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Parallel Steepest Ascent Hill-Climbing for High Nonlinear Boolean and Vectorial Boolean Functions (S-Boxes)

机译:高度非线性布尔和矢量布尔函数的平行陡峭山坡攀爬(S-Boxes)

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Boolean functions and their generalization Vectorial Boolean functions or Substitution Boxes (S-Boxes) have attracted much attention in the domain of modern block ciphers that use only these elements to provide the necessary confusion against the cryptanalysis attacks. Thus, a significant number of research has been done to construct cryptograph-ically strong Boolean functions and S-Boxes. Among these researches, several heuristics were applied and therefore the hill climbing heuristic was largely investigated. In this paper, we propose a new variant of Hill Climbing heuristic called Parallel Steepest Ascent Hill Climbing to construct Boolean functions and n × m S-Boxes through the progressive construction and incorporation of their m coordinate Boolean functions. The obtained results demonstrate that this new variant provides solutions with high cryptographic properties.
机译:布尔函数及其泛化矢量布尔函数或替代框(S-Box)在使用这些元素的现代块密码域中吸引了很多关注,以便为密码分析攻击提供必要的混淆。因此,已经完成了大量的研究来构建密码强大的布尔函数和S箱。在这些研究中,应用了几种启发式,因此大量调查了山攀岩启发式。在本文中,我们提出了一个新的山坡启发式山脉,被称为并行陡峭上升山的爬升,以通过逐步构建构建布尔函数和N×M S箱,并结合其M个坐标布尔函数。所获得的结果表明,该新变型提供了具有高密加密属性的解决方案。

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