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using System;
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using Org.BouncyCastle.Crypto.Parameters;
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using Org.BouncyCastle.Math;
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using Org.BouncyCastle.Math.EC;
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namespace Org.BouncyCastle.Crypto.Agreement;
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public class ECMqvBasicAgreement : IBasicAgreement
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{
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protected internal MqvPrivateParameters privParams;
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public virtual void Init(ICipherParameters parameters)
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{
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if (parameters is ParametersWithRandom)
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{
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parameters = ((ParametersWithRandom)parameters).Parameters;
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}
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privParams = (MqvPrivateParameters)parameters;
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}
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public virtual int GetFieldSize()
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{
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return (privParams.StaticPrivateKey.Parameters.Curve.FieldSize + 7) / 8;
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}
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public virtual BigInteger CalculateAgreement(ICipherParameters pubKey)
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{
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MqvPublicParameters mqvPublicParameters = (MqvPublicParameters)pubKey;
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ECPrivateKeyParameters staticPrivateKey = privParams.StaticPrivateKey;
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ECDomainParameters parameters = staticPrivateKey.Parameters;
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if (!parameters.Equals(mqvPublicParameters.StaticPublicKey.Parameters))
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{
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throw new InvalidOperationException("ECMQV public key components have wrong domain parameters");
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}
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ECPoint eCPoint = CalculateMqvAgreement(parameters, staticPrivateKey, privParams.EphemeralPrivateKey, privParams.EphemeralPublicKey, mqvPublicParameters.StaticPublicKey, mqvPublicParameters.EphemeralPublicKey).Normalize();
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if (eCPoint.IsInfinity)
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{
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throw new InvalidOperationException("Infinity is not a valid agreement value for MQV");
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}
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return eCPoint.AffineXCoord.ToBigInteger();
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}
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private static ECPoint CalculateMqvAgreement(ECDomainParameters parameters, ECPrivateKeyParameters d1U, ECPrivateKeyParameters d2U, ECPublicKeyParameters Q2U, ECPublicKeyParameters Q1V, ECPublicKeyParameters Q2V)
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{
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BigInteger n = parameters.N;
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int num = (n.BitLength + 1) / 2;
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BigInteger m = BigInteger.One.ShiftLeft(num);
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ECCurve curve = parameters.Curve;
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ECPoint eCPoint = ECAlgorithms.CleanPoint(curve, Q2U.Q);
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ECPoint p = ECAlgorithms.CleanPoint(curve, Q1V.Q);
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ECPoint eCPoint2 = ECAlgorithms.CleanPoint(curve, Q2V.Q);
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BigInteger bigInteger = eCPoint.AffineXCoord.ToBigInteger();
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BigInteger bigInteger2 = bigInteger.Mod(m);
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BigInteger val = bigInteger2.SetBit(num);
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BigInteger val2 = d1U.D.Multiply(val).Add(d2U.D).Mod(n);
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BigInteger bigInteger3 = eCPoint2.AffineXCoord.ToBigInteger();
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BigInteger bigInteger4 = bigInteger3.Mod(m);
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BigInteger bigInteger5 = bigInteger4.SetBit(num);
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BigInteger bigInteger6 = parameters.H.Multiply(val2).Mod(n);
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return ECAlgorithms.SumOfTwoMultiplies(p, bigInteger5.Multiply(bigInteger6).Mod(n), eCPoint2, bigInteger6);
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}
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}
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