Reza Sazeedeh, Rasul Rasuli
Abstract
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Let $R$ be a commutative noetherian ring, let $\mathfrak a$ be an ideal of $R$, and let $\mathcal {S}$ be a subcategory of the category of $R$-modules. The condition $C_{\mathfrak a}$, defined for $R$-modules, was introduced by Aghapournahr and Melke
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Let $R$ be a commutative noetherian ring, let $\mathfrak a$ be an ideal of $R$, and let $\mathcal {S}$ be a subcategory of the category of $R$-modules. The condition $C_{\mathfrak a}$, defined for $R$-modules, was introduced by Aghapournahr and Melke
Key concepts: Subcategory, Noetherian ring, Mathematics, Local cohomology, Pure mathematics, Torsion (gastropod), Homomorphism, Noetherian