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On the support of General local cohomology modules and filter regular sequences

Author:
Cihat Abdioglu
,
کاظم خشیارمنش
,
Tamer Kosan
,
Kazem Khashyarmanesh
Year
: 2011
Abstract: Let R be a commutative Noetherian ring with non-zero identity

and a an ideal of R. In the present paper, we examine the

question whether the support of H^n_a(N,M) must be closed in

Zariski topology, where H^n_a(N,M) is the n-th general local

cohomology module of finitely generated R-modules M and N

with respect to the ideal a.
URI: https://libsearch.um.ac.ir:443/fum/handle/fum/3342346
Keyword(s): Local

cohomology module
,
Generalized local cohomology module,Support of

local cohomology module
,
Filter regular sequence,Matlis duality

functor
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    On the support of General local cohomology modules and filter regular sequences

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contributor authorCihat Abdiogluen
contributor authorکاظم خشیارمنشen
contributor authorTamer Kosanen
contributor authorKazem Khashyarmaneshfa
date accessioned2020-06-06T13:07:13Z
date available2020-06-06T13:07:13Z
date issued2011
identifier urihttps://libsearch.um.ac.ir:443/fum/handle/fum/3342346?locale-attribute=en
description abstractLet R be a commutative Noetherian ring with non-zero identity

and a an ideal of R. In the present paper, we examine the

question whether the support of H^n_a(N,M) must be closed in

Zariski topology, where H^n_a(N,M) is the n-th general local

cohomology module of finitely generated R-modules M and N

with respect to the ideal a.
en
languageEnglish
titleOn the support of General local cohomology modules and filter regular sequencesen
typeJournal Paper
contenttypeExternal Fulltext
subject keywordsLocal

cohomology module
en
subject keywordsGeneralized local cohomology moduleen
subject keywordsSupport of

local cohomology module
en
subject keywordsFilter regular sequenceen
subject keywordsMatlis duality

functor
en
journal titleQuaestiones Mathematicaefa
pages479-487
journal volume34
journal issue1
identifier linkhttps://profdoc.um.ac.ir/paper-abstract-1026656.html
identifier articleid1026656
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