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A Note on the Round-Complexity of Concurrent Zero-Knowledge

机译:关于并发零知识的圆复杂度的一个注记

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摘要

We present a lower bound on the number of rounds required by Concurrent Zero-Knowledge proofs for languages in NP. It is shown that in the context of Concurrent Zero-Knowledge, at least eight rounds of interaction are essential for black-box simulation of non-trivial proof systems (i.e., systems for languages that are not in BPP). This improves previously known lower bounds, and rules out several candidates for constant-round Concurrent Zero-Knowledge. In particular, we investigate the Richardson-Kilian protocol (which is the only protocol known to be Concurrent Zero-Knowledge in the vanilla model), and show that for an apparently natural choice of its main parameter (which yields a 9-round protocol), the protocol is not likely to be Concurrent Zero-Knowledge.
机译:对于NP中的语言,我们提出了并发零知识证明所需的回合数的下限。结果表明,在并发零知识的情况下,至少要进行八轮交互才能对非平凡的证明系统(即,非BPP语言的系统)进行黑盒模拟。这改善了先前已知的下界,并排除了恒定轮并发零知识的多个候选对象。特别是,我们研究了Richardson-Kilian协议(这是在香草模型中唯一已知为并发零知识的协议),并表明对于其主要参数显然是自然的选择(产生9轮协议) ,该协议不太可能是“并发零知识”。

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