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New Approaches to Designing Public Key Cryptosystems Using One-Way Functions and Trapdoors in Finite Groups

机译:在有限组中使用单向功能和活板门设计公钥密码系统的新方法

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A symmetric key cryptosystem based on logarithmic signatures for finite permutation groups was described by the first author in [6], and its algebraic properties were studied in [7]. In this paper we describe two possible approaches to the construction of new public key cryptosystems with message space a large finite group G, using logarithmic signatures and their generalizations. The first approach relies on the fact that permutations of the message space G induced by transversal logarithmic signatures almost always generate the full symmetric group S_G on the message space. The second approach could potentially lead to new ElGamal-like systems based on trapdoor, oneway functions induced by logarithmic signature-like objects we call meshes, which are uniform covers for G.
机译:第一作者在[6]中描述了基于对数签名的对称密钥密码系统,在[7]中研究了其代数性质。在本文中,我们描述了使用对数签名及其泛化来构造具有消息空间大有限群G的新公钥密码系统的两种可能方法。第一种方法依赖于以下事实:横向对数签名引起的消息空间G的排列几乎总是在消息空间上生成完整的对称组S_G。第二种方法可能会导致基于活板门的新ElGamal类系统,该系统由对数签名类对象(称为网格)诱导的单向函数,这是G的统一覆盖。

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