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Automatic Search for the Best Trails in ARX: Application to Block Cipher Speck

机译:自动搜索aRX中的最佳路径:应用于分组密码speck

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摘要

We propose the first adaptation of Matsui's algorithm for finding the best differential and linear trails to the class of ARX ciphers. It is based on a branch-and-bound search strategy, does not use any heuristics and returns optimal results. The practical application of the new algorithm is demonstrated on reduced round variants of block ciphers from the Speck family. More specifically, we report the probabilities of the best differential trails for up to 10, 9, 8, 7, and 7 rounds of Speck32, Speck48, Speck64, Speck96 and Speck128 respectively, together with the exact number of differential trails that have the best probability. The new results are used to compute bounds, under the Markov assumption, on the security of Speck against single-trail differential cryptanalysis. Finally, we propose two new ARX primitives with provable bounds against single-trail differential and linear cryptanalysis -- a long standing open problem in the area of ARX design.
机译:我们建议对Matsui算法进行首次改编,以找到针对ARX密码类的最佳差分和线性路径。它基于分支和边界搜索策略,不使用任何启发式方法并返回最佳结果。在来自Speck系列的分组密码的简化舍入变体中证明了该新算法的实际应用。更具体地说,我们分别报告了最多10、9、8、7和7轮Speck32,Speck48,Speck64,Speck96和Speck128的最佳差分路径的概率,以及具有最佳差分路径的确切数量可能性。在Markov假设下,新结果用于计算Speck抵制单尾差分密码分析安全性的界限。最后,我们提出了两个新的ARX原语,它们对单尾差分和线性密码分析具有可证明的界限-这是ARX设计领域的一个长期存在的开放性问题。

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