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作 者:LI HongDa FENG DengGuo LI Bao XUE HaiXia
机构地区:[1]State Key Lab of Information Security,Graduate University of Chinese Academy of Sciences,Beijing 100049,China [2]State Key Lab of Information Security,Institute of software of Chinese Academy of Sciences,Beijing 100080,China
出 处:《Science China(Information Sciences)》2012年第11期2473-2484,共12页中国科学(信息科学)(英文版)
基 金:supported by National Basic Research Program of China (Grants Nos. 2007CB311202,2007CB311201);National Natural Science Foundation of China (Grant No. 60970139);National High-Tech Research & Development Plan of China (Grant No. 2006AA01Z427);Strategic Priority Program of Chinese Academy of Sciences (Grant No. XDA06010702)
摘 要:It is well known that all the known black-box zero-knowledge proofs of knowledge for NP are non- constant-round. Whether there exit constant-round black-box zero-knowledge proofs of knowledge for all NP languages under certain standard assumptions is an open problem. This paper focuses on the problem and gives a positive answer by presenting two constructions of constant-round (black-box) zero-knowledge proofs of knowledge for the HC (hamiltonian cycle) problem. By the recent result of Katz, our second construction which relies on the existence of claw-free functions has optimal round complexity (5-round) assuming the polynomial hierarchy does not collapse.It is well known that all the known black-box zero-knowledge proofs of knowledge for NP are non- constant-round. Whether there exit constant-round black-box zero-knowledge proofs of knowledge for all NP languages under certain standard assumptions is an open problem. This paper focuses on the problem and gives a positive answer by presenting two constructions of constant-round (black-box) zero-knowledge proofs of knowledge for the HC (hamiltonian cycle) problem. By the recent result of Katz, our second construction which relies on the existence of claw-free functions has optimal round complexity (5-round) assuming the polynomial hierarchy does not collapse.
关 键 词:zero-knowledge proofs proofs of knowledge black-box simulation constant-round
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