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By applying the definition of coset , the author first defines that ρ is one of the equivalent relations in G, then gives the pro of that ρ is a congruence relation.

由陪集的定义解释问题,首先确定了ρ是G中的一个等价关系,然后给予了ρ是同余关系的几种证明。

A ∞-semimodule over a ∞-semiring is introduced in this paper, based on which, the absorb subsemimodule and the congruence relation on a ∞-semimodule are proposed.

引入∞-半环上的∞-半模的概念,在此基础上引入吸收子半模以及∞-半模上的同余关系等概念,得到一些初步性质。

The main purpose of this paper is to study some properties of Fibonacci numbers and give some new identities and interesting congruence expressions.

研究了Fibonacci数的一些性质,并给出了一类新的恒等式和一些有趣的同余式。

In chapter 1, congruences on semigroups are always main subjects of semigroup theory.

第一章,半群上的同余一直是半群理论的研究主题。

These codes were completely defined by a dual-diagonal matrix and linear congruential sequences by using a simple recursion.

提出了一种确定性准规则LDPC码的设计方法,通过双对角矩阵以及迭代生成的线性同余序列构造校验矩阵。

The thesis brings forward Random Number Sequence Shuffling Technology in a creative way,it can reduces the Linear Congruential Generator pertinency and discrete grid phenomena prominently.

创造性地提出在遗传算法中随机数序列处理的新方法——随机数序列洗牌技术,有效克服了线性同余发生器产生的随机数序列相关与离散网格现象。

Three uniform random sequences are built by the linear congruential method, of which two are used to form integer num, ber and decimal fraction parts of the new random sequence respectively and the third to shuffle the new sequence.

采用线性同余法生成3个均匀分布随机序列,其中两个分别组成新的随机序列的整数和小数部分,第3个用来对新序列进行混洗。

As an application of the theory of regular congruences,insection 3 of this chapter,we obtained a solution of an open questionpresented by N.

作为正则同余理论的应用,我们在第一章第三节解决了N.Kehayopulu在1990年提出的一个公开问题。

The concept of semialgebra is given,then the realitionship between the additive can-cellation semialgebras with triviality congruence and algebras over semiring.

给出半环上半代数的概念,证明了半环上加法可消半代数,且只有非平凡同余,那么该半代数是半环上的代数。

We can try and solve congruences mod ulo pn for higher and higher value of n.

我们可以对越来越大的n去试解 mod pn的同余式。

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