8168728: DSA signing improvments
Reviewed-by: valeriep, vinnie, ahgross, asmotrak, robm
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@ -427,13 +427,49 @@ abstract class DSA extends SignatureSpi {
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return t5.mod(q);
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}
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// NOTE: This following impl is defined in FIPS 186-4 AppendixB.2.1.
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protected BigInteger generateK(BigInteger q) {
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// Implementation defined in FIPS 186-4 AppendixB.2.1.
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SecureRandom random = getSigningRandom();
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byte[] kValue = new byte[(q.bitLength() + 7)/8 + 8];
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random.nextBytes(kValue);
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return new BigInteger(1, kValue).mod(q.subtract(BigInteger.ONE)).add(BigInteger.ONE);
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BigInteger k = new BigInteger(1, kValue).mod(
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q.subtract(BigInteger.ONE)).add(BigInteger.ONE);
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// Using an equivalent exponent of fixed length (same as q or 1 bit
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// less than q) to keep the kG timing relatively constant.
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//
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// Note that this is an extra step on top of the approach defined in
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// FIPS 186-4 AppendixB.2.1 so as to make a fixed length K.
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k = k.add(q).divide(BigInteger.TWO);
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// An alternative implementation based on FIPS 186-4 AppendixB2.2
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// with fixed-length K.
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//
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// Please keep it here as we may need to switch to it in the future.
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//
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// SecureRandom random = getSigningRandom();
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// byte[] kValue = new byte[(q.bitLength() + 7)/8];
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// BigInteger d = q.subtract(BigInteger.TWO);
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// BigInteger k;
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// do {
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// random.nextBytes(kValue);
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// BigInteger c = new BigInteger(1, kValue);
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// if (c.compareTo(d) <= 0) {
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// k = c.add(BigInteger.ONE);
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// // Using an equivalent exponent of fixed length to keep
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// // the g^k timing relatively constant.
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// //
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// // Note that this is an extra step on top of the approach
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// // defined in FIPS 186-4 AppendixB.2.2 so as to make a
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// // fixed length K.
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// if (k.bitLength() >= q.bitLength()) {
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// break;
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// }
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// }
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// } while (true);
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return k;
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}
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// Use the application-specified SecureRandom Object if provided.
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