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.
Other ID | JA58NT83PV |
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Journal Section | Articles |
Authors | |
Publication Date | June 1, 2010 |
Published in Issue | Year 2010 Volume: 7 Issue: 7 |