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Minimal Assumptions and Round Complexity for Concurrent Zero-Knowledge in the Bare Public-Key Model

机译:在裸公共钥匙模型中对并发零知识的最小假设和圆形复杂性

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Under the (minimal) assumption of the existence of one-way functions, we show that every language in NP has (round-optimal) argument systems in the bare public key (BPK) model of [3], which are sound (i.e., a cheating prover cannot prove that x {not ∈} L) and (black-box) zero-knowledge (i.e., a cheating verifier does not obtain any additional information other than x ∈ L) even in the presence of concurrent attacks (i.e., even if the cheating prover or verifier are allowed to arbitrarily interleave several executions of the same protocol). This improves over the previous best result [12], which obtained such a protocol using a stronger assumption (the existence of one-way permutations) or a higher round complexity (5 messages), and is round-optimal among black-box zero-knowledge protocols. We also discuss various extensions and applications of our techniques with respect to protocols with different security and efficiency requirements.
机译:根据(最小)的存在,以单向函数的存在,我们表明NP中的每种语言都有(圆形最佳)参数系统在[3]的裸公钥(BPK)模型中(即,作弊证明者不能证明x {不是∈} l)和(黑盒)零知识(即,即使在存在并发攻击的情况下,也没有获得除x≠l之外的任何附加信息的作弊验证者(即,即使允许作弊证据或验证者任意交织相同协议的几个执行)。这通过了先前的最佳结果[12],它使用更强的假设(存在单向排列)或更高的圆形复杂度(5条消息)获得此类协议,并且在黑盒子零中是圆形最佳的 - 知识协议。我们还对具有不同安全性和效率要求的协议讨论了我们技术的各种扩展和应用。

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