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An efficient solution to the socialist millionaires' problem

机译:一种有效解决社会主义百万富翁问题的方法

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We present a two-round protocol to solve the socialist millionaire problem based on the homomorphic property of the Goldwasser-Micali (GM) cryptosystem. We require the proposed protocol to be secure against active and passive attacks. However, homomorphic encryption schemes are malleable by design [14][1]. To tackle this problem we apply an authenticated encryption scheme, called Encrypt-then-MAC, to our protocol [3]. We analyze the security of the proposed protocol, and we show that an active adversary, who has access to the ciphertext on the communication channel and the decryption oracle, cannot forge another ciphertext which leads him to guess the plaintext (IND-CCA2 security). Moreover, the active adversary cannot modify the ciphertext which leads to a desired modification of the plaintext to affect the outcome of the protocol (NM-CCA2 security). Note that our solution can be applied to other problems which are solvable with an exclusive- or homomorphic property.
机译:我们基于Goldwasser-Micali(GM)密码系统的同态性质,提出了两轮协议来解决社会主义百万富翁问题。我们要求所提议的协议对主动和被动攻击均具有安全性。然而,同态加密方案在设计上是可延展的[14] [1]。为了解决这个问题,我们将一种经过认证的加密方案称为Encrypt-then-MAC,用于我们的协议[3]。我们分析了所提出协议的安全性,并显示出能够访问通信通道上的密文和解密预言的活跃对手无法伪造另一个密文,从而导致他猜测明文(IND-CCA2安全)。而且,主动对手无法修改密文,从而导致对明文进行所需的修改以影响协议的结果(NM-CCA2安全)。请注意,我们的解决方案可以应用于具有排他或同态性质的其他可解决问题。

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