Simplified Design for Concurrent Statistical Zero-Knowledge Arguments

被引:0
|
作者
魏普文 [1 ]
张国艳 [1 ]
张立江 [1 ]
王小云 [1 ,2 ]
机构
[1] Key Laboratory of Cryptologic Technology and Information Security of Ministry of Education,Shandong University
[2] Center for Advanced Study,Tsinghua University
基金
中国国家自然科学基金;
关键词
concurrent; statistical zero-knowledge; witness indistinguishable; honest verifier; decisional Diffie-Hellman assumption;
D O I
暂无
中图分类号
TB47 [工业设计];
学科分类号
1403 ;
摘要
This paper shows that the protocol presented by Goyal et al.can be further simplified for a one-way function,with the simplified protocol being more practical for the decisional Diffie-Hellman assumption.Goyal et al.provided a general transformation from any honest verifier statistical zero-knowledge argument to a concurrent statistical zero-knowledge argument.Their transformation relies only on the existence of one-way functions.For the simplified transformation,the witness indistinguishable proof of knowledge protocols in"parallel"not only plays the role of preamble but also removes some computational zero-knowledge proofs, which Goyal et al.used to prove the existence of the valid openings to the commitments.Therefore,although some computational zero-knowledge proofs are replaced with a weaker notion,the witness indistinguishable protocol,the proof of soundness can still go through.
引用
收藏
页码:255 / 263
页数:9
相关论文
共 50 条
  • [1] Concurrent statistical zero-knowledge arguments for NIP from one way functions
    Goyal, Vipul
    Moriarty, Ryan
    Ostrovsky, Rafail
    Sahai, Amit
    ADVANCES IN CRYPTOLOGY - ASIACRYPT 2007, 2007, 4833 : 444 - 459
  • [2] On diophantine complexity and statistical zero-knowledge arguments
    Lipmaa, H
    ADVANCES IN CRYPTOLOGY - ASIACRYPT 2003, 2003, 2894 : 398 - 415
  • [3] Concurrent zero-knowledge
    Dwork, C
    Naor, M
    Sahai, A
    JOURNAL OF THE ACM, 2004, 51 (06) : 851 - 898
  • [4] On the Concurrent Composition of Quantum Zero-Knowledge
    Ananth, Prabhanjan
    Chung, Kai-Min
    La Placa, Rolando L.
    ADVANCES IN CRYPTOLOGY (CRYPTO 2021), PT I, 2021, 12825 : 346 - 374
  • [5] On the concurrent composition of zero-knowledge proofs
    Richardson, R
    Kilian, J
    ADVANCES IN CRYPTOLOGY - EUROCRYPT'99, 1999, 1592 : 415 - 431
  • [6] Random Walks and Concurrent Zero-Knowledge
    Aiyer, Anand
    Liang, Xiao
    Nalini, Nilu
    Pandey, Omkant
    APPLIED CRYPTOGRAPHY AND NETWORK SECURITY (ACNS 2020), PT I, 2020, 12146 : 24 - 44
  • [7] Concurrent zero-knowledge with timing, revisited
    Goldreich, O
    THEORETICAL COMPUTER SCIENCE, 2006, 3895 : 27 - 87
  • [8] Statistical zero-knowledge and analysis of rank-metric zero-knowledge proofs of knowledge
    Song, Yongcheng
    Zhang, Jiang
    Huang, Xinyi
    Wu, Wei
    Yang, Haining
    THEORETICAL COMPUTER SCIENCE, 2023, 952
  • [9] Practical zero-knowledge arguments from Σ-protocols
    Zhao, YL
    Deng, RH
    Zang, BY
    Zhao, YM
    INTERNET AND NETWORK ECONOMICS, PROCEEDINGS, 2005, 3828 : 288 - 298
  • [10] Classical zero-knowledge arguments for quantum computations
    Vidick, Thomas
    Zhang, Tina
    QUANTUM, 2020, 4