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Using Semidirect Product of (Semi)groups in Public Key Cryptography

机译:在公钥密码术中使用(半)组的半直接乘积

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In this survey, we describe a general key exchange protocol based on semidirect product of (semi)groups (more specifically, on extensions of (semi)groups by automorphisms), and then focus on practical instances of this general idea. This protocol can be based on any group or semigroup, in particular on any non-commutative group. One of its special cases is the standard Diffie-Hellman protocol, which is based on a cyclic group. However, when this protocol is used with a non-commutative (semi)group, it acquires several useful features that make it compare favorably to the Diffie-Hellman protocol. The focus then shifts to selecting an optimal platform (semi)group, in terms of security and efficiency. We show, in particular, that one can get a variety of new security assumptions by varying an automorphism used for a (semi)group extension.
机译:在这项调查中,我们描述了基于(半)组的半直接乘积(更具体地讲,是基于(同构)对(半)组的扩展)的通用密钥交换协议,然后重点介绍该通用思想的实际实例。该协议可以基于任何组或半组,特别是基于任何非交换组。它的特殊情况之一是基于循环组的标准Diffie-Hellman协议。但是,当此协议与非交换(半)组一起使用时,它具有一些有用的功能,这些功能使其可以与Diffie-Hellman协议进行比较。然后,从安全性和效率的角度出发,重点转向选择最佳平台(半)组。我们特别表明,通过改变用于(半)组扩展的自同构可以得到各种新的安全性假设。

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