Results 91 to 100 of about 2,272 (232)

Bounded Modules

open access: yesIbn Al-Haitham Journal for Pure and Applied Sciences, 2017
Let R be a commutative ring with identity, and let M be a unitary (left) R- modul e. The ideal annRM  = {r E R;rm  = 0 V  mE M} plays a central   role  in  our  work.
L. S. Mahmood, A.S. Al-Ani
doaj  

Endomorphism near-rings of 𝑝-groups generated by the automorphism and inner automorphism groups [PDF]

open access: yes, 1993
The purpose of this paper is to investigate the equality of the endomorphism near-rings generated by the automorphism group and inner automorphism group of a nonabelian p p -group G G . If the automorphism group of
Gary L. Peterson
core   +1 more source

On semi-projective modules and their endomorphism rings [PDF]

open access: yes, 2018
This paper provides the several homological characterization of perfect rings and semi-simple rings in terms of semi-projective modules. We investigate whether Hopkins–Levitzki Theorem extend to semi-projective module i.e.
Manoj Kumar Patel   +2 more
core   +1 more source

Endomorphism rings of permutation modules

open access: yesJournal of Algebra, 2010
Let \(k\) be an algebraically closed field, let \(G\) be a finite group, and let \(P\) be a Sylow \(p\)-subgroup of \(G\). In this paper, the author studies the permutation module \(k_P^G=\mathrm{Ind}_P^G(k)\) and its endomorphism ring \(\mathfrak E=\mathrm{End}_{kG}(k_P^G)\). The paper is motivated by \textit{J. L. Alperin}'s suggestion to investigate
openaire   +1 more source

Baer Endomorphism Rings and Closure Operators [PDF]

open access: yes, 1978
A Baer ring is a ring in which every right (and left) annihilator ideal is generated by an idempotent. Generalizing quite naturally from the fact that the endomorphism ring of a vector space is a Baer ring, Wolfson [5; 6] investigated questions such as ...
null Soumaya M. Khuri
core   +1 more source

Orienteering with One Endomorphism. [PDF]

open access: yesMathematica (N Y), 2023
Arpin S   +5 more
europepmc   +1 more source

Home - About - Disclaimer - Privacy