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无双线性对的无证书分布环签名方案
引用本文:张春生,苏本跃,姚绍文.无双线性对的无证书分布环签名方案[J].计算机工程,2013(12):141-143,147.
作者姓名:张春生  苏本跃  姚绍文
作者单位:[1]安庆师范学院计算机与信息学院,安徽安庆246133 [2]云南大学软件学院,昆明650091
基金项目:安徽省高校省级自然科学基金资助项目(KJ20118077)
摘    要:现有分布环签名方案大多基于双线性对运算或模指运算,计算效率不高。针对该问题,提出一种无双线性对运算和模指运算的无证书分布环签名方案,只进行椭圆曲线上的模乘运算。通过复杂度分析结果证明该方案是高效的,仅需2s+3t-2次模乘运算O表示存取结构中子集的个数,S表示实际签名子集中成员的个数),并且若方案存取结构中所有子集的成员数均设为某一门限值,该方案即成为无证书门限环签名方案。

关 键 词:分布环签名  无证书  计算性Diffie-Hellman问题  无双线性对运算  存取结构  门限环签名

Certificateless Distributed Ring Signature Scheme Without Bilinear Pairing
ZHANG Chun-sheng,SU Ben-yue,YAO Shao-wen.Certificateless Distributed Ring Signature Scheme Without Bilinear Pairing[J].Computer Engineering,2013(12):141-143,147.
Authors:ZHANG Chun-sheng  SU Ben-yue  YAO Shao-wen
Affiliation:1. School of Computer and Information, Anqing Normal University, Anqing 246133, China; 2. School of Software, Yunnan University, Kunming 650091, China)
Abstract:The previous distributed ring signature schemes need bilinear pairing operation or exponent operation, and their computation efficiency is not high: For improving the efficient of operations, a new certificatetess distributed ring signature scheme without bilinear pairings operation or exponent operation is proposed. The scheme only needs a modular multiplication on elliptic curves. The results of complexity analysis show that the proposed scheme is efficient, and it only needs 2s+3t-2 modular multiplication(t is the number of subsets of access structure, s is the number of members of actual signing subset). In addition, the scheme becomes a certificateless threshold ring signature scheme when the number of all subsets members of access structure is set to a certain threshold value.
Keywords:distributed ring signature  certificateless  Computational Diffie-Hellman Problem(CDHP)  operation without bilinear pairing  access structure  threshold ring signature
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