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Sequential Aggregate Signatures Working over Independent Homomorphic Trapdoor One-Way Permutation Domains

机译:在独立同性恋陷阱单向排列域上工作的顺序汇总签名

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The contribution of this paper has two folds. In the first fold, we propose a generic construction of sequential aggregate signatures from families of certificated trapdoor one-way permutations. We show that our construction is provably secure in the random oracle model assuming that the underlying homomorphic permutations are trapdoor one-way. Compared to Lysyanskaya et al's generic construction that is constructed from a trapdoor one-way permutation family working over the same domain, our scheme works over independent trapdoor oneway permutation domains. The flexible choice of the underlying permutation domains benefits our scheme to its applications in the real world where individual user may choose its working domain independently. In the second fold, we instantiate our generic construction with RSA so that the RSA moduli in our scheme can be chosen independently by individual user and thus the moduli is not required to be of the same length. Consequently, our proposed instantiation is the first scheme based on the RSA problem that works for any moduli — this is the most significant feature of our scheme different from the best results constructed from the RSA problem (say, Kawauchi et aPs scheme and Lysyanskaya et al's scheme).
机译:本文的贡献有两倍。在第一折方面,我们提出了从认证的Trapdoor单向排列家庭的顺序结构的通用构造。我们表明,假设潜在的同性恋偏移是单向单位单向的,我们的建筑在随机的甲骨文模型中被证明是安全的。与Lysyanskaya等人的通用建筑相比,由在同一领域的Trapdoor单向排列家庭构建,我们的计划在独立的Trapdoor Ownway排列域中工作。潜在的置换域的灵活选择使我们的计划在其在现实世界中的应用程序中的应用,其中单个用户可以独立选择其工作域。在第二个折叠中,我们将我们的通用结构实例化,以便我们方案中的RSA模数可以由单个用户独立选择,因此模数不需要相同的长度。因此,我们提出的实例化是基于RSA问题的第一个计划,该问题适用于任何Moduli - 这是我们计划中最重要的特征与来自RSA问题的最佳结果不同(例如,Kawauchi et APS计划和Lysyanskaya等方案)。

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