private void send_client_DH_inner_data(long retry_id) {
byte[] b_data = new byte[256];
Common.random.nextBytes(b_data);
BigInteger b = new BigInteger(1, b_data);
BigInteger g_b = g.modPow(b, dh_prime);
Common.logError(
"g_b length: " + g_b.toByteArray().length + " -> " + Common.toBytes(g_b).length);
BigInteger akey = g_a.modPow(b, dh_prime);
Common.logError("auth_key: " + akey.toString());
setAuthKey(Common.toBytes(akey));
// gen data (client_DH_inner_data)
TL.Object data_obj = TL.newObject("client_DH_inner_data", cl_nonce, sv_nonce, retry_id, g_b);
byte[] data = data_obj.serialize();
byte[] hash = Common.getSHA1(data);
byte[] data_with_hash = new byte[(hash.length + data.length + 15) / 16 * 16];
System.arraycopy(hash, 0, data_with_hash, 0, hash.length);
System.arraycopy(data, 0, data_with_hash, hash.length, data.length);
// send set_client_DH_params
TL.Object req_obj =
TL.newObject("set_client_DH_params", cl_nonce, sv_nonce, aes.IGE(data_with_hash, true));
send(req_obj, false, false);
}
/*public synchronized void generateKeys() {
BigInteger p = new BigInteger(MillerRabin.ZnajdzPierwsza(bitlen/2));
BigInteger q = new BigInteger(MillerRabin.ZnajdzPierwsza(bitlen/2));
n = p.multiply(q);
BigInteger m = (p.subtract(BigInteger.ONE)).multiply(q
.subtract(BigInteger.ONE));
e = new BigInteger(2^(bits-2),rnd).shiftLeft(1).add(new BigInteger("1"));
while (m.gcd(e).intValue() > 1) {
e = e.add(new BigInteger("2"));
}
d = e.modInverse(m);
}
*/
public static void odczytPlikuTekstowegoE(String nazwa) throws IOException {
RSA rsa = new RSA(1024);
BigInteger n = rsa.n;
BigInteger d = rsa.d;
BigInteger e = rsa.e;
BufferedWriter writer = new BufferedWriter(new FileWriter("zaszyfrowany.txt"));
BufferedWriter writern = new BufferedWriter(new FileWriter("n.txt"));
BufferedWriter writerd = new BufferedWriter(new FileWriter("d.txt"));
writern.write(new String(n.toString()));
writerd.write(new String(d.toString()));
writern.close();
writerd.close();
FileInputStream fileInput = new FileInputStream(nazwa);
int r;
BigInteger bigIntText = new BigInteger("1");
String text = "";
while ((r = fileInput.read()) != -1) {
// char c = (char) r;
text += (char) r;
bigIntText = new BigInteger(text.getBytes());
if (bigIntText.compareTo(n) > 0) {
text = text.substring(0, text.length() - 1);
bigIntText = new BigInteger(text.getBytes());
BigInteger wynik = bigIntText.modPow(e, n);
writer.write(new String(wynik.toString()));
writer.write(" ");
text = "" + (char) r;
}
}
BigInteger wynik = bigIntText.modPow(e, n);
writer.write(new String(wynik.toString()));
writer.close();
fileInput.close();
}
/**
* Validates the zero knowledge proof (generated by {@link
* #calculateZeroKnowledgeProof(BigInteger, BigInteger, BigInteger, BigInteger, BigInteger,
* String, Digest, SecureRandom)}) is correct.
*
* @throws CryptoException if the zero knowledge proof is not correct
*/
public static void validateZeroKnowledgeProof(
BigInteger p,
BigInteger q,
BigInteger g,
BigInteger gx,
BigInteger[] zeroKnowledgeProof,
String participantId,
Digest digest)
throws CryptoException {
/* sig={g^v,r} */
BigInteger gv = zeroKnowledgeProof[0];
BigInteger r = zeroKnowledgeProof[1];
BigInteger h = calculateHashForZeroKnowledgeProof(g, gv, gx, participantId, digest);
if (!(gx.compareTo(ZERO) == 1
&& // g^x > 0
gx.compareTo(p) == -1
&& // g^x < p
gx.modPow(q, p).compareTo(ONE) == 0
&& // g^x^q mod q = 1
/*
* Below, I took an straightforward way to compute g^r * g^x^h,
* which needs 2 exp. Using a simultaneous computation technique
* would only need 1 exp.
*/
g.modPow(r, p).multiply(gx.modPow(h, p)).mod(p).compareTo(gv) == 0)) // g^v=g^r * g^x^h
{
throw new CryptoException("Zero-knowledge proof validation failed");
}
}
// Determines if a specified integer is prime using the Miller-Rabin
// primality test.
//
// Performance: O(k log^3(n))
//
// Args:
// n (BigInteger): The number to perform the primality test.
// k (int): The number of iterations to perform.
//
// Returns:
// (bool): Denotes the results of the primality test.
public boolean is_prime(BigInteger n, int k) {
if (n.compareTo(TWO) < 0) return false;
else if (n.compareTo(TWO) == 0) return true;
else if (n.mod(TWO).compareTo(ZERO) == 0) return false;
BigInteger i = ZERO;
// Express n - 1 = 2^i * d, where d is odd by
// factoring powers of 2 from n - 1.
while (true) {
BigInteger modulus = TWO.pow(i.intValue());
BigInteger m = n.subtract(ONE).mod(modulus);
if (m.compareTo(ZERO) == 0) i = i.add(ONE);
else if (m.compareTo(ZERO) > 0) break;
}
i = i.subtract(ONE);
BigInteger divisor = TWO.pow(i.intValue());
BigInteger d = n.subtract(ONE).divide(divisor);
// The more k iterations, the more accurate the result. It decreases
// the likelihood of a composite number passing the Miller-Rabin test.
for (int j = 0; j < k; ++j) {
// Pick a random integer a in the range [2, n - 1].
BigInteger a = random(TWO, n.subtract(ONE));
// Let x = a^d mod n.
BigInteger x = a.modPow(d, n);
// Either n is prime or a is a strong liar for n. Try another
// random a to determine if a is truly prime.
if (x.compareTo(ONE) == 0 || x.compareTo(n.subtract(ONE)) == 0) continue;
boolean flag = false;
// Repeat i - 1 times to determine if n is prime.
for (BigInteger p = ZERO; p.compareTo(i.subtract(ONE)) < 0; p = p.add(ONE)) {
// Let x = x^2 mod n.
x = x.modPow(TWO, n);
// Retry with another random a.
if (x.compareTo(n.subtract(ONE)) == 0) {
flag = true;
break;
}
}
// Most likely n is composite.
if (!flag) return false;
}
return true;
}
public static boolean verifySignature(byte[] message, DSASignature ds, DSAPublicKey dpk)
throws IOException {
/* Inspired by Bouncycastle's DSASigner class */
SHA1 md = new SHA1();
md.update(message);
byte[] sha_message = new byte[md.getDigestLength()];
md.digest(sha_message);
BigInteger m = new BigInteger(1, sha_message);
BigInteger r = ds.getR();
BigInteger s = ds.getS();
BigInteger g = dpk.getG();
BigInteger p = dpk.getP();
BigInteger q = dpk.getQ();
BigInteger y = dpk.getY();
BigInteger zero = BigInteger.ZERO;
if (log.isEnabled()) {
log.log(60, "ssh-dss signature: m: " + m.toString(16));
log.log(60, "ssh-dss signature: r: " + r.toString(16));
log.log(60, "ssh-dss signature: s: " + s.toString(16));
log.log(60, "ssh-dss signature: g: " + g.toString(16));
log.log(60, "ssh-dss signature: p: " + p.toString(16));
log.log(60, "ssh-dss signature: q: " + q.toString(16));
log.log(60, "ssh-dss signature: y: " + y.toString(16));
}
if (zero.compareTo(r) >= 0 || q.compareTo(r) <= 0) {
log.log(20, "ssh-dss signature: zero.compareTo(r) >= 0 || q.compareTo(r) <= 0");
return false;
}
if (zero.compareTo(s) >= 0 || q.compareTo(s) <= 0) {
log.log(20, "ssh-dss signature: zero.compareTo(s) >= 0 || q.compareTo(s) <= 0");
return false;
}
BigInteger w = s.modInverse(q);
BigInteger u1 = m.multiply(w).mod(q);
BigInteger u2 = r.multiply(w).mod(q);
u1 = g.modPow(u1, p);
u2 = y.modPow(u2, p);
BigInteger v = u1.multiply(u2).mod(p).mod(q);
return v.equals(r);
}
/**
* Call to save the public key (value B in the docs) when received from the server
*
* @param publicKey_B B
* @throws SRPAuthenticationFailedException if B is invalid
*/
public void setServerPublicKey_B(BigInteger publicKey_B) throws SRPAuthenticationFailedException {
if (fPublicKey_A == null) {
throw new IllegalStateException("setSalt_s() has not been called yet.");
}
if (publicKey_B.mod(fConstants.largePrime_N).equals(BigInteger.ZERO)) {
throw new SRPAuthenticationFailedException("B%N == 0");
}
BigInteger SRP6_u = SRPUtils.calc_u(fPublicKey_A, publicKey_B);
if (SRP6_u.mod(fConstants.largePrime_N).equals(BigInteger.ZERO)) {
throw new SRPAuthenticationFailedException("u%N == 0");
}
// S = (B - 3(g^x))^(a + ux)
BigInteger three_g_pow_x =
fConstants.srp6Multiplier_k.multiply(
fConstants.primitiveRoot_g.modPow(fPrivateKey_x, fConstants.largePrime_N));
BigInteger B_minus_g_pow_x = publicKey_B.subtract(three_g_pow_x);
BigInteger ux = SRP6_u.multiply(fPrivateKey_x);
fCommonValue_S =
B_minus_g_pow_x.modPow(fRandom_a.add(ux), fConstants.largePrime_N)
.mod(fConstants.largePrime_N);
fEvidenceValue_M1 = SRPUtils.calcM1(fPublicKey_A, publicKey_B, fCommonValue_S);
// the MD5 output is the same as the AES key length
fSessionKey_K = SRPUtils.hashToBytesMD5(fCommonValue_S);
}
public void calculate_S() {
S =
B.subtract(k.multiply(g.modPow(x, N)))
.modPow(a.add(u.multiply(x)), N); // S = (B - (k*g^x))^(a+ux)
System.out.println("S in Client: " + S.toString());
}
/**
* Certificate_Verify(証明書)を受け取ったときの動作をします。
*
* @param line クライアントから受信した文字列
* @return クライアントの証明書の真偽
* @author kinbara
*/
private boolean recieveCertificateVerify(String line) {
boolean cert_verify = false;
// サーバー側のダイジェストのハッシュ値
ListIterator listIte = netDigest.listIterator();
String digest = "";
while (listIte.hasNext()) {
digest += listIte.next().toString();
}
digest = digest.substring(0, digest.indexOf("Certificate_Verify"));
BigInteger digest1 = new BigInteger(this.getHash(digest), 16);
// クライアントの公開鍵で復号
BigInteger digest2 = new BigInteger(line.substring(line.indexOf(":") + 1), 16);
try {
X509 x509 = new X509("src/sglserver/conf/key/ca", "CAKeyStore", this.storePasswd);
// TODO:(注意)ユーザーの公開鍵をpeerNameでCAKeyStoreに登録している場合のみ有効
RSAPublicKey pk = x509.getRSAPublicKey(peerName);
digest2 = digest2.modPow(pk.getPublicExponent(), pk.getModulus()); // 復号
// b = a.modPow(s, n); → a mod n のs乗がbに代入される
// pk.getPublicExponent()→公開指数
// pk.getModulus()→pkのmod値
} catch (Exception e) {
e.printStackTrace();
}
if (digest1.compareTo(digest2) == 0) {
System.out.println(socket.getRemoteSocketAddress() + "は、信頼できます。");
cert_verify = true;
} else {
System.out.println(socket.getRemoteSocketAddress() + "は、危険です。");
}
return (cert_verify);
}
public int Decrypto(BigInteger c) {
BigInteger nSquare = n.multiply(n);
BigInteger Ans = c.modPow(lambda, nSquare);
Ans = Ans.subtract(BigInteger.ONE).divide(n);
Ans = Ans.remainder(n).multiply(nu).remainder(n);
return Ans.intValue();
}
public byte[] processBlock(byte[] var1, int var2, int var3) {
if (this.key == null) {
throw new IllegalStateException("RSA engine not initialised");
} else {
BigInteger var4 = this.core.convertInput(var1, var2, var3);
BigInteger var16;
if (this.key instanceof RSAPrivateCrtKeyParameters) {
RSAPrivateCrtKeyParameters var5 = (RSAPrivateCrtKeyParameters) this.key;
BigInteger var6 = var5.getPublicExponent();
if (var6 != null) {
BigInteger var7 = var5.getModulus();
BigInteger var8 = ONE;
BigInteger var9 = ONE;
BigInteger var10 = var7.subtract(var9);
SecureRandom var11 = this.random;
BigInteger var12 = BigIntegers.createRandomInRange(var8, var10, var11);
BigInteger var13 = var12.modPow(var6, var7).multiply(var4).mod(var7);
BigInteger var14 = this.core.processBlock(var13);
BigInteger var15 = var12.modInverse(var7);
var16 = var14.multiply(var15).mod(var7);
} else {
var16 = this.core.processBlock(var4);
}
} else {
var16 = this.core.processBlock(var4);
}
return this.core.convertOutput(var16);
}
}
private static BigInteger calculateGenerator_FIPS186_3_Verifiable(
Digest d, BigInteger p, BigInteger q, byte[] seed, int index) {
// A.2.3 Verifiable Canonical Generation of the Generator g
BigInteger e = p.subtract(ONE).divide(q);
byte[] ggen = Hex.decode("6767656E");
// 7. U = domain_parameter_seed || "ggen" || index || count.
byte[] U = new byte[seed.length + ggen.length + 1 + 2];
System.arraycopy(seed, 0, U, 0, seed.length);
System.arraycopy(ggen, 0, U, seed.length, ggen.length);
U[U.length - 3] = (byte) index;
byte[] w = new byte[d.getDigestSize()];
for (int count = 1; count < (1 << 16); ++count) {
inc(U);
hash(d, U, w);
BigInteger W = new BigInteger(1, w);
BigInteger g = W.modPow(e, p);
if (g.compareTo(TWO) >= 0) {
return g;
}
}
return null;
}
public void RSAEncrypt(int length, int modulus_size) throws RdesktopException {
byte[] inr = new byte[length];
// int outlength = 0;
BigInteger mod = null;
BigInteger exp = null;
BigInteger x = null;
this.reverse(this.exponent);
this.reverse(this.modulus);
System.arraycopy(this.client_random, 0, inr, 0, length);
this.reverse(inr);
if ((this.modulus[0] & 0x80) != 0) {
byte[] temp = new byte[this.modulus.length + 1];
System.arraycopy(this.modulus, 0, temp, 1, this.modulus.length);
temp[0] = 0;
mod = new BigInteger(temp);
} else {
mod = new BigInteger(this.modulus);
}
if ((this.exponent[0] & 0x80) != 0) {
byte[] temp = new byte[this.exponent.length + 1];
System.arraycopy(this.exponent, 0, temp, 1, this.exponent.length);
temp[0] = 0;
exp = new BigInteger(temp);
} else {
exp = new BigInteger(this.exponent);
}
if ((inr[0] & 0x80) != 0) {
byte[] temp = new byte[inr.length + 1];
System.arraycopy(inr, 0, temp, 1, inr.length);
temp[0] = 0;
x = new BigInteger(temp);
} else {
x = new BigInteger(inr);
}
BigInteger y = x.modPow(exp, mod);
this.sec_crypted_random = y.toByteArray();
if ((this.sec_crypted_random[0] & 0x80) != 0) {
throw new RdesktopException("Wrong Sign! Expected positive Integer!");
}
if (this.sec_crypted_random.length > SEC_MAX_MODULUS_SIZE) {
logger.warn("sec_crypted_random too big!"); /* FIXME */
}
this.reverse(this.sec_crypted_random);
byte[] temp = new byte[SEC_MAX_MODULUS_SIZE];
if (this.sec_crypted_random.length < modulus_size) {
System.arraycopy(this.sec_crypted_random, 0, temp, 0, this.sec_crypted_random.length);
for (int i = this.sec_crypted_random.length; i < temp.length; i++) {
temp[i] = 0;
}
this.sec_crypted_random = temp;
}
}
public static int generateN(int g, int p) {
secret = generatePrime();
BigInteger tmp;
tmp = BigInteger.valueOf((long) g);
long n =
tmp.modPow(BigInteger.valueOf((long) secret), BigInteger.valueOf((long) p)).longValue();
return (int) n;
}
public static int generateFinal(int p, int n) {
BigInteger tmp;
tmp = BigInteger.valueOf((long) n);
long fin =
tmp.modPow(BigInteger.valueOf((long) secret), BigInteger.valueOf((long) p)).longValue();
return (int) fin;
}
public BigInteger Encrypto(int m, BigInteger n, BigInteger g) {
int r = new Random().nextInt(10) + 3;
BigInteger Ans = BigInteger.ZERO;
BigInteger nSquare = n.multiply(n);
Ans = g.modPow(BigInteger.valueOf(m), nSquare);
Ans = Ans.multiply(BigInteger.valueOf(r).modPow(n, nSquare));
Ans = Ans.remainder(nSquare);
return Ans;
}
public void assertSRPConstants(SRPConstants.Parameters params, int bitLength) {
Assert.assertNotNull(params.g);
Assert.assertNotNull(params.N);
Assert.assertEquals(bitLength, bitLength);
Assert.assertEquals(bitLength / 8, params.byteLength);
Assert.assertEquals(bitLength / 4, params.hexLength);
BigInteger N = params.N;
BigInteger g = params.g;
// Each prime N is of the form 2*q + 1, with q also prime.
BigInteger q = N.subtract(new BigInteger("1")).divide(new BigInteger("2"));
// Check that g is a generator: the order of g is exactly 2*q (not 2, not q).
Assert.assertFalse(new BigInteger("1").equals(g.modPow(new BigInteger("2"), N)));
Assert.assertFalse(new BigInteger("1").equals(g.modPow(q, N)));
Assert.assertTrue(new BigInteger("1").equals(g.modPow((N.subtract(new BigInteger("1"))), N)));
// Even probable primality checking is too expensive to do here.
// Assert.assertTrue(N.isProbablePrime(3));
// Assert.assertTrue(q.isProbablePrime(3));
}
/** Decrypts an RSA encrypted packet using our private key */
public static ByteBuf decryptRSA(byte[] pData) {
try {
BigInteger bigInteger = new BigInteger(pData);
byte[] decrypted = bigInteger.modPow(key, modulus).toByteArray();
return Unpooled.wrappedBuffer(decrypted);
} catch (Exception e) {
return null;
}
}
public static boolean RabinMiller(BigInteger n, int precision) {
BigInteger poverty = new BigInteger("0");
BigInteger two = new BigInteger("2");
BigInteger sum = new BigInteger("0");
BigInteger x = new BigInteger("0");
BigInteger factor = n.subtract(BigInteger.ONE);
while (factor.mod(two).equals(BigInteger.ZERO)) {
poverty = poverty.add(BigInteger.ONE);
factor = factor.divide(two);
}
for (int i = 1; i <= 30; i++) {
SecureRandom seed = new SecureRandom();
BigInteger base = new BigInteger(n.bitLength(), seed);
while ((base.compareTo(n.subtract(BigInteger.ONE)) >= 0)
|| base.compareTo(BigInteger.ONE) <= 0) {
base = new BigInteger(n.bitLength(), seed);
}
x = base.modPow(factor, n);
if (x.equals(BigInteger.ONE) || x.equals(n.subtract(BigInteger.ONE))) continue;
sum = sum.add(BigInteger.ONE);
while ((sum.compareTo(poverty) < 0) && !(x.equals(n.subtract(BigInteger.ONE)))) {
x = x.modPow(two, n);
if (x.equals(BigInteger.ONE)) return false;
sum = sum.add(BigInteger.ONE);
}
if (!(x.equals(n.subtract(BigInteger.ONE)))) return false;
if (sum.equals(poverty)) return false;
}
return true;
}
String encrypt(String password) {
BigInteger data = pkcs1pad2(password.getBytes(charset), (modulus.bitLength() + 7) >> 3);
BigInteger d2 = data.modPow(exponent, modulus);
String dataHex = d2.toString(16);
if ((dataHex.length() & 1) == 1) {
dataHex = "0" + dataHex;
}
byte[] encrypted = hexStringToByteArray(dataHex);
return Base64.encodeBase64String(encrypted);
}
/**
* Compute a cube root of v (mod p) where p = 4 (mod 9).
*
* @return a cube root of v (mod p) if one exists, or null otherwise.
* @exception IllegalArgumentException if the size p of the underlying finite field does not
* satisfy p = 4 (mod 9).
*/
public BigInteger cbrt(BigInteger v) {
if (p.mod(_9).intValue() != 4) {
throw new IllegalArgumentException(
"This implementation is optimized for, and only works with, prime fields GF(p) where p = 4 (mod 9)");
}
if (v.signum() == 0) {
return _0;
}
BigInteger r = v.modPow(cbrtExponent, p); // r = v^{(2p + 1)/9}
return r.multiply(r).multiply(r).subtract(v).mod(p).signum() == 0 ? r : null;
}
public RSA(Random random) {
savedRandom = random;
p = getPrime(random); // p and q are arbitrary large primes
q = getPrime(random);
n = p.multiply(q);
phiN = (p.subtract(ONE)).multiply(q.subtract(ONE));
S = getPrime(random); // s is an arbitrary secret; we'll use a prime
V = S.modPow(new BigInteger("2"), n);
}
@Test
public void testPow() {
BigInteger x = BigInteger.valueOf(Integer.MAX_VALUE);
BigInteger y = BigInteger.valueOf(1000);
BigInteger result1 = x.modPow(x, y);
BigInteger result2 = pow(x, y);
System.out.println(result1);
System.out.println(result2);
}
/**
* Returns modulo calculation phase
*
* @param mod BigInteger modulo
* @return StringBuilder modulo_phase
*/
public StringBuilder getModulo(BigInteger mod) {
StringBuilder s = new StringBuilder();
StringBuilder begin = new StringBuilder();
String[] p = powerDivison(exponent).toString().split("\\+");
BigInteger help = new BigInteger("0");
int a = 0;
for (int i = 0; i < p.length; i++) {
if (new BigInteger(p[i]).compareTo(BigInteger.ONE) < 1) {
s.append(number);
if (i < p.length - 1) {
s.append(kongru);
begin.append(s);
}
} else {
help = number.modPow(new BigInteger(p[i]), mod);
s.append(help);
begin.append(help);
if (i < p.length - 1) {
s.append(kongru);
begin.append(kongru);
}
a = i;
for (int j = i; j < p.length; j++) {
if (j < p.length - 1) {
s.append(help);
// s.append("^");
s.append(
sc.superScript(new BigInteger(p[j + 1]).divide(new BigInteger(p[a])).toString()));
if (j + 1 < p.length - 1) {
s.append(kongru);
}
}
}
if (i < p.length - 1) {
s.append("\n " + times);
s.append(begin);
}
}
}
s.append("\n " + times);
BigInteger answer = BigInteger.ONE;
String[] v = begin.toString().split(kongru);
for (int i = 0; i < v.length; i++) {
answer = answer.multiply(new BigInteger(v[i]));
}
s.append(answer.mod(mod));
s.append("(mod " + mod + ")");
return s;
}
public void dbh(BigInteger biginteger, BigInteger biginteger1) {
int i = dak;
dak = 0;
byte abyte0[] = new byte[i];
dbg(abyte0, 0, i);
BigInteger biginteger2 = new BigInteger(abyte0);
BigInteger biginteger3 = biginteger2.modPow(biginteger, biginteger1);
byte abyte1[] = biginteger3.toByteArray();
dak = 0;
dan(abyte1.length);
dbc(abyte1, 0, abyte1.length);
}
public String encrypt(String text) {
BigInteger T, C, N;
T = new BigInteger(text); // here goes the number to be crypted (text).
N = size;
// T = T.pow(key.intValue()); // FIXA!!!!
// C = T.mod(N);
C = T.modPow(key, N);
return C.toString();
}
public static String decrypt(BigInteger[] cipherMessage, BigInteger pq, BigInteger d) {
// decrypt with: message.modPow(d, n);
String decodedMessage = "";
for (int i = 0; i < cipherMessage.length; i++) {
BigInteger c = cipherMessage[i];
BigInteger m = c.modPow(d, pq);
decodedMessage += (char) (m.intValue());
}
return decodedMessage;
}
public static BigInteger[] encrypt(String message, BigInteger pq, BigInteger e) {
// Encyrpt with: message.modPow(e, n);
BigInteger[] cipherMessage = new BigInteger[message.length()];
for (int i = 0; i < message.length(); i++) {
BigInteger m = new BigInteger(((int) message.charAt(i)) + "");
BigInteger c = m.modPow(e, pq);
cipherMessage[i] = c;
}
return cipherMessage;
}
private static BigInteger calculateGenerator_FIPS186_2(
BigInteger p, BigInteger q, SecureRandom r) {
BigInteger e = p.subtract(ONE).divide(q);
BigInteger pSub2 = p.subtract(TWO);
for (; ; ) {
BigInteger h = BigIntegers.createRandomInRange(TWO, pSub2, r);
BigInteger g = h.modPow(e, p);
if (g.bitLength() > 1) {
return g;
}
}
}
public String getSharedSecret(String peerPubKey) {
BigInteger primeInt = new BigInteger(1, decodeB64(PRIME));
BigInteger peerPubInt = new BigInteger(1, decodeB64(peerPubKey));
BigInteger shareInt = peerPubInt.modPow(_privateInt, primeInt);
try {
MessageDigest md = MessageDigest.getInstance("SHA-256");
byte[] hashed = md.digest(getBytes(shareInt));
return encodeB64(hashed);
} catch (NoSuchAlgorithmException e) {
logger.debug("Algorithm for DH1080 shared secret hashing not available", e);
}
return null;
}
/**
* Client_Key_Exchangeを受け取ったときの動作をします。
*
* @param line クライアントから受信した文字列
* @throws CertificateException
* @throws IOException
* @throws KeyStoreException
* @throws NoSuchAlgorithmException
* @throws UnrecoverableKeyException
* @author kinbara
*/
private void recieveClientKeyExchange(String line)
throws CertificateException, IOException, KeyStoreException, NoSuchAlgorithmException,
UnrecoverableKeyException {
X509 x509 = new X509("src/sglserver/conf/key/ca", "CAKeyStore", this.storePasswd);
RSAPrivateKey sk = x509.getRSAPrivateKey("server", this.keyPasswd);
// 暗号化されたプリマスターシークレットの抽出
line = line.substring(line.indexOf(":") + 1);
BigInteger preCipher = new BigInteger(line, 16);
// プリマスターシークレットを復号
preMastarSecret = preCipher.modPow(sk.getPrivateExponent(), sk.getModulus());
// （事前共有鍵）＝（秘密鍵）. modPow（（s乗：すなわちaのs乗）,（元:すなわちg））
// b = a.modPow(s, n); a mod n のs乗がbに代入される
}