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An Algorithm for Inversion in GF(2^m) Suitable for Implementation Using a Polynomial Multiply Instruction on GF(2)

机译:适用于在GF(2)上使用多项式乘法指令实现的GF(2 ^ m)中的反演算法

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An algorithm for inversion in GF(2m) suitable for implementation using a polynomial multiply instruction on GF(2) is proposed. It is based on the extended Euclid''s algorithm. In the algorithm, operations corresponding to several contiguous iterations of the VLSI algorithm proposed by Brunner et al. is represented as a matrix. They are calculated at once through the matrix efficiently by means of a polynomial multiply instruction on GF(2). For example, in the case where the word size of a processor and m are 32 and 571, respectively, the algorithm calculates inversion with about the half number of instructions of the conventional algorithm on the average.
机译:提出了一种适合在GF(2m)上使用多项式乘法指令实现的GF(2m)求反算法。它基于扩展的Euclid算法。在该算法中,对应于Brunner等人提出的VLSI算法的几个连续迭代的运算。以矩阵表示。借助GF(2)上的多项式乘法指令,可以通过矩阵一次有效地计算它们。例如,在处理器和m的字长分别为32和571的情况下,该算法平均以大约传统算法的一半指令数来计算求反。

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