نتایج جستجو برای: restriction semigroups

تعداد نتایج: 80785  

Journal: :bulletin of the iranian mathematical society 2014
ayoub gharibkhajeh hossein doostie

in this paper we investigate the green‎ ‎graphs for the regular and inverse semigroups by considering the‎ ‎green classes of them‎. ‎and by using the properties of these‎ ‎semigroups‎, ‎we prove that all of the five green graphs for the‎ ‎inverse semigroups are isomorphic complete graphs‎, ‎while this‎ ‎doesn't hold for the regular semigroups‎. ‎in other words‎, ‎we prove‎ ‎that in a regular se...

Journal: :Journal of Algebra 2022

Given a monoid S with E any non-empty subset of its idempotents, we present novel one-sided version idempotent completion call left E-completion. In general, the construction yields variant small category called constellation by Gould and Hollings. Under certain conditions, this is inductive, meaning that partial multiplication may be extended to give restriction semigroup, type unary semigroup...

Journal: :Math. Comput. 2016
Jean Fromentin Florent Hivert

In this paper we describe an algorithm visiting all the numerical semigroups up to a given genus using a new representation of numerical semigroups.

2008
Mark V. Lawson MARK V. LAWSON

We characterise in terms of Zappa-Szép products a class of semigroups which arise from actions of groupoids on semigroups constructed from subshifts of graphs.

2007
D. R Prince Williams Shamshad Husain

In this paper ,we fuzzify the new class of algebraic structure introduced by Kim[5].In this fuzzification(called fuzzy KS-semigroups),we introduce the notions of fuzzy sub KS-semigroups,fuzzy KS-ideal,fuzzy KS-p-ideal and investigate some of their related properties.The purpose of this study is to implement the fuzzy set theory and ideal theory in the KS-semigroups.This fuzzification leads to d...

2012
Jacek Banasiak Wilson Lamb Reinhard Illner

In this paper we present a class of fragmentation semigroups which are compact in a scale of spaces defined in terms of finite higher moments. We use this compactness result to analyse the long time behaviour of such semigroups and, in particular, to prove that they have the asynchronous growth property. We note that, despite compactness, this growth property is not automatic as the fragmentati...

2009
KEN-ICHI MARUYAMA Ken-ichi Maruyama

The semigroup of the homotopy classes of the self-homotopy maps of a finite complex which induce the trivial homomorphism on homotopy groups is nilpotent. We determine the nilpotency of these semigroups of compact Lie groups and finite Hopf spaces of rank 2. We also study the nilpotency of semigroups for Lie groups of higher rank. Especially, we give Lie groups with the nilpotency of the semigr...

Journal: :Journal of Mathematical Analysis and Applications 2023

Consider d commuting C0-semigroups (or equivalently: d-parameter C0-semigroups) over a Hilbert space for d∈N. In the literature (cf. [31], [27], [28], [24], [18], [26]), conditions are provided to classify existence of unitary and regular dilations. Some these require inspecting values semigroups, some provide only sufficient conditions, others involve verifying sophisticated properties generat...

2005
José Carlos Costa José Costa

This paper is concerned with the structure of semigroups of implicit operations on the pseudovariety LSl of finite locally idempotent and locally commutative semigroups. We depart from a general result of Almeida and Weil to give two descriptions of these semigroups: the first in terms of infinite words, and the second in terms of infinite and bi-infinite words. We then derive some applications...

2011
Sujit Kumar Sardar Samit Kumar Majumder

The purpose of this paper is to study some properties of cartesian product of fuzzy completely prime ideals and fuzzy completely semiprime ideals of Γ-semigroups. Operator semigroups of a Γ-semigroup has been made to work by obtaining various relationships between cartesian product of fuzzy ideals (fuzzy completely prime ideals, fuzzy completely semiprime ideals) of a Γ-semigroup and that of it...

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