When form ring satisfies certain Λ-stable range condition, we use the results in [2]to prove the normality of a unitary congruence subgroup EU andan important commutator equation of unitary congruence subgroups.

在型環(huán)滿足適當?shù)摩?穩(wěn)定秩條件時久久综合加勒比金八天国，利用[2]中的結(jié)果證明了酉群的同余子群EU的正規(guī)性可以免费看黄色网站，建立了酉群的同余子群之間的一個換位子公式。

Therefore, joins of good congruence on a regular semigroup is a good one.

眾所周知亚洲区欧美区综合区自拍区免，正則半群上的同余都是好同余热久久伊人。

In chapter two of this paper, we introduce the transitivity, which is an important definition in the 1-permutation group.

在第三章，我們介紹了格序置換群的凸同余丰满美女黄网站AV，并研究了可遷格序置換群的凸同余與塊所決定的可遷格序置換群的分類人人爽人人爽人人COm；討論了可遷格序置換群的凸同余和塊的性質(zhì)以及它們之間的關系。

By using properties of quasi-regular semigroups and left central idempotents, some statements are proved. Let S be a quasi-right semigroup, then (1) S is a quasi-completely regular semigroup;(2) RegS is a completely regular semigroup;(3) R(superscript *) is the smallest semilattice congruence on S;(4) Each R-class T(subscript α) on RegS is a right group;(5) T(subscript α)G(subscript α)×E(subscript α), where G(subscript α) is a group, E(subscript α) is a right zero semigroup.

利用擬正則半群和左中心冪等元的性質(zhì)亚洲一区AV，證明了S為擬右半群時亚洲午夜无码久久yy8090，(1) S為擬完全正則半群；(2) RegS為完全正則半群a日韩精品在线看；(3) R為S上的最小半格同余亚洲中文人妻；(4) RegS上的每個R-類T為右群；(5) TG×E国产系列熟女丝袜喷水，其中G為群一级毛片精久久久久久久，E為右零半群。

A Green's relation of the a dditive redect of an idempotentsemiring S is a congruence of the semiring S, but Green's relation of the multiplicative redect of S need not be.

冪等元半環(huán)S的加法半群上的Green關系是半環(huán)S的同余一级毛片免费视频，然而S的乘法半群上的Green關系未必是S上的同余美女b网站。

We also prove that the lattice of group congruences on a regular semigroup is isomorphic to the lattice of its full admissible subsemigroups.

另外，還證明了正則半群的群同余格同構(gòu)于它的完全容許子半群的格欧美a级v片一区二区。

Two complete congruences on the congruence lattices of regular semigroups with Q-inverse transversal s are analysed.

研究了具有Q-逆斷面的正則半群上的同余格Con上的等價關系W和Q一级黄色视频免费网站，它們都是Con上的完全同余，這些完全同余的每一個類是區(qū)間18禁网站。，給出了每一個類的極大91色色视屏、極小同余的表示。

Special congruences are introduced in partialAbelian semigroups and it is shown that under some condition the quotient in-duced by a special congruence is also a partial Abelian semigroup.

我們引入了其上的特殊同余亚洲鲁在视频在线观看，在一定條件下AAA亚洲无码高清，證明了該同余類所誘導之商仍是部分Abelian半群性色av免费精品观看。

Since there is a close connection between principal filters and the smallest complete semi-lattice congruences on a po-semigroups, the study of the structure of filters has attracted a number of authors. For example, Kehayopulu, Xie X.Y, Cao Y.

在偏序半群中，由于主濾子同最小完全半格同余乃至完全半格同余有著密切的聯(lián)系一级免费SV黄片，又主濾子在偏序半群結(jié)構(gòu)的研究中起到至關重要的作用com视频自拍网，因而對濾子結(jié)構(gòu)的研究吸引了眾多學者的關注。

At the beginning the representatives of elementary rectangular band of E-unitary in-verse semigroups is studied, with the congruences on lattices and on completely simplesemigroups the congruences and congruence lattices on elementary rectangular band ofE-unitary inverse semigroups are described.

首先研究了E-酉逆半群基本矩形帶的結(jié)構(gòu)表示形式www..cao，用半格上的同余和完全單半群上的同余刻畫了E-酉逆半群基本矩形帶的上的同余和同余格欧美熟女精品视频。

coideal：上理想

cohomotopy group 上同倫群 | coideal 上理想 | coimage 余象

congruence group：同余群

congruence 同余式 | congruence group 同余群 | congruence method 同余法

the least group congruence：最小群同余

分配格同余:distributive lattice congruence | 最小群同余:the least group congruence | 理想同余關系:Ideal congruence

congruence method：同余法

congruence group 同余群 | congruence method 同余法 | congruence of lines 線匯

congruence relation：同余關系

congruence of lines 線匯 | congruence relation 同余關系 | congruence subgroup 同余子群

congruence subgroup：同余子群

congruence relation 同余關系 | congruence subgroup 同余子群 | congruence zeta function 同余函數(shù)

principal congruence subgroup：主同余子群

主同余|principal congruence | 主同余子群|principal congruence subgroup | 主象征|principal symbol

congruence zeta function：同余函數(shù)

congruence subgroup 同余子群 | congruence zeta function 同余函數(shù) | congruent 同余的

group congruences：群同余

the least group congruences相關詞的翻譯: | 群同余:group congruences | 最小群同余:the least group con-gruence

group congruences：相關詞的翻譯

group congruences的翻譯: | group congruences相關詞的翻譯: | 最小群同余:the least group congruences