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Received:June 18, 2012 Revised:August 16, 2012
Received:June 18, 2012 Revised:August 16, 2012
中文摘要: 现有的门限签名方案中, 合谋攻击一直是一个难以解决的问题. 针对王斌等人及王鑫等人所控方案的安全缺陷, 提出一种新方案. 为抗合谋攻击, 该方案综合使用三种方法: 采用无可信中心的模型, 从而彻底地消除可信中心“权威欺骗”的安全隐患, 使得安全级别更高; 采用添加随机数和时间戳的方法, 避免攻击者恢复签名成员的秘密参数, 同时防止中断协议攻击; 采用零知识证明的验证方法, 确认签名成员拥有正确的秘密参数, 避免攻击者直接伪造签名. 结果表明, 该方案是正确的, 能够抗伪造攻击和合谋攻击, 并具有匿名性和可追查性.
Abstract:In the existing threshold signature schemes, conspiracy attack is still a difficult problem to solved. To overcome the security weaknesses of Wang Bin's work and Wang Xin's work, a new scheme was proposed. In order to resist conspiracy attack, it utilized three ways: using model without a trusted part, it can eliminate authority cheating thoroughly and the security level was higher; adding random number and time stamp, it can prevent the attacker to recover the signer member's secret parameters and also to prevent the attack of disrupting protocol; using zero-knowledge proof verifiable method to confirm that the signer member had right secret parameters, so it can prevent the attacker to forge signature directly. The results show that this scheme is correct, and it can not only resist forgery attack and conspiracy attack, but also provide anonymity and traceability simultaneously.
keywords: conspiracy attack forgery attack without a trusted party zero-knowledge proof traceability
文章编号: 中图分类号: 文献标志码:
基金项目:
Author Name | Affiliation |
WANG Ling-Ling | Electronic Information Department, Anhui Business Vocational College, Hefei 230041, China |
Author Name | Affiliation |
WANG Ling-Ling | Electronic Information Department, Anhui Business Vocational College, Hefei 230041, China |
引用文本:
王玲玲.抗合谋攻击的无可信中心门限签名方案.计算机系统应用,2013,22(1):204-207,184
WANG Ling-Ling.Threshold Signature Scheme Without a Trusted Party Resisting Conspiracy Attack.COMPUTER SYSTEMS APPLICATIONS,2013,22(1):204-207,184
王玲玲.抗合谋攻击的无可信中心门限签名方案.计算机系统应用,2013,22(1):204-207,184
WANG Ling-Ling.Threshold Signature Scheme Without a Trusted Party Resisting Conspiracy Attack.COMPUTER SYSTEMS APPLICATIONS,2013,22(1):204-207,184