基于双重复杂性的可转换群签名方案

Jonathan Jen-Rong Chen, R. Lin, An-Pin Chen
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引用次数: 0

摘要

数字签名的发展为密码学提供了一个新的研究领域。Chaum和van Heyet将数字签名应用于群签名。由于群数字签名非常适合电子商务,因此群数字签名的研究正在蓬勃发展。尽管一些文献有很强的理论基础,但批评不能放弃,因为一个好的数字签名必须通过以下一些严格的门槛:匿名性、不可链接性、保护和可追溯性。最近,Chen和Liu利用零知识,并专注于比Camenisch更快的计算时间。然而,Chen和Liu的发展是在Lucas密码系统受到Bleichenbacher质疑的基础上进行的,因为Lucas密码系统存在Laih’s fold问题。通过对Chen和Liu方案的改进,提出了一种新的群数字签名方案,该方案可以避免Lucas密码系统中隐含的问题。我们提供的新加密方案不仅具有双重复杂性的保护,在被入侵的情况下更安全,而且具有计算速度更快的优点。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A new convertible group signature scheme on the basis of dual complexities
The development of digital signature provides a new field for cryptology. Chaum and van Heyet apply digital signature to group signature. The research of group digital signature is booming because group digital signature fits e-commerce very well. Although some literature has strong theoretical rationale, criticism cannot be waived because a good digital signature has to pass some rigid thresholds as follows: anonymity, unlinkability, protection, and trace-ability. Lately, Chen and Liu make use of zero knowledge and focus on faster computation time than does Camenisch. However, the development of Chen and Liu is on the basis of the Lucas cryptosystem suffering from the questioning by Bleichenbacher because the Lucas cryptosystem has the Laih's fold problem. We advance a new group digital signature scheme that can be free from the problem implicit in the Lucas cryptosystem by improving the Chen and Liu scheme. The new crypto scheme we provide is not only protected by dual complexities which can be safer while under a situation of being invaded but also possessed with the advantage of faster computation.
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