1) multiplicative adequate transversal
可乘适当断面
1.
The aim of this paper is to investigate abundant semigroups with a multiplicative adequate transversal.
研究了一类具有可乘适当断面的富足半群,推广了带有逆断面的正则半群的一个定理。
2) adequate transversal
适当断面
1.
After obtaining some properties of such semigroup, we prove that an abundant semigroup is a disjoint union of multiplicative adequate transversals if and only if it is isomorphic to the direct product of a rectangular band and an adequate semigroup.
第一章,我们主要研究一类具有乘适当断面无交并的富足半群。
3) multiplicative adequate transversals
乘性恰当断面
1.
In this thesis, we mainly study quasi-ideal adequate transversals and multiplicative adequate transversals of quasi-adequate #-abundant semigroups.
本文主要研究拟恰当~#-富足半群的拟理想恰当断面和乘性恰当断面。
4) multiplicative quasi-adequate transversal
乘拟恰当断面
1.
Details are as follows:In chapter 2, we introduced the definition of multiplicative quasi-adequate transversa then got a structure theorem for abundant semigroups with a multiplicative quasi-adequate transversal.
具体工作如下:第二章引入(乘)拟恰当断面的概念,研究了具有乘拟恰当断面富足半群,给出了具有乘拟恰当断的富足半群的结构定理。
5) adequate transversal
恰当断面
1.
By using R and L, some equivalent conditions for adequate transversal to be a quasi-ideal are obtained.
利用R和L,得到恰当断面是拟理想的几个等价条件。
2.
The authors construct a semidirect product I×-σ S~0 of a left regular band I and an adequate transversal S~0 and shows that I×-σ S~0 is a lpp semigroup whose idempotents form a left regular band with an adequate transversal isomorphic to S~0.
研究幂等元集为左正则带的lpp半群,引入这类半群的恰当断面的概念,定义断面S0与左零半群的半格I的半直积I×σS0,证明了I×σS0是幂等元集为左正则带的lpp半群且具有同构于S0的恰当断面。
3.
In this paper, the concept of adequate transversals of left adequate semigroups is introduced.
引入了左恰当半群的恰当断面概念;利用一个恰当半群S0,左零半群的半格I,定义了一个积集I#S0,证明了I#S0是一个含恰当断面的左恰当半群且恰当断面同构于S0。
6) quasi-adequate transversal
拟恰当断面
1.
This thesis is mainly devoted to study an abundant semigroup with a quasi-adequate transversal.
本文主要研究具有拟恰当断面的富足半群。
补充资料：可乘
1.可以利用。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
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