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Construction of new S-boxes based on triangle groups and its applications in copyright protection

机译:基于三角形组的新S盒的构建及其在版权保护中的应用

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Substitution boxes with resilient cryptographic possessions are normally utilized in block ciphers to give the substantial property of nonlinearity. They are important to resist standard attacks such as linear and differential cryptanalysis. A cryptographically robust S-box must be sound with respect to cryptographic properties like nonlinearity, bit independent criteria, strict avalanche criteria, linear and differential approximation probability. In this paper, we have developed an innovative construction scheme of nonlinear component of block cipher based on the action of projective linear groups on the projective line, and the permutation triangle groups. This nonlinear component, namely S-box, is responsible for making the relation between plaintext and ciphertext intractable which is one of the most important requirements of any modern block ciphers. By widening the scope of the proposed S-boxes, we have applied these lightweight nonlinear components in watermarking scheme.
机译:通常,在分组密码中使用具有弹性加密资产的替换盒来提供非线性的实质属性。它们对于抵抗标准攻击(例如线性和差分密码分析)很重要。加密稳健的S盒必须具有良好的加密特性,例如非线性,独立位准则,严格的雪崩准则,线性和差分近似概率。在本文中,我们基于投影直线上的投影线性群和置换三角形群的作用,开发了一种分组密码非线性分量的创新构造方案。这种非线性成分(即S-box)负责使纯文本和密文之间的关系变得难以处理,这是任何现代分组密码最重要的要求之一。通过扩展提议的S盒的范围,我们将这些轻量级非线性组件应用于水印方案。

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