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POLYNOMIAL MULTIPLIER, POLYNOMIAL MULTIPLICATION METHOD AND PROGRAM

机译:多项式乘法器,多项式乘法方法和程序

摘要

PROBLEM TO BE SOLVED: To implement a polynomial multiplication that multiplies polynomials by the use of the multiplication of other polynomials, with fewer loading steps.;SOLUTION: The coefficient series of a polynomial A(α) is first stored in a register. The coefficient series of a polynomial W(α)×A(α) is next generated for every polynomial W(α) except 0 and 1 representable by W(α)=t0+t1α+...+ti-1αi-1 with an integer i≥2. Each coefficient of the coefficient series of a polynomial αi-1A(α) is shifted to the higher degree side by one degree, and the shifted coefficient series is stored in the register as the coefficient series of a polynomial αiA(α). With the coefficient series of the polynomial αiA(α) kept continuously in the register, a doubling process and an adding process are alternately executed until the coefficient series of the polynomial W(α)×A(α) is calculated for every polynomial W(α) except αi representable by W(α)=t0+t1α+...+tiαi.;COPYRIGHT: (C)2009,JPO&INPIT
机译:解决的问题:要实现通过使用其他多项式的乘法来乘以多项式的多项式乘法,需要较少的加载步骤。解决方案:首先将多项式A(α)的系数系列存储在寄存器中。接下来针对除可由W(α)= t 0 表示的0和1之外的每个多项式W(α)生成多项式W(α)乘以A(α)的系数系列。 + t 1 &...; ... + t i-1 α i-1 ,整数为i≥ 2。多项式α i-1 A(α)的系数系列的每个系数向高位侧移位一个度,并且将移位后的系数系列作为系数存储在寄存器中多项式& Sup> i A(α)的序列。在多项式α i A(α)的系数系列连续保持在寄存器中的情况下,交替执行加倍处理和加法处理,直到多项式W(α)的系数系列为止。对于每个多项式W(α),除了可以用W(α)= t 0 + t 表示的& i 之外,都会计算× A(α) 1 α + ... + t i α i .; COPYRIGHT:(C)2009,JPO&INPIT

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