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Finite field computing device, finite field computing method, program, and recording medium

机译:有限域计算设备,有限域计算方法,程序和记录介质

摘要

E (R (i, 0), ..., R (i, K- operations over finite original R finite field GF of the K (p m) (i, k) ∈GF for (p m) The calculated efficiently (R (i, 0), (i, a K-1)) ..., R operation Π i = 0N-1 e in assuming that 1)). Polynomial poly indicating respectively obtained in the course of (R (i, 0), (i, K-1) ..., R) operations for each e i, d the following extension field finite field GF (p m) is multiplied by ((i, K-1) (i, 0), ..., R R) and each other, and accumulating the multiplication result of the multiplication. (R (i, 0), (i, K-1) ..., R) the polynomial poly is a mapping from the original finite field GF entered the (p m), the terms of at least some coefficients are zero. Run the combinations of i different similar processing is performed (R (i, 0), (i, K-1) ..., R) operations Π i = 0N-1 e with the result.
机译:E(R(i,0),...,R(i,K-在(p m)(i,k)∈GF的K的有限原始R有限域GF上的操作p m)有效计算(R(i,0),(i,K-1))...,R操作 i = 0 N-1 e假设1))。多项式poly表示在每个ei,d的(R(i,0),(i,K-1)...,R)操作过程中分别获得以下扩展域有限域GF(p m) 与((i,K-1)(i,0),...,RR)彼此相乘,并累加乘法的结果。 (R(i,0),(i,K-1)...,R)多项式poly是从原始有限域GF输入(p m),的项的映射至少一些系数为零。运行i个执行不同的相似处理的组合(R(i,0),(i,K-1)...,R) i = 0 N-1 < / Sup> e与结果。

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