Let 𝔞 be an ideal of a commutative Noetherian ring R with identity and let M and N be two
finitely generated R-modules. Let t be a positive integer. It is shown that is contained in the …

Let $\mathfrak {a} $ 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 …

Let 𝔞 be an ideal of a commutative Noetherian local ring R, and let M and N be two finitely
generated R-modules. Let t be a positive integer. It is shown that if the support of the …

Full article: A Note on the Associated Primes of Local Cohomology Modules Skip to Main
Content Taylor and Francis Online homepage Taylor and Francis Online homepage Log in …

We show that the first non-finitely generated generalized local cohomology modules of a
finite modules M and N over a Noetherian ring R with respect to an ideal of R has only …

Let (R, m) be a Noetherian local ring, I an ideal of R and M, N two finitely generated R-
modules. The first result of this paper is to prove a vanishing theorem for generalized local …

Let $\fa $ denote an ideal of a commutative Noetherian ring $ R $ and $ M $ and $ N $ two
finitely generated $ R $-modules with $\pd M<\infty $. It is shown that if $\fa $ is principal or …

ON THE FINITENESS PROPERTIES OF THE GENERALIZED LOCAL COHOMOLOGY
MODULES Page 1 ON THE FINITENESS PROPERTIES OF THE GENERALIZED LOCAL …

Let R be a commutative Noetherian local ring, I a proper ideal of R, M, and N finitely
generated R-modules. It is proved that f-depth (I+ Ann (M), N) is the least integer r such that …

Let $ R $ be a Noetherian ring, $\mathfrak a $ be an ideal of $ R $ and $ M $ be a finitely
generated $ R $-module. The aim of this paper is to show that if $ t $ is the least integer such …