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The objectives of this thesis are the congruences on locally inverse semigroups, locallyL-unipotent semigroups and the structures of locally orthodox semigroups.

中文摘要:本文的研究对象是局部逆半群、局部L-幂单半群上的同余和局部纯正半群的结构。

We investigate this kind of numbers in Chapter 4 and give the following results:(1) By generating functions theory, we have established a number of identities involving the powers of generalized Fibonacci and Lucas numbers. From these identities, we can obtain some new congruences.

第四章:利用发生函数理论以及一些运算技巧,讨论与广义Fi-bonacci,Lucas数有关的问题:(1)利用发生函数原理,建立了一系列涉及广义Fibonacci,Lucas数的幂的恒等式,并由这些恒等式得到了新的同余关系。

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

研究了具有Q-逆断面的正则半群上的同余格Con上的等价关系W和Q,它们都是Con上的完全同余,这些完全同余的每一个类是区间,给出了每一个类的极大、极小同余的表示。

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.

我们引入了其上的特殊同余,在一定条件下,证明了该同余类所诱导之商仍是部分Abelian半群。

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,由于主滤子同最小完全半格同余乃至完全半格同余有着密切的联系,又主滤子在偏序半群结构的研究中起到至关重要的作用,因而对滤子结构的研究吸引了众多学者的关注。

We discuss some U-classes and V-classes which consist of special congruences respectively,and describe the corresponding special E-solid semigroups.

含有某些特殊同余的U—类和V—类被分别清晰地描述;进而E—硬正则半群类及其一些特殊的子类被分层次地刻划。

This paper analyses and systematically studies the structure of some special quantales (such as characterization of idempotent left-side spatial quantales, characterization of simple quantales); relations among elements of quantale; inner links between prequantales and quantales; relations among nuclei and quotiont quantales and congruences of quantale; relations between closed filters and closed maps; categorical properties of category Quant.

本文对Quantale的元素之间、核映射与商Quantale以及同余关系之间的关系,特殊Quantale的结构(如幂等左侧空间式Quantale的特征,单纯Quantale的特征等),Prequantale和Quantale之间的内在联系,Quantale中的闭滤子和闭映射以及Quantale范畴Quant的性质等作了较为系统的研究。

This paper analyses and systematically studies the structure of some special quantales (such as characterization of idempotent left- side spatial quantales, characterization of simple quantales); relations among elements of quantale; inner links between prequantales and quantales; relations among nuclei and quotient quantales and congruences of quantale jrelations between closed filters and closed maps ;categorical properties of category Quant.

本文对Quantale的元素之间、核映射与商Quantale以及同余关系之间的关系,特殊Quantale的结构(如幂等左侧空间式Quantale的特征,单纯Quantale的特征等),Prequantale和Quantale之间的内在联系,Quantale中的闭滤子和闭映射以及Quantale范畴Quant的性质等作了较为系统的研究。

Secondly, in a more generalized framestructrue--lattice-ordered monoids,the notion of lattice-valued Mealy-type automata is introduced,we traverse some algebraic properties of this automata and investigate the congruences and homomorphisms of this type automata.Our main results indicate that the algebraic properties of lattice-valued Mealy-type automata have Close links to the algebraic properties of lattice-ordered monoids which automata take values in.Futhermore we study the minimization of lattice-valued Mealy-type automata and provide an algorithm to achieve the minimal lattice-valued Mealy-type automata within finite steps.

其次,在更一般的框架—格半群意义下,提出具有输入和输出字符的自动机——格值Mealy自动机的概念,从代数角度出发较详细地研究了此类自动机具有的性质,同时研究了此类自动机的同余和同态,揭示了此类自动机的代数性质和格半群的紧密联系,最终研究了格值Mealy自动机的极小化问题,并给出了在有限步可实现此极小化的算法。

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