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Cofiniteness of Local Cohomology Modules
Algebra Colloquium, 2014Let M be a non-zero finitely generated module over a commutative Noetherian local ring (R, šŖ). In this paper we consider when the local cohomology modules are finitely generated. It is shown that if t ā„ 0 is an integer and [Formula: see text], then [Formula: see text] is not š-cofinite.
Bahmanpour, Kamal +2 more
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Algebra Colloquium, 2007
For a finitely generated module M over a commutative Noetherian local ring (R,šŖ), it is shown that there exist only a finite number of non-isomorphic top local cohomology modules [Formula: see text] for all ideals š of R. It is also shown that for a given integer r ā„ 0, if [Formula: see text] is zero for all š in Supp (M), then [Formula: see text] for
Dibaei, Mohammad T., Yassemi, Siamak
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For a finitely generated module M over a commutative Noetherian local ring (R,šŖ), it is shown that there exist only a finite number of non-isomorphic top local cohomology modules [Formula: see text] for all ideals š of R. It is also shown that for a given integer r ā„ 0, if [Formula: see text] is zero for all š in Supp (M), then [Formula: see text] for
Dibaei, Mohammad T., Yassemi, Siamak
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LOCAL COHOMOLOGY AND THE VARIATIONAL BICOMPLEX
International Journal of Geometric Methods in Modern Physics, 2008The differential forms on the jet bundle JāE of a bundle E ā M over a compact n-manifold M of degree greater than n determine differential forms on the space Ī(E) of sections of E. The forms obtained in this way are called local forms on Ī(E), and its cohomology is called the local cohomology of Ī(E).
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Noetherianness and Local Cohomology Modules
Algebra Colloquium, 2012Let R be a commutative Noetherian ring, š an ideal of R, and M an R-module. We show that, whenever [Formula: see text], M is Noetherian if and only if there exists a submodule N of M such that the R-modules M/š N and [Formula: see text] are Noetherian.
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Cohomology of partially ordered sets and local cohomology of section rings
Advances in Mathematics, 2007Winfried Bruns, Tim Romer
exaly

