논문KCI 등재
A note on essential Noetherian modules and rings
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we proved that every principal ideal ring R with ascendingchain on essential principal left ideals is e-Noetherian.
Abstract
we proved that every principal ideal ring R with ascendingchain on essential principal left ideals is e-Noetherian.
관련 논문AI추천
Some remarks on Camillo-Krause conjectureBahram Amirsardari대한수학회 · 대한수학회논문집2018 · 제33권 제1호On Rings Containing a Non-essential nil−Injective Maximal Left IdealJunchao Wei, Yinchun Qu경북대학교 자연과학대학 수학과 · Kyungpook Mathematical Journal2012 · 제52권 제2호On rings and modules satisfying the ascending chain condition on divisibilityHwankoo Kim, Oussama Aymane Es Safi, Salah Eddine Mahdou장전수학회 · Proceedings of the Jangjeon Mathematical Society(장전수학회 논문집)2025 · 제28권 제3호Some Results on Locally Noetherian Modules and Locally Artinian ModulesFarid Kourki, Rachid Tribak경북대학교 자연과학대학 수학과 · Kyungpook Mathematical Journal2018 · 제58권 제1호A characterization of prime submodules of an injective module over a Noetherian ringReza Nekooei, Zahra Pourshafiey대한수학회 · 대한수학회보2019 · 제56권 제1호Commutative rings and modules that are $r$-NoetherianAdam Anebri, Najib Mahdou, Unsal Tekir대한수학회 · 대한수학회보2021 · 제58권 제5호
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