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Perfect Zero-Knowledge Argument of Knowledge with Negligible Error Probability in Two-Round for NP from Any One-Way Permutation

机译:完美的零知识论证,在任何单向排列中都有忽略的误差概率。

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Based on the interactive proof of Hamiltonian Cycle (HC) of large directed graph, which is a ∑-protocol, we construct a perfectly hiding and computationally binding trap-door commitment in 2-round from any one-way permutation. Then, based on this trapdoor commitment, we construct perfect zero-knowledge argument of knowledge with negligible error probability in 2-round for NP, assuming only the existence of a one-way permutation.
机译:基于大型指导图的汉密尔顿周期(HC)的互动证明,这是一种Σ-协议,我们从任何单向排列到2轮完全隐藏和计算地绑定陷阱门承诺。 然后,基于这种Trapdoor承诺,我们在2轮中构建了知识的完美零知识论证,对于NP,对于NP仅存在一个单向排列的存在。

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