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In this paper we compute extension groups in the category of strict polynomial superfunctors and thereby exhibit certain "universal extension classes" for the general linear supergroup. Some of these classes restrict to the universal…

Representation Theory · Mathematics 2016-07-12 Christopher M. Drupieski

The goal of this paper is to establish fundamental properties of the Hochschild, topological Hochschild, and topological cyclic homologies of commutative, Noetherian rings, which are assumed only to be F-finite in the majority of our…

K-Theory and Homology · Mathematics 2014-03-04 Bjørn Ian Dundas , Matthew Morrow

Results on the finiteness of induced crossed modules are proved both algebraically and topologically. Using the Van Kampen type theorem for the fundamental crossed module, applications are given to the 2-types of mapping cones of…

Group Theory · Mathematics 2009-09-25 Ronald Brown , Christopher D. Wensley

We describe the additive structure of the graded ring $\widetilde{M}_*$ of quasimodular forms over any discrete and cocompact group $\Gamma \subset \rm{PSL}(2, \RM).$ We show that this ring is never finitely generated. We calculate the…

Number Theory · Mathematics 2019-08-23 Najib Ouled Azaiez

In this work g-radical supplemented modules are defined and investigated some properties of this modules.

Commutative Algebra · Mathematics 2016-04-06 Celil Nebiyev

We propose several techniques to construct complete permutation polynomials of finite fields by virtue of complete permutations of subfields. In some special cases, any complete permutation polynomials over a finite field can be used to…

Number Theory · Mathematics 2013-12-20 Baofeng Wu , Dongdai Lin

We study unitary representations of semidirect products of a compact quantum group with a finite group. We give a classification of all irreducible unitary representations, a description of the conjugate representation of irreducible…

Operator Algebras · Mathematics 2020-09-28 Hua Wang

Let k be an algebraically closed field and A be a finitely generated, centrally finite, non- negatively graded (not necessarily commutative) k-algebra. In this note we construct a representation scheme for graded maximal Cohen-Macaulay A…

Commutative Algebra · Mathematics 2015-09-21 Hailong Dao , Ian Shipman

In this paper, we introduce and investigate \emph{semicorings} over associative semirings and their categories of \emph{semicomodules.} Our results generalize old and recent results on corings over rings and their categories of comodules.…

Rings and Algebras · Mathematics 2013-03-19 Jawad Y. Abuhlail

It is well known that if G is a finite group then the group of endotrivial modules is finitely generated. In this paper we investigate endotrivial modules over arbitrary finite group schemes. Our results can be applied to computing the…

Group Theory · Mathematics 2009-06-18 Jon F. Carlson , Daniel K. Nakano

The main aim of this paper to show how commutative algebra is connected to topology. We give underlying topological idea of some results on completable unimodular rows.

Commutative Algebra · Mathematics 2015-06-26 Sumit Kumar Upadhyay , Shiv Datt Kumar , Raja Sridharan

We study rings which have Noetherian cohomology under the action of a ring of cohomology operators. The main result is a criterion for a complex of modules over such a ring to have finite injective dimension. This criterion generalizes, by…

Commutative Algebra · Mathematics 2012-05-14 Jesse Burke

This paper presents a novel approach to constructing finite generating sets for infinitely generated ideals. By integrating algebraic and computational techniques, we provide a method to identify finite generators, demonstrated through…

Commutative Algebra · Mathematics 2025-08-08 Takafumi Shibuta

In this paper, we exhibit the creation of the maximal integral domain mid(R) generated by a nonzero commutative ring R.

Rings and Algebras · Mathematics 2007-05-23 Kerry M. Soileau

Let $G$ be a group with identity $e$. Let $R$ be a $G$-graded commutative ring and $M$ a graded $R$-module. In this paper, we introduce the concept of graded primary-like submodules as a new generalization of graded primary ideals and give…

Commutative Algebra · Mathematics 2021-08-03 Khaldoun Al-Zoubi , Mohammed Al-Dolat

We study systematically groups whose marked finite quotients form a recursive set. We give several definitions, and prove basic properties of this class of groups, and in particular emphasize the link between the growth of the depth…

Group Theory · Mathematics 2021-10-27 Emmanuel Rauzy

We show how regulator constants of a finitely generated $\mathbb{Z}[G]$-module can be related to $G$-cohomology, where $G$ is a finite group. We then derive consequences of such relation for modules naturally arising in number theory, such…

Number Theory · Mathematics 2026-03-03 Luca Caputo

If R is a commutative ring, we prove that every finitely generated module has a pure-composition series with indecomposable factors and any two such series are isomorphic if and only if R is a Bezout ring and a CF-ring.

Rings and Algebras · Mathematics 2007-05-23 Francois Couchot

We study several structure aspects of functor categories from a small additive category to a module category, in particular the category F(A,K) of functors from finitely generated free modules over a commutative ring A to vector spaces over…

Category Theory · Mathematics 2024-12-23 Aurélien Djament , Antoine Touzé

In this article, we introduce and study S-comultiplication module which is the dual notion of S-multiplication module.We also characterize certain class of rings-modules such as comultiplication modules,S-second submodules,S-prime…

Commutative Algebra · Mathematics 2020-04-06 Eda Yıldız , Ünsal Tekir , Suat Koç
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