On quasi-S-multiplication modules and weak S-multiplication modules

Let [Formula: see text] be a multiplicatively closed subset of a commutative ring with identity [Formula: see text]. In this paper, we introduce quasi-[Formula: see text]-multiplication modules and weak [Formula: see text]-multiplication modules which are generalizations of quasi-multiplication modules and weak multiplication modules. Our aim is to establish some basic results on the above-mentioned notions and to generalize some well-known results on [Formula: see text]-multiplication modules, quasi-multiplication modules and weak multiplication modules to quasi-[Formula: see text]-multiplication modules and weak [Formula: see text]-multiplication modules.

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Publication Details

Journal
Journal of Algebra and Its Applications
Published
2025-09-22
DOI
https://doi.org/10.1142/s0219498827500411
Primary Topic
Rings, Modules, and Algebras
Type
article
Field-Weighted Citation Impact
0.00
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article

On quasi-S-multiplication modules and weak S-multiplication modules

Mohamed Chhiti, Soibri Moindze
Journal of Algebra and Its Applications
Rings, Modules, and Algebras
article

On quasi-S-multiplication modules and weak S-multiplication modules

Mohamed Chhiti, Soibri Moindze
article en

Abstract

Let [Formula: see text] be a multiplicatively closed subset of a commutative ring with identity [Formula: see text]. In this paper, we introduce quasi-[Formula: see text]-multiplication modules and weak [Formula: see text]-multiplication modules which are generalizations of quasi-multiplication modules and weak multiplication modules. Our aim is to establish some basic results on the above-mentioned notions and to generalize some well-known results on [Formula: see text]-multiplication modules, quasi-multiplication modules and weak multiplication modules to quasi-[Formula: see text]-multiplication modules and weak [Formula: see text]-multiplication modules.

Journal of Algebra and Its Applications
Motorola (United States) (US), Sidi Mohamed Ben Abdellah University (MA)
Openalex Percentile: Top 67%
Rings, Modules, and Algebras
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