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137 lines
4.4 KiB
JavaScript
137 lines
4.4 KiB
JavaScript
// Depends on rsa.js and jsbn2.js
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// Version 1.1: support utf-8 decoding in pkcs1unpad2
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// Undo PKCS#1 (type 2, random) padding and, if valid, return the plaintext
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function pkcs1unpad2(d,n) {
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var b = d.toByteArray();
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var i = 0;
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while(i < b.length && b[i] == 0) ++i;
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if(b.length-i != n-1 || b[i] != 2)
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return null;
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++i;
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while(b[i] != 0)
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if(++i >= b.length) return null;
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var ret = "";
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while(++i < b.length) {
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var c = b[i] & 255;
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if(c < 128) { // utf-8 decode
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ret += String.fromCharCode(c);
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}
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else if((c > 191) && (c < 224)) {
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ret += String.fromCharCode(((c & 31) << 6) | (b[i+1] & 63));
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++i;
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}
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else {
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ret += String.fromCharCode(((c & 15) << 12) | ((b[i+1] & 63) << 6) | (b[i+2] & 63));
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i += 2;
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}
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}
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return ret;
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}
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// Set the private key fields N, e, and d from hex strings
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function RSASetPrivate(N,E,D) {
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if(N != null && E != null && N.length > 0 && E.length > 0) {
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this.n = parseBigInt(N,16);
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this.e = parseInt(E,16);
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this.d = parseBigInt(D,16);
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}
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else
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alert("Invalid RSA private key");
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}
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// Set the private key fields N, e, d and CRT params from hex strings
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function RSASetPrivateEx(N,E,D,P,Q,DP,DQ,C) {
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if(N != null && E != null && N.length > 0 && E.length > 0) {
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this.n = parseBigInt(N,16);
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this.e = parseInt(E,16);
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this.d = parseBigInt(D,16);
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this.p = parseBigInt(P,16);
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this.q = parseBigInt(Q,16);
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this.dmp1 = parseBigInt(DP,16);
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this.dmq1 = parseBigInt(DQ,16);
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this.coeff = parseBigInt(C,16);
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}
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else
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alert("Invalid RSA private key");
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}
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// Generate a new random private key B bits long, using public expt E
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function RSAGenerate(B,E) {
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var rng = new SecureRandom();
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var qs = B>>1;
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this.e = parseInt(E,16);
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var ee = new BigInteger(E,16);
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for(;;) {
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for(;;) {
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this.p = new BigInteger(B-qs,1,rng);
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if(this.p.subtract(BigInteger.ONE).gcd(ee).compareTo(BigInteger.ONE) == 0 && this.p.isProbablePrime(10)) break;
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}
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for(;;) {
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this.q = new BigInteger(qs,1,rng);
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if(this.q.subtract(BigInteger.ONE).gcd(ee).compareTo(BigInteger.ONE) == 0 && this.q.isProbablePrime(10)) break;
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}
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if(this.p.compareTo(this.q) <= 0) {
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var t = this.p;
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this.p = this.q;
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this.q = t;
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}
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var p1 = this.p.subtract(BigInteger.ONE); // p1 = p - 1
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var q1 = this.q.subtract(BigInteger.ONE); // q1 = q - 1
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var phi = p1.multiply(q1);
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if(phi.gcd(ee).compareTo(BigInteger.ONE) == 0) {
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this.n = this.p.multiply(this.q); // this.n = p * q
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this.d = ee.modInverse(phi); // this.d =
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this.dmp1 = this.d.mod(p1); // this.dmp1 = d mod (p - 1)
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this.dmq1 = this.d.mod(q1); // this.dmq1 = d mod (q - 1)
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this.coeff = this.q.modInverse(this.p); // this.coeff = (q ^ -1) mod p
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break;
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}
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}
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}
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// Perform raw private operation on "x": return x^d (mod n)
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function RSADoPrivate(x) {
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if(this.p == null || this.q == null)
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return x.modPow(this.d, this.n);
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// TODO: re-calculate any missing CRT params
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var xp = x.mod(this.p).modPow(this.dmp1, this.p); // xp=cp?
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var xq = x.mod(this.q).modPow(this.dmq1, this.q); // xq=cq?
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while(xp.compareTo(xq) < 0)
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xp = xp.add(this.p);
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// NOTE:
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// xp.subtract(xq) => cp -cq
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// xp.subtract(xq).multiply(this.coeff).mod(this.p) => (cp - cq) * u mod p = h
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// xp.subtract(xq).multiply(this.coeff).mod(this.p).multiply(this.q).add(xq) => cq + (h * q) = M
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return xp.subtract(xq).multiply(this.coeff).mod(this.p).multiply(this.q).add(xq);
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}
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// Return the PKCS#1 RSA decryption of "ctext".
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// "ctext" is an even-length hex string and the output is a plain string.
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function RSADecrypt(ctext) {
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var c = parseBigInt(ctext, 16);
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var m = this.doPrivate(c);
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if(m == null) return null;
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return pkcs1unpad2(m, (this.n.bitLength()+7)>>3);
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}
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// Return the PKCS#1 RSA decryption of "ctext".
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// "ctext" is a Base64-encoded string and the output is a plain string.
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//function RSAB64Decrypt(ctext) {
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// var h = b64tohex(ctext);
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// if(h) return this.decrypt(h); else return null;
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//}
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// protected
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RSAKey.prototype.doPrivate = RSADoPrivate;
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// public
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RSAKey.prototype.setPrivate = RSASetPrivate;
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RSAKey.prototype.setPrivateEx = RSASetPrivateEx;
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RSAKey.prototype.generate = RSAGenerate;
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RSAKey.prototype.decrypt = RSADecrypt;
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//RSAKey.prototype.b64_decrypt = RSAB64Decrypt;
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