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Efficient Zero-Knowledge Proof of Algebraic and Non-Algebraic Statements with Applications to Privacy Preserving Credentials

机译:与应用程序到隐私保留凭据的应用程序和非代数语句的高效零知识证明

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Practical anonymous credential systems are generally built around sigma-protocol ZK proofs. This requires that credentials be based on specially formed signatures. Here we ask whether we can instead use a standard (say, RSA, or (EC)DSA) signature that includes formatting and hashing messages, as a credential, and still provide privacy. Existing techniques do not provide efficient solutions for proving knowledge of such a signature: On the one hand, ZK proofs based on garbled circuits (Jawurek et al. 2013) give efficient proofs for checking formatting of messages and evaluating hash functions. On the other hand they are expensive for checking algebraic relations such as RSA or discrete-log, which can be done efficiently with sigma protocols. We design new constructions obtaining the best of both worlds: combining the efficiency of the garbled circuit approach for non-algebraic statements and that of sigma protocols for algebraic ones. We then discuss how to use these as building-blocks to construct privacy-preserving credential systems based on standard RSA and (EC)DSA signatures. Other applications of our techniques include anonymous credentials with more complex policies, the ability to efficiently switch between commitments (and signatures) in different groups, and secure two-party computation on committed/signed inputs.
机译:实际的匿名凭证系统通常围绕Sigma-Protocol ZK证明构建。这要求凭证基于特殊形成的签名。在这里,我们询问我们是否可以使用标准(例如,RSA或(EC)DSA)签名,包括格式化和散列消息,作为凭证,仍提供隐私。现有技术不提供有效的解决方案,以证明这种签名的知识:一方面,基于乱码电路的ZK证明(Jawurek等,2013)提供了用于检查消息格式和评估散列函数的有效证明。另一方面,它们对于检查RSA或离散日志之类的代数关系,它们是昂贵的,这可以用Sigma协议有效地完成。我们设计新的建筑获得两个世界的最佳选择:将乱码电路方法的效率结合起来的非代数陈述以及代数的Sigma协议的效率。然后,我们讨论如何使用这些作为构建块来构建基于标准RSA和(EC)DSA签名的隐私保留凭证系统。我们的技术的其他应用包括具有更复杂策略的匿名凭证,能够有效地在不同组中的承诺(和签名)之间切换,并在提交/签名的输入上确保双方计算。

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