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Related papers: Schroder T-quasigroups

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Computations in the cohomology of finite groups.

Algebraic Topology · Mathematics 2007-12-03 Ian J Leary

The full description of the stable factor-representations of the infinite hyperoctahedral group up to quasi-equivalence obtained.

Representation Theory · Mathematics 2024-03-12 N. I. Nessonov

The abstract will be added in due course.

Logic · Mathematics 2019-11-01 Paola D'Aquino , Jamshid Derakhshan , Angus Macintyre

We develop a theory of \emph{strongly quasiconvex subgroups} of an arbitrary finitely generated group. Strong quasiconvexity generalizes quasiconvexity in hyperbolic groups and is preserved under quasi-isometry. We show that strongly…

Group Theory · Mathematics 2019-06-05 Hung Cong Tran

q-rook monoid algebras, Hecke algebras and Schur-Weyl duality

Representation Theory · Mathematics 2007-05-23 Tom Halverson , Arun Ram

Non-discrete semigroup $T_1$-topologies on the extended bicyclic semigroup $\mathscr{C}_\mathbb{Z}$ are constructed. Also, we present topological conditions, when a semigroup (shift-continuous) $T_1$-topology on $\mathscr{C}_\mathbb{Z}$ is…

Group Theory · Mathematics 2026-01-22 Oleg Gutik , Marharyta Zolotar , Oleksandra Lysetska

In this work we present a new class of numerical semigroups called GSI-semigroups. We see the relations between them and others families of semigroups and we give explicitly their set of gaps. Moreover, an algorithm to obtain all the…

Commutative Algebra · Mathematics 2022-07-28 E. R. García Barroso , J. I. García-García , A. Vigneron-Tenorio

We prove a structure result on proper extensions of two-sided restriction semigroups in terms of partial actions, generalizing respective results for monoids and for inverse semigroups and upgrading the latter. We introduce and study…

Rings and Algebras · Mathematics 2024-10-29 Mikhailo Dokuchaev , Mykola Khrypchenko , Ganna Kudryavtseva

In this work, we define the quasi-Poisson Lie quasigroups, dual objects to the quasi-poisson Lie groups and we establish the correspondance between the local quasi-Poisson Lie quasigroups and quasi-Lie bialgebras (up to isomorphism)

Symplectic Geometry · Mathematics 2007-05-23 Momo Bangoura

We present some results about quasiconvex subgroups of infinite index and their products. After that we extend the standard notion of a subgroup commensurator to an arbitrary subset of a group, and generalize some of the previously known…

Group Theory · Mathematics 2007-05-23 Ashot Minasyan

This short paper focuses on Schr\"oder's contribute towards a structural view of group theory.

History and Overview · Mathematics 2013-05-23 Davide Bondoni

We establish a categorical version of Vogan duality for quasi-split real groups. This proves a conjecture of Soergel in the quasi-split case.

Representation Theory · Mathematics 2025-08-05 Roman Bezrukavnikov , Kari Vilonen

In this paper, we attempt to develop the Schreier theory for two special types extensions of multiplicative Lie algebras.

Group Theory · Mathematics 2019-09-04 Mani Shankar Pandey , Sumit Kumar Upadhyay

We study inert and compressed subgroups of free groups and provide a generalization of echelon subgroups.

Group Theory · Mathematics 2022-10-18 Brahim Abdenbi

An interesting question about quasiconvexity in a hyperbolic group concerns finding classes of quasiconvex subsets that are closed under finite intersections. A known example is the class of all quasiconvex subgroups. However, not much is…

Group Theory · Mathematics 2007-05-23 Ashot Minasyan

Relation between one-dimensional Schroedinger equation and the vacuum eigenvalues of the Q-operators is extended to their higher-level eigenvalues.

High Energy Physics - Theory · Physics 2008-11-26 V. V. Bazhanov , S. L. Lukyanov , A. B. Zamolodchikov

We give an overview of a number of Schreier-type extensions of monoids and discuss the relation between them. We begin by discussing the characterisations of split extensions of groups, extensions of groups with abelian kernel and finally…

Rings and Algebras · Mathematics 2022-03-02 P. F. Faul

This survey studies pairs $(G,\mathcal{P})$ with $G$ a finitely generated group and $\mathcal{P}$ a (finite) collection of subgroups of $G$. We explore the notion of quasi-isometry of such pairs and the notion of a qi-characteristic…

Group Theory · Mathematics 2025-12-09 Sam Hughes , Eduardo Martínez-Pedroza , Luis Jorge Sánchez Saldaña

We determine the structure of biquasigroups (Q,^,*) satisfying varations of Polonijo's Ward double quasigroup identity (x^z)*(y^z)=x*y, including those that are linear over a group.

Group Theory · Mathematics 2021-05-13 Wieslaw A. Dudek , Robert A. R. Monzo

In this paper we define a new algebraic object: the disguised-groups. We show the main properties of the disguised-groups and, as a consequence, we will see that disguised-groups coincide with regular semigroups. We prove many of the…

Group Theory · Mathematics 2020-06-08 Eduardo Blanco-Gómez
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