Mathematics – Commutative Algebra
Scientific paper
2004-10-28
Mathematics
Commutative Algebra
7 pages, to appear in Proceedings of the American Mathematical Society
Scientific paper
Let $\fa$ be an ideal of a commutative Noetherian ring $R$ and $M$ a finitely generated $R$-module. Let $t$ be a natural integer. It is shown that there is a finite subset $X$ of $\Spec R$, such that $\Ass_R(H_{\fa}^t(M))$ is contained in $X$ union with the union of the sets $\Ass_R(\Ext_R^j(R/\fa,H_{\fa}^i(M)))$, where $0\leq i
Divaani-Aazar Kamran
Mafi Amir
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