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Cryptographic Primitives with Quasigroup Transformations

机译:具有拟群转换的密码基元

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The intention of this research is to justify deployment of quasigroups in cryptography, especially with new quasigroup based cryptographic hash function NaSHA as a runner in the First round of the ongoing NIST SHA-3 competition. We present new method for fast generation of huge quasigroup operations, based on the so-called extended Feistel networks and modification of the Sade's diagonal method. We give new design of quasigroup based family of cryptographic hash functions - NaSHA, which deploy the new method and with, a novel approach - different quasigroups for every application of component quasigroup transformations in every iteration of the compression function and, much more, the used quasigroups are functions of the processed message block.
机译:这项研究的目的是证明在密码学中部署准群是合理的,尤其是在基于NIST SHA-3竞争的第一轮竞赛中,基于新的基于准群的加密哈希函数NaSHA。我们基于所谓的扩展Feistel网络和Sade对角线方法的改进,提出了一种快速生成巨大拟群操作的新方法。我们给出了基于准群的密码哈希函数家族的新设计-NaSHA,它采用了这种新方法,并且采用了一种新颖的方法-在压缩函数的每次迭代中,针对分量准群变换的每个应用程序使用不同的准群,并且,准组是已处理消息块的功能。

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