ed25519Key.computeSecret(ECKey publicKey) async;
Call parameters:
- publicKey:ECKey, specify the other party’s public key
Return results:
- Buffer, returns the calculated shared secret key
isPrivate
Query whether the current key is a private key
1Boolean Ed25519Key.isPrivate();
Return results:
- Boolean, is True and represents the private key
clone
copy current key
1PKey Ed25519Key.clone();
Return results:
- PKey, the copy object of the current key
pem
Returns the PEM format encoding of the current key
1String Ed25519Key.pem();
Return results:
- String, PEM format encoding of the current key
der
Returns the DER format encoding of the current key
1Buffer Ed25519Key.der();
Return results:
- Buffer, the DER format encoding of the current key
json
Returns the jwt format encoding of the current key
1Object Ed25519Key.json(Object opts = {});
Call parameters:
- opts: Object, specify export options
Return results:
- Object, the jwt format encoding of the current key
opts supports the following parameters:
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3{
compress: false // specify whether to output public key in compressed form
}
Curves that support compression are: secp192r1, secp192k1, secp256r1, secp256k1, brainpoolP256r1, secp384r1, brainpoolP384r1, brainpoolP512r1, secp521r1, sm2
equals
Compare two public/private keys to see if they are the same
1Boolean Ed25519Key.equals(object key);
Call parameters:
- key:object, specify the other party’s public/private key
Return results:
- Boolean, if they are the same, return true
encrypt
Encrypt data using current algorithm cipher public key
1Buffer Ed25519Key.encrypt(Buffer data) async;
Call parameters:
- data:Buffer, specify the data to be encrypted
Return results:
- Buffer, returns the encrypted data
decrypt
Decrypt data using current algorithm password private key
1Buffer Ed25519Key.decrypt(Buffer data) async;
Call parameters:
- data:Buffer, specify the data to be decrypted
Return results:
- Buffer, returns the decrypted data
sign
Sign data using the current algorithm cryptographic private key
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2Buffer Ed25519Key.sign(Buffer data,
Object opts = {}) async;
Call parameters:
- data:Buffer, specify the data to be signed. When the algorithm is RSA, the input parameter needs to be executed with the algorithm specified by alg.hash
- opts: Object, specify signature options
Return results:
- Buffer, return the signed data
opts supports the following parameters:
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alg: 0, // specify the hash algorithm for signing, only valid for RSA, default is 0. Supported algorithms: 0=NONE,1=MD5,2=SHA1,3=SHA224,4=SHA256,5=SHA384,6=SHA512,7=RIPEMD160
format: "der", // specify the signature format, default is der, supported formats: der, raw
recoverable: false // specify whether to return a recoverable signature, only valid for secp256k1
}
verify
Verify data using current algorithm cryptographic public key
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3Boolean Ed25519Key.verify(Buffer data,
Buffer sign,
Object opts = {}) async;
Call parameters:
- data:Buffer, specify the data to be verified
- sign:Buffer, specify the signature to be verified
- opts: Object, specify verification options
Return results:
- Boolean, returns the verified result
opts supports the following parameters:
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alg: 0, // specify the hash algorithm for signing, only valid for RSA, default is 0. Supported algorithms: 0=NONE,1=MD5,2=SHA1,3=SHA224,4=SHA256,5=SHA384,6=SHA512,7=RIPEMD160
format: "der" // specify the signature format, default is der, supported formats: der, raw
}
toString
Returns the string representation of the object. Generally, "[Native Object]" is returned. The object can be re-implemented according to its own characteristics.
1String Ed25519Key.toString();
Return results:
- String, returns the string representation of the object
toJSON
Returns a JSON format representation of the object, generally returning a collection of readable properties defined by the object.
1Value Ed25519Key.toJSON(String key = "");
Call parameters:
- key: String, not used
Return results:
- Value, returns a value containing JSON serializable