On semi-projective modular lattices

A. Haghany and M. Vedadi, as well as M. K. Patel, explored the relationship between a semi-projective and retractable module and its endomorphism ring. In this work, we study the lattice-theoretic counterparts of these results. To this end, we consider the category of linear modular lattices. Specifically, we show a relation between a retractable and semi-projective complete modular lattice and its monoid of endomorphisms.

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Publication Details

Journal
International Electronic Journal of Algebra
Published
2024-12-18
DOI
https://doi.org/10.24330/ieja.1603795
Citations
1
Primary Topic
Rings, Modules, and Algebras
Type
article
Field-Weighted Citation Impact
1.27
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article

On semi-projective modular lattices

Hugo Alberto Rincón Mejía, S. Guerra, Francisco Gonzalez Bayona, Manuel Gerardo Zorrilla Noriega
1 citations
International Electronic Journal of Algebra
Rings, Modules, and Algebras
1.27
article

On semi-projective modular lattices

Hugo Alberto Rincón Mejía, S. Guerra, Francisco Gonzalez Bayona, Manuel Gerardo Zorrilla Noriega
article en
1 citations

Abstract

A. Haghany and M. Vedadi, as well as M. K. Patel, explored the relationship between a semi-projective and retractable module and its endomorphism ring. In this work, we study the lattice-theoretic counterparts of these results. To this end, we consider the category of linear modular lattices. Specifically, we show a relation between a retractable and semi-projective complete modular lattice and its monoid of endomorphisms.

International Electronic Journal of AlgebraVol. 38(38)
University of California San Diego (US), Universidad Nacional Autónoma de México (MX)
Sustainable cities and communities
Openalex Percentile: Top 17%
Rings, Modules, and Algebras
1.27
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