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By using division with remainder, an approach to compute the C-D pair is given for a given operator A such that AC=BD, which can be applied to solve operator equations.

利用带余除法对于给定的算子A给出了求其C-D对的算法,使得AC=BD。

This is a simple problem in division .

这是简单的除法问题。

Of,relating to,or denoting an exact divisor or factor of a quantity,especially of an integer.

被除数除以除数所得的数或量,是除法运算的结果之一。

Is it possible for the divisor in a division operation to be zero?

[6。 是否存在除法运算中分母为零的情况?]

There is a calculation of division, the divisor is 7 , and the quotient and the

有一个除法算式,它的除数是7,商和余数相等,被除数最小是。

The inputs to it are divisor and dividend, the outputs from it are quotient and remainder.

一种完成除法运算的部件,它的输入是除数和被除数,输出是商和余数。

In addition, elementary number theory, the matrix also can be used for elementary transformation to bring more than once and the division of congruence, and promotion to general-in addition to polynomial.

另外,在初等数论中,还可以用矩阵的初等变换来求一次带余除法的商及余式,并将其推广到一般除式为次多项式。

In addition,in the elementary theory of number through making use of primary transformation of matrix the quetient and remainder of first-degree.polynomial could be caculatedand this method should be spread applied to mth-degree polynomial,at last,the application of primary transformation would be spreaded in block matrix,here are the instances and explanation.

另外,在初等数论中,还可以用矩阵的初等变换来求一次带余除法的商及余式,并将其推广到一般除式为次多项式。最后把初等变换在分块矩阵中进行推广,并举例说明。

Extraneous roots are found during the process to obtain the other 3 variables by using Euclidean algorithm.

首先使用结式对四个多项式方程直接消元,得到一个一元52次的多项式方程,用辗转相除法求其他三个变量的过程中发现了6个增根。

A modified Euclidean algorithm was proposed by the generalization of synthetic division. It didn't judge the degree of polynomial and could decrease the complexity of decoding and hardware circuit and improve the decoding speed.

通过对综合除法进行推广,提出了一种改进型欧几里德算法,它不需要进行多项式次数的判断,能够降低译码的复杂度,减少硬件电路的复杂性,提高译码速度。

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