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The preservation of the coefficient of fixed points of an MDS matrix under direct exponent transformation

机译:直接指数变换下MDS矩阵不动点系数的保存

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MDS (Maximum Distance Separable) code has been studied for a long time in the theory of error-correcting code and has been applied widely in cryptography. Some authors studied and proposed some methods for constructing MDS matrices which do not base on MDS codes. Some MDS matrix transformations have been studied and direct exponent is such a transformation. In this paper, we present some new results on the preservation of the number of fixed points of an MDS matrix under direct exponent transformation. In addition, the important applications of these results will be shown in block ciphers.
机译:MDS(最大距离可分离)码在纠错码理论中已经研究了很长时间,并已广泛应用于密码学中。一些作者研究并提出了一些不基于MDS代码的构造MDS矩阵的方法。已经研究了一些MDS矩阵变换,并且直接指数就是这样的变换。在本文中,我们提出了在直接指数变换下保留MDS矩阵的不动点数的一些新结果。此外,这些结果的重要应用将以分组密码显示。

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