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Autore principale: Liedokto, M. S. L.
Natura: Preprint
Pubblicazione: 2025
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Accesso online:https://arxiv.org/abs/2501.02678
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author Liedokto, M. S. L.
author_facet Liedokto, M. S. L.
contents This article introduces the $m, n)$-seminearring structure, which is a generalization of $(m, n)$-semiring. This research aims to develop theories of $(m, n)$-seminearring. In particular, the concepts of $(m, n)$-seminearring, $(m, n)$-subseminearring, $(m, n)$-ideal, $(m, n)$-seminearring with unity, homomorphism of $(m, n)$-seminearrings, construction of factor $(m, n)$-seminearring of $(m, n)$-seminearring by congruence relation, and some of its exciting properties are given. The method used in this study is to adopt the theory in $(m, n)$-semiring.
format Preprint
id arxiv_https___arxiv_org_abs_2501_02678
institution arXiv
publishDate 2025
record_format arxiv
spellingShingle Structures of $(m,n)$-seminearring
Liedokto, M. S. L.
Rings and Algebras
03G27
F.4
This article introduces the $m, n)$-seminearring structure, which is a generalization of $(m, n)$-semiring. This research aims to develop theories of $(m, n)$-seminearring. In particular, the concepts of $(m, n)$-seminearring, $(m, n)$-subseminearring, $(m, n)$-ideal, $(m, n)$-seminearring with unity, homomorphism of $(m, n)$-seminearrings, construction of factor $(m, n)$-seminearring of $(m, n)$-seminearring by congruence relation, and some of its exciting properties are given. The method used in this study is to adopt the theory in $(m, n)$-semiring.
title Structures of $(m,n)$-seminearring
topic Rings and Algebras
03G27
F.4
url https://arxiv.org/abs/2501.02678