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Title:
Non-malleable Zero-Knowledge Arguments with Lower Round Complexity
Authors: Zhenbin Yan, Yi Deng
Abstract:Round complexity is one of the fundamental problems in zero-knowledge proof systems. Non-malleable zero-knowledge (NMZK) protocols are zero-knowledge protocols that provide security even when man-in-the-middle adversaries interact with a prover and a verifier simultaneously. It is known that the first constant-round public-coin NMZK Arguments for NP can be constructed by assuming the existence of collision-resistant hash functions (Pass and Rosen STOC’05) and has relatively high round complexity; the first four-round private-coin NMZK Arguments for NP can be constructed in the plain model by assuming the existence of one-way functions (Goyal, Richelson, Rosen and Vald FOCS’14 and Ciampi, Ostrovsky, Siniscalchi and Visconti TCC’17). In this paper, we present a six-round public-coin NMZK argument of knowledge system assuming the existence of collision-resistant hash functions and a three-round private-coin NMZK argument system from multi-collision resistance of hash functions assumption in the keyless setting.
ePrint: https://eprint.iacr.org/2019/977
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