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Improved Linear Cryptanalysis of Reduced-Round SIMON-32 and SIMON-48

机译:圆角缩减SIMON-32和SIMON-48的改进线性密码分析

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In this paper we analyse two variants of SIMON family of light-weight block ciphers against variants of linear cryptanalysis and present the best linear cryptanalytic results on these variants of reduced-round SIMON to date. We propose a time-memory trade-off method that finds differential/ linear trails for any permutation allowing low Hamming weight differential/linear trails. Our method combines low Hamming weight trails found by the correlation matrix representing the target permutation with heavy Hamming weight trails found using a Mixed Integer Programming model representing the target differential/linear trail. Our method enables us to find a 17-round linear approximation for SIMON-48 which is the best current linear approximation for SIMON-48. Using only the correlation matrix method, we are able to find a 14-round linear approximation for SIMON-32 which is also the current best linear approximation for SIMON-32. The presented linear approximations allow us to mount a 23-round key recovery attack on SIMON-32 and a 24-round Key recovery attack on SIMON-48/96 which are the current best results on SIMON-32 and SIMON-48. In addition we have an attack on 24 rounds of SIMON-32 with marginal complexity.
机译:在本文中,我们针对线性密码分析的变体分析了SIMON轻量级分组密码家族的两个变体,并提出了迄今为止减少轮次SIMON的这些变体的最佳线性密码分析结果。我们提出了一种时间记忆权衡方法,该方法可以找到允许低汉明加权差分/线性路径的任何排列的差分/线性路径。我们的方法将通过代表目标排列的相关矩阵找到的低汉明加权轨迹与使用代表目标差分/线性轨迹的混合整数编程模型找到的沉重汉明加权轨迹相结合。我们的方法使我们能够找到SIMON-48的17舍入线性近似值,这是SIMON-48的最佳电流线性近似值。仅使用相关矩阵方法,我们就能找到SIMON-32的14轮线性逼近,这也是SIMON-32的当前最佳线性逼近。呈现的线性近似值使我们可以对SIMON-32进行23轮密钥恢复攻击,对SIMON-48 / 96进行24轮密钥恢复攻击,这是SIMON-32和SIMON-48的当前最佳结果。另外,我们对24轮SIMON-32进行了攻击,其复杂性极高。

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