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Method and apparatus for performing multiplication in finite field GF(2n)

机译:在有限域GF(2n)中执行乘法的方法和装置

摘要

A method of obtaining C=(c0, . . . , cn-1) of a product of two elements A and B of a finite field GF(2n). The method includes permuting the last d coefficients (an-1, . . . , an-d) of a multiplier A with predetermined variables (sn-1, . . . , sn-d); operating C:C=⊕(bi+j●A) for (I+j)th coefficient of a multiplicand B to update coefficients of C, where i and j are integers, and A:=(sn-1-j0, . . . ,αn-2)⊕(0,sn-1-j●f1, . . . ,sn-1-j●fn-d,0, . . . ,0) repeatedly for j=0 to (d−1) to update coefficients of A, where ⊕ represents an XOR operation and ● represents an AND operation; and repeatedly performing the permuting and operating by increasing i from 0 to (n-1) by d.
机译:一种获得有限域GF(2 <,的元素A和B的两个元素A和B的乘积的C =(c 0 ,...,c n-1 )的方法Sup> n )。该方法包括用预定变量(s n-1)对乘法器A的最后d个系数(a n-1 ,...,a nd )进行置换。 (对被乘数B的(I + j) 系数进行运算C:C =⊕(b i + j ●A)以更新C的系数,其中i和j是整数,并且A:=(s n-1-j ,α 0 ,。。。,α n-2 )⊕( 0,s n-1-j ●f 1 ,。。,s n-1-j ●f nd <对于j = 0至(d-1),重复/Sub>,0,...,.0)以更新A的系数,其中⊕表示XOR运算,而●表示AND运算;通过将i从0增加到(n-1)d来重复执行置换和运算。

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