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首页> 外文期刊>Designs, Codes and Crytography >Towards the optimality of Feistel ciphers with substitution-permutation functions
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Towards the optimality of Feistel ciphers with substitution-permutation functions

机译:具有置换置换函数的Feistel密码的最优性

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We explore the optimality of balanced Feistel ciphers with SP-type F-functions with respect to their resistance against differential and linear cryptanalysis. Instantiations of Feistel ciphers with the wide class of (SP)~u and (SP)~u S F-functions are considered: one F-function can contain an arbitrary number of S-box layers interleaved with linear diffusion. For the matrices with maximum diffusion, it is proven that SPS and SPSP F-functions are optimal in terms of the proportion of active S-boxes in all S-boxes-a common efficiency metric for substitution-permutation ciphers. Interestingly, one SP-layer in the F-function is not enough to attain optimality whereas taking more than two S-box layers does not increase the efficiency either.
机译:我们探讨了具有SP型F函数的平衡Feistel密码在抵抗差分和线性密码分析方面的最优性。考虑了具有(SP)〜u和(SP)〜u S F函数的宽泛类的Feistel密码的实例化:一个F函数可以包含任意数量的S-box层,这些S-box层与线性扩散交织在一起。对于具有最大扩散的矩阵,事实证明,就所有S盒中活动S盒的比例而言,SPS和SPSP F函数是最佳的,这是替代置换密码的通用效率度量。有趣的是,F函数中的一个SP层不足以实现最优性,而采用两个以上的S-box层也不会提高效率。

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