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We give an explicit set of generators for the semigroup of the Gr\"obner degeneration of a toric ideal. This set of generators is used to study algebraic properties of the semigroup it generates: approximation of semigroups,…

Commutative Algebra · Mathematics 2023-04-07 Hernán de Alba Casillas , Daniel Duarte , Raúl Vargas Antuna

Ideal series of semigroups play an important role in the examination of semigroups which have proper two-sided ideals. But the corresponding theorems cannot be used when left simple (or right simple or simple) semigroups are considered. So…

Group Theory · Mathematics 2015-01-08 Attila Nagy

For an intra-regular or a left regular and left duo ordered $\Gamma$-semigroup $M$, we describe the principal filter of $M$ which plays an essential role in the structure of this type of $po$-$\Gamma$-semigroups. We also prove that an…

Rings and Algebras · Mathematics 2015-11-04 Niovi Kehayopulu , Michael Tsingelis

We give a complete description of the structure of all bisimple orthodox semigroups generated by two mutually inverse elements.

Rings and Algebras · Mathematics 2016-02-03 Simon M. Goberstein

We present the operator semigroups approach to first- and second-order dynamical systems taking place on metric graphs. We briefly survey the existing results and focus on the well-posedness of the problems with standard vertex conditions.…

Analysis of PDEs · Mathematics 2020-09-22 Marjeta Kramar Fijavž , Aleksandra Puchalska

The algebraic extension $\boldsymbol{B}_{\mathbb{Z}}^{\mathscr{F}}$ of the extended bicyclic semigroup for an arbitrary $\omega$-closed family $\mathscr{F}$ subsets of $\omega$ is introduced. It is proven that…

Group Theory · Mathematics 2021-11-15 Oleg Gutik , Inna Pozdnyakova

The aim of writing this paper is given in the title. The results on semigroups can be easily transferred to hyper-semigroups in the way indicated in the present paper.

General Mathematics · Mathematics 2016-09-06 Niovi Kehayopulu

All exactly integrable systems connected with the semisimple algebras of the second rank with an arbitrary choice of the grading in them are presented in explicit form. General solution of such systems are expressed in terms of the matrix…

Mathematical Physics · Physics 2007-05-23 A. N. Leznov

Various semigroups of noninvertible supermatrices of the special (antitriangle) shape having nilpotent Berezinian which appear in supersymmetric theories are defined and investigated. A subset of them continuously represents left and right…

funct-an · Mathematics 2008-02-03 Steven Duplij

We consider the relations between well-known Fourier transform algorithms.

Information Theory · Computer Science 2010-11-30 Sergei V. Fedorenko

We continue the study of permutations of a finite regular semigroup that map each element to one of its inverses, providing a complete description in the case of semigroups whose idempotent generated subsemigroup is a union of groups. We…

Group Theory · Mathematics 2019-02-11 Peter M. Higgins

We study varieties of semigroups related to completely 0-simple semigroup. We present here an algorithmic descriptions of these varieties interms of "forbidden" semigroups.

Group Theory · Mathematics 2011-03-17 Stanislav Kublanovsky

We prove a version of the Green correspondence for complex algebraic supergroups, constructing a correspondence between certain indecomposable representations of G and the normalizer of a Sylow subgroup of G.

Representation Theory · Mathematics 2025-07-15 Inna Entova-Aizenbud , Vera Serganova , Alex Sherman

In this article we discuss some applications of the construction of the Ap\'ery set of a good semigroup in $\mathbb{N}^d$ given in the previous paper [Partition of the complement of good semigroup ideals and Ap\'ery sets, Communications in…

Combinatorics · Mathematics 2022-04-12 Lorenzo Guerrieri , Nicola Maugeri , Vincenzo Micale

A proper subsemigroup of a semigroup is maximal if it is not contained in any other proper subsemigroup. A maximal subsemigroup of a finite semigroup has one of a small number of forms, as described in a paper of Graham, Graham, and Rhodes.…

Combinatorics · Mathematics 2018-07-09 C. R. Donoven , J. D. Mitchell , W. A. Wilson

The set of idempotents of a regular semigroup is given an abstract characterization as a regular biordered set in [2], and in [4] it is shown how a biordered set can be associated with a complemented modular lattice. Von Neumann has shown…

Rings and Algebras · Mathematics 2020-10-20 James Alexander , E. Krishnan

We define a notion of higher order renormalization group equation and investigate when a sequence of trees satisfies such an equation. In the strongest sense, the sequence of trees satisfies a $k$th order renormalization group equation when…

Combinatorics · Mathematics 2023-08-02 William T. Dugan , Loïc Foissy , Karen Yeats

We prove that the problems of representing a finite ordered complemented semigroup or finite lattice-ordered semigroup as an algebra of binary relations over a finite set are undecidable. In the case that complementation is taken with…

Logic · Mathematics 2015-03-17 Murray Neuzerling

Consider the following generalization of the bicyclic monoid. Let $\kappa$ be any infinite cardinal and let $\mathcal{IP\!F}\left(\sigma{\mathbb{N}^\kappa}\right)$ be the semigroup of all order isomorphisms between principal filters of the…

Group Theory · Mathematics 2023-08-02 Taras Mokrytskyi

Let $X$ be a nonempty set and let $T(X)$ be the full transformation semigroup on $X$. The main objective of this paper is to study the subsemigroup $\overline{\Omega}(X, Y)$ of $T(X)$ defined by \[\overline{\Omega}(X, Y) = \{f\in T(X)\colon…

Group Theory · Mathematics 2022-02-15 Mosarof Sarkar , Shubh N. Singh
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