1) relatively prime
互素
1.
In the paper,a coefficients changing method of resulting unary multinomial division is put forward,its application in finding the greatest common factor and deciding whether two unary multinomial are relatively prime are popularized,and the examples are given by the author.
文章提出了一种求解两个一元多项式除法的系数变换法,并推广到求取一元多项式的最大公因式及判别两个多项式是否互素等问题上,给出了该方法的应用实例。
2.
In this paper we prove that the Smarandache-Reimann Zeta sequence is not a sequence of integers, and any two integer terms of this sequence are not relatively prime.
本文证明了Smarandache-ReimannZeta序列不是整数序列,而且该序列中的任何两个整数项都不是互素的。
2) coprime
[kəu'praim]
互素
1.
Counting of Coprime and Square-free Triples;
互素的无平方因子数组的计数
2.
On the basis of deeply delving into the coprime of polynome, several equivalent propositions are presented, including the reflection of number theory s Chinese remainder theorem in polynome theory.
给出十几个关于多项式互素的等价命题,其中包括数论孙子定理在多项式理论中的反映。
3.
The conclusion of n-Unary Polynomial from the coprime of two polynomials is given.
从2个多项式互素出发,将2个多项式互素的有关结论推广到n个多项式的互素上去。
4) co-prime
互质;互素
5) relatively prime elements
互素元素
6) Element interactions
元素交互
补充资料：互素数
互素数
utually-prime numbers gSt coprimes, relativelyprime numbers
互素数〔nl川瑙山y训放n山川比玲或cop~，曲ti代ly-Pnme nUnlbers;.跳M“0 npoc瓜e叹。e几a」 一些无(素)公因数的整数.两个互素数a和b的最大公因数(g钱渔此tco~ndi此or)是1，通常记为(a，b)=1.如果a和b是互素的，则存在数“和。，}“}<}b}，{v!<}al，使得au+b。=1. 互素的概念也可应用于多项式，以及更一般地，可应用于ndd环(Ellcljd‘m nng).
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条