k倍全可追踪环签名

Xavier Bultel, P. Lafourcade
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引用次数: 3

摘要

环和组签名允许其成员以组的名义匿名签名文档。在环签名中,成员以特别的方式管理组,而在组签名中,需要管理员。此外,k倍可跟踪的组和环签名[1]允许任何人在超过先验授权签名数的情况下公开跟踪来自同一用户的两个签名。在[2]中,Canard等人给出了一个1次可追踪的环签名,其中每个成员只能生成一个匿名签名。因此,可以跟踪来自同一用户的任意两个签名。其他一些作品将其推广到k倍的情况,但可追溯性只涉及两个签名。在本文中,我们定义了k次完整可追踪环签名(k- ftrs)的概念,使得同一用户产生的所有签名都是可追踪的,当且仅当他产生超过k个签名。我们构造了一个k-FTRS,叫做Ktrace。我们扩展了现有的k次可链接签名的形式化安全模型,证明了k次可链接签名在随机oracle模型中的安全性。我们的原始k-FTRS可用于构建k次否决方案或代理电子投票方案,以防止由欺骗用户引起的拒绝服务。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
k-Times Full Traceable Ring Signature
Ring and group signatures allow their members to anonymously sign documents in the name of the group. In ring signatures, members manage the group themselves in an ad-hoc manner while in group signatures, a manager is required. Moreover, k-times traceable group and ring signatures [1] allow anyone to publicly trace two signatures from a same user if he exceeds the a priori authorized number of signatures. In [2], Canard et al. give a 1-time traceable ring signature where each member can only generate one anonymous signature. Hence, it is possible to trace any two signatures from the same user. Some other works generalize it to the k-times case, but the traceability only concerns two signatures. In this paper, we define the notion of k-times full traceable ring signature (k-FTRS) such that all signatures produced by the same user are traceable if and only if he produces more than k signatures. We construct a k-FTRS called Ktrace. We extend existing formal security models of k-times linkable signatures to prove the security of Ktrace in the random oracle model. Our primitive k-FTRS can be used to construct a k-times veto scheme or a proxy e-voting scheme that prevents denial-of-service caused by cheating users.
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