Let R be a commutative Noetheran ring, I an ideal of R and M be a finitely generated projective R-module. Let N be an R module and t a non-negative integer such that Extt R(M/IM, N) is weakly Laskerian. Then for any weakly Laskerian submodule U of the first non I-weakly cofinite module HtI(M, N), the R-module HomR(M/IM, HtI(M, N)/U) is weakly Laskerian. As a consequence the set of associated primes of HtI(M, N)/U is finite.
Zamani, N. (2010). WEAKLY LASKERIAN, WEAKLY COFINITE MODULES AND GENERALIZED LOCAL COHOMOLOGY. International Electronic Journal of Algebra, 7(7), 95-101.
AMA
Zamani N. WEAKLY LASKERIAN, WEAKLY COFINITE MODULES AND GENERALIZED LOCAL COHOMOLOGY. IEJA. June 2010;7(7):95-101.
Chicago
Zamani, Naser. “WEAKLY LASKERIAN, WEAKLY COFINITE MODULES AND GENERALIZED LOCAL COHOMOLOGY”. International Electronic Journal of Algebra 7, no. 7 (June 2010): 95-101.
EndNote
Zamani N (June 1, 2010) WEAKLY LASKERIAN, WEAKLY COFINITE MODULES AND GENERALIZED LOCAL COHOMOLOGY. International Electronic Journal of Algebra 7 7 95–101.
IEEE
N. Zamani, “WEAKLY LASKERIAN, WEAKLY COFINITE MODULES AND GENERALIZED LOCAL COHOMOLOGY”, IEJA, vol. 7, no. 7, pp. 95–101, 2010.
ISNAD
Zamani, Naser. “WEAKLY LASKERIAN, WEAKLY COFINITE MODULES AND GENERALIZED LOCAL COHOMOLOGY”. International Electronic Journal of Algebra 7/7 (June 2010), 95-101.
JAMA
Zamani N. WEAKLY LASKERIAN, WEAKLY COFINITE MODULES AND GENERALIZED LOCAL COHOMOLOGY. IEJA. 2010;7:95–101.
MLA
Zamani, Naser. “WEAKLY LASKERIAN, WEAKLY COFINITE MODULES AND GENERALIZED LOCAL COHOMOLOGY”. International Electronic Journal of Algebra, vol. 7, no. 7, 2010, pp. 95-101.
Vancouver
Zamani N. WEAKLY LASKERIAN, WEAKLY COFINITE MODULES AND GENERALIZED LOCAL COHOMOLOGY. IEJA. 2010;7(7):95-101.