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Towards Finding Active Number of S-Boxes in Block Ciphers using Mixed Integer Linear Programming

机译:使用混合整数线性规划在块密码中找到活动数量的S箱

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Secure lightweight block ciphers have become an important aspect due to the fact that they are a popular choice for providing security in ubiquitous devices. Two of the most important attacks on block ciphers are differential cryptanalysis [1] and linear cryptanalysis [2]. Calculating the number of active S-boxes is one of the method to examine the security of block ciphers against differential attack. In this paper, we count the minimum number of active S-boxes for several rounds of the lightweight ciphers namely KLEIN, LED and AES. We utilized the method proposed in [9], where calculation of the minimum number of active S-boxes is formulated as a Mixed Integer Linear Programming (MILP) problem. The objective function is to minimize the number of active S-boxes, subject to the constraints imposed by the differential propagation of the cipher. The experimental results are presented in this paper and found to be encouraging.
机译:安全的轻质块密码已成为一个重要方面,因为它们是在普遍存在的设备中提供安全性的热门选择。 块密码的两个最重要的攻击是差异密码分析[1]和线性密码分析[2]。 计算有源S盒的数量是检查块密码安全对差异攻击的方法之一。 在本文中,我们计算了几轮轻质密码的最小有源S箱,即Klein,LED和AES。 我们利用[9]中提出的方法,其中将最小数量的有源S箱的计算配制成混合整数线性编程(MILP)问题。 目标函数是最小化有源S箱的数量,受到密码的差分传播所施加的约束。 本文提出了实验结果,发现令人鼓舞。

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