期刊导航

论文摘要

对一类强指定验证者签名方案的分析与改进

Cryptanalysis and Improvement of One Strong Designated Verifier Signature

作者:孙士锋(北京邮电大学);温巧燕(北京邮电大学网络与交换技术国家重点实验室);金正平(北京邮电大学网络与交换技术国家重点实验室);杜红珍(宝鸡文理学院数学系)

Author:Sun Shi-Feng(Beijing University of Posts and Telecommunications);Wen Qiao-Yan(State Key Laboratory of Networking and Switching Technology, Beijing University of Posts and Telecommunications);Jin Zheng-Ping(State Key Laboratory of Networking and Switching Technology, Beijing University of Posts and Telecommunications);Du Hong-Zhen(Mathematics Department, Baoji University of Arts and Sciences)

收稿日期:2009-12-28          年卷(期)页码:2011,43(1):91-96

期刊名称:工程科学与技术

Journal Name:Advanced Engineering Sciences

关键字:基于身份的公钥密码系统;强指定验证者签名;基于身份的强指定验证者签名;双线性Diffie-Hellman问题;RO模型

Key words:Identity-based cryptosystem; Strong designated verifier signature; ID-based strong designated verifier signature scheme; Bilinear Diffie-Hellman problem; ROM

基金项目:国家自然科学基金项目(60873191,60903152,60821001)、北京市自然科学基金项目(4072020)

中文摘要

分析了一类新的高效的基于身份的强指定验证者签名方案,指出该方案不具备强指定验证者签名应有的特性,并针对该方案所存在的缺陷给出了一种伪造攻击,利用该攻击任何第三方即使没有签名者或验证者的私钥也可以生成有效的签名。最后,基于Cha等的基于身份的签名方案提出了一种新的基于身份的强指定验证者签名方案,并在随机预言机模型中基于双线性Diffie-Hellman假设给出了其形式化的安全性证明,该方案与已有方案相比具有更高的效率,且满足强指定验证者签名的所有性质。

英文摘要

Analysis of one strong designated verifier signature scheme is given in this paper. The result shows that the scheme can not satisfy the strongness property required by strong designated verifier signature schemes. Exploiting the flaw existing in Li et al.’s scheme, a forgery attack on the scheme is also given in the same paper. Using this forgery attack, any third party, who even has neither the private key of the signer nor that of the designated verifier, can also generate a valid signature. Based on Cha et al.’ ID-based signature scheme, a novel ID-based strong designated verifier signature scheme is put forward at last, which is much more efficient than existing ID-based strong designated verifier signature schemes and satisfies all the properties required by the strong designated verifier signature schemes. In this paper, it is also proved secure in the random oracle model under the hardness assumption of bilinear Diffie-Hellman problem.

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