| Conţinutul numărului revistei |
| Articolul precedent |
| Articolul urmator |
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 86 0 |
| Căutarea după subiecte similare conform CZU |
| 519.673 (7) |
| Matematică computațională. Analiză numerică. Programarea calculatoarelor (124) |
 SM ISO690:2012BALLAL, Sachin, PURANIK, Sadashiv, KHARAT, Vilas. A note on comaximal graph and maximal topology on multiplication le-modules. In: Quasigroups and Related Systems, 2023, vol. 31, nr. 2, pp. 175-184. ISSN 1561-2848. DOI: https://doi.org/10.56415/qrs.v31.13 |
| EXPORT metadate: Google Scholar Crossref CERIF DataCite Dublin Core |
 Quasigroups and Related Systems |
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| Volumul 31, Numărul 2 / 2023 / ISSN 1561-2848 | ||||||
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| DOI:https://doi.org/10.56415/qrs.v31.13 | ||||||
| CZU: 519.673 | ||||||
| MSC 2010: 06E10, 06E99, 06F99,06B23, 06F25 | ||||||
| Pag. 175-184 | ||||||
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In this article, the co-maximal graph ?(M) on le-modules M has been introduced and studied. The graph ?(M) consists of vertices as elements of RM and two distinct elements n;m of ?(M) are adjacent if and only if Rn + Rm = e. We have established a connection between the co-maximal graph and the maximal topology on Max(M) in the case of multiplication le-modules. Also, the Beck’s conjecture is settled for ?(M) which does not contain an infinite clique. |
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| Cuvinte-cheie Prime submodule element, radical element, Zariski topology, complete lattices, le-modules |
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<meta name="citation_title" content="A note on comaximal graph and maximal topology on multiplication le-modules"> <meta name="citation_author" content="Ballal Sachin"> <meta name="citation_author" content="Puranik Sadashiv"> <meta name="citation_author" content="Kharat Vilas"> <meta name="citation_publication_date" content="2023/12/29"> <meta name="citation_journal_title" content="Quasigroups and Related Systems"> <meta name="citation_issue" content="2"> <meta name="citation_firstpage" content="175"> <meta name="citation_lastpage" content="184"> <meta name="citation_pdf_url" content="https://ibn.idsi.md/sites/default/files/imag_file/31_13_0.pdf">
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