Beispiel #1
0
        //генерация публичного ключа (с помощью секретного).
        public CECPoint genPublicKey(BigInteger d)
        {
            CECPoint G = gDecompression();
            CECPoint Q = CECPoint.multiply(G, d);

            return(Q);
        }
Beispiel #2
0
        //формирование цифровой подписи.
        public string genDS(byte[] h, BigInteger d)
        {
            BigInteger a = new BigInteger(h);
            BigInteger e = a % n;

            if (e == 0)
            {
                e = 1;
            }
            BigInteger k = new BigInteger();
            CECPoint   C = new CECPoint();
            BigInteger r = new BigInteger();
            BigInteger s = new BigInteger();

            do
            {
                do
                {
                    k.genRandomBits(n.bitCount(), new Random());
                }while ((k < 0) || (k > n));

                C = CECPoint.multiply(G, k);
                r = C.x % n;
                s = ((r * d) + (k * e)) % n;
            }while ((r == 0) || (s == 0));

            string Rvector = padding(r.ToHexString(), n.bitCount() / 4);
            string Svector = padding(s.ToHexString(), n.bitCount() / 4);

            return(Rvector + Svector);
        }
Beispiel #3
0
        //проверка цифровой подписи.
        public bool verifDS(byte[] H, string sign, CECPoint Q)
        {
            string     Rvector = sign.Substring(0, n.bitCount() / 4);
            string     Svector = sign.Substring(n.bitCount() / 4, n.bitCount() / 4);
            BigInteger r       = new BigInteger(Rvector, 16);
            BigInteger s       = new BigInteger(Svector, 16);

            if ((r < 1) || (r > (n - 1)) || (s < 1) || (s > (n - 1)))
            {
                return(false);
            }

            BigInteger a = new BigInteger(H);
            BigInteger e = a % n;

            if (e == 0)
            {
                e = 1;
            }

            BigInteger v  = e.modInverse(n);
            BigInteger z1 = (s * v) % n;
            BigInteger z2 = n + ((-(r * v)) % n);

            this.G = gDecompression();
            CECPoint   A = CECPoint.multiply(G, z1);
            CECPoint   B = CECPoint.multiply(Q, z2);
            CECPoint   C = A + B;
            BigInteger R = C.x % n;

            if (R == r)
            {
                return(true);
            }
            else
            {
                return(false);
            }
        }