Rings characterized by the extending property for finitely generated submodules

A module MMMM=H⊕KHHKN1,N2MN1∩N2=0M1,M2MNiMii=1,2M1⊕M2MRRR⊕RRRRR(ℕ ⁡ )

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Main Author: Banh Duc Dung
Format: Article
Language:English
Published: Miskolc University Press 2024-01-01
Series:Miskolc Mathematical Notes
Online Access:http://mat76.mat.uni-miskolc.hu/mnotes/article/4568
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author Banh Duc Dung
author_facet Banh Duc Dung
author_sort Banh Duc Dung
collection DOAJ
description A module MMMM=H⊕KHHKN1,N2MN1∩N2=0M1,M2MNiMii=1,2M1⊕M2MRRR⊕RRRRR(ℕ ⁡ )
format Article
id doaj-art-71f42c80560b48ae80649bdd5714b87f
institution Kabale University
issn 1787-2405
1787-2413
language English
publishDate 2024-01-01
publisher Miskolc University Press
record_format Article
series Miskolc Mathematical Notes
spelling doaj-art-71f42c80560b48ae80649bdd5714b87f2025-01-21T12:00:07ZengMiskolc University PressMiskolc Mathematical Notes1787-24051787-24132024-01-0125266310.18514/MMN.2024.4568Rings characterized by the extending property for finitely generated submodulesBanh Duc DungA module MMMM=H⊕KHHKN1,N2MN1∩N2=0M1,M2MNiMii=1,2M1⊕M2MRRR⊕RRRRR(ℕ ⁡ )http://mat76.mat.uni-miskolc.hu/mnotes/article/4568
spellingShingle Banh Duc Dung
Rings characterized by the extending property for finitely generated submodules
Miskolc Mathematical Notes
title Rings characterized by the extending property for finitely generated submodules
title_full Rings characterized by the extending property for finitely generated submodules
title_fullStr Rings characterized by the extending property for finitely generated submodules
title_full_unstemmed Rings characterized by the extending property for finitely generated submodules
title_short Rings characterized by the extending property for finitely generated submodules
title_sort rings characterized by the extending property for finitely generated submodules
url http://mat76.mat.uni-miskolc.hu/mnotes/article/4568
work_keys_str_mv AT banhducdung ringscharacterizedbytheextendingpropertyforfinitelygeneratedsubmodules