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Analysis of Corresponding Structure of Differential Branch of MDS Matrixes on Finite Field

机译:有限场MDS矩阵差分分支的相应结构分析

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Maximum distance separable matrixes (MDS) are widely used in design of block ciphers and hash functions etc. Investigating characters of differential branch of MDS matrixes redound to analyze the characters of cryptology of block ciphers and hash functions. In this paper, we investigate corresponding framework of differential branch of MDS matrixes on finite field, and find differential frameworks when the weight of input difference is 1 or 2, and find all differential frameworks when the weight of input difference is any integer k. Furthermore, we find a fast algorithm for seeking differential branch framework of MDS matrixes on finite field. At last we give all differential branch frameworks of MDS matrix on finite field using fast algorithm by an example.
机译:最大距离可分离矩阵(MDS)广泛应用于块密码和散列函数等的设计。研究MDS矩阵的差分分支的特征漫回分析块密码和散列函数的密码学特征。在本文中,我们研究了在有限场上的MDS矩阵的差分分支的相应框架,并且当输入差的重量为1或2时,找到差分框架,并且当输入差异的重量是任何整数k时,找到所有差分框架。此外,我们发现了一种快速算法,用于在有限字段上寻找MDS矩阵的差异分支框架。最后,我们可以通过快速算法在有限字段上给MDS矩阵的所有差分分支框架。

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