Results 1 to 10 of about 76 (65)
Attached Primes of the Top Generalized Local Cohomology Modules [PDF]
Bulletin of the Australian Mathematical Society, 2009 AbstractLet (R,đȘ) be a commutative Noetherian local ring, letIbe an ideal ofRand letMandNbe finitely generatedR-modules. Assume that$\mathrm {pd} (M)=d\lt \infty $,$\dim N=n\lt \infty $. First, we give the formula for the attached primes of the top generalized local cohomology moduleHId+n(M,N); later, we prove that if Att(HId+n(M,N))=Att(HJd+n(M,N ...
Gu, Yan, Chu, Lizhong
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Top Local Cohomology Modules With Specified Attached Primes [PDF]
Algebra Colloquium, 2008 Let (R, đȘ) be a complete Noetherian local ring and let M be a finite R-module of positive Krull dimension n. It is shown that any subset T of Assh R(M) can be expressed as the set of attached primes of the top local cohomology module [Formula: see text] for some ideal đ of R.
Raheleh Jafari, Mohammad Taghi Dibaei
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Attached Primes and Artinian Modules
Bulletin of the Belgian Mathematical Society - Simon Stevin, 2018 Let \((R,\mathfrak{m})\) be a commutative Noetherian local ring with identity and \(I\) an ideal of \(R\). Assume that \(A\) is a non-finitely generated Artinian \(R\)-module and let \(\mathcal{S}\) denote the set of all prime ideals \(\mathfrak{p}\in \text{Spec} R\) such that \(A\) is not \(\mathfrak{p}\)-cofinite and \(\dim R/\mathfrak{p}=1\).
Jafar A'Zami
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Relative Attached Primes and Coregular Sequences
Taiwanese Journal of Mathematics, 2013 We extend the existing concepts of secondary representation of a module, coregular sequence and attached prime ideals to the more general setting of any hereditary torsion theory. We prove that any $\tau$-artinian module is $\tau$-representable and that such a representation has some sort of unicity in terms of the set of $\tau$-attached prime ideals ...
J R GarcĂa Rozas
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TOP LOCAL COHOMOLOGY AND TOP FORMAL LOCAL COHOMOLOGY MODULES WITH SPECIFIED ATTACHED PRIMES [PDF]
Journal of Algebraic Systems, 2021 Let (R,m) be a Noetherian local ring, M be a finitely generated R-module of dimension n and a be an ideal of R. In this paper, generalizing the main results of Dibaei and Jafari [3] and Rezaei [8], we will show that if T is a subset of AsshR M, then ...
A. R. Nazari, F. Rastgoo
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Upper bounds and attached primes of top local cohomology modules defined by a pair of ideals [PDF]
Journal of Hyperstructures, 2014 Throughout R is a Noetherian local ring. In this paper we study cohomological dimension of an R-module M with respect to a pair of ideals and some of its relations with the attached prime ideals of M and the cohomological dimension of M with respect to ...
Sh. Payrovi, S. Karim
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SUMO Chains Rule on Chromatin Occupancy
Frontiers in Cell and Developmental Biology, 2020 The dynamic and reversible post-translational modification of proteins and protein complexes with the ubiquitin-related SUMO modifier regulates a wide variety of nuclear functions, such as transcription, replication and DNA repair.
Jan Keiten-Schmitz +2 more
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The Journal of Early Adolescence, 2022 Recent studies showed that attachment security can change within persons, suggesting that there might be an interplay between a rather stable (trait) and rather variable (state) part of attachment. The studyâs first aim was to investigate whether attachment priming could influence the level of state attachment.
Cuyvers, Bien +6 more
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Attachment and compassionâthreat: Influence of a secure attachmentâprime
Psychology and Psychotherapy: Theory, Research and Practice, 2019 Objectives The present paper proposed and tested a methodology for reducing individual's threat response to compassionâimagery, by increasing their levels of state attachmentâsecurity. Design A total of 68 University students (63 ...
Sarah Baldwin +2 more
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PLoS Biology, 2011 Myosins are ATP-driven linear molecular motors that work as cellular force generators, transporters, and force sensors. These functions are driven by large-scale nucleotide-dependent conformational changes, termed "strokes"; the "power stroke" is the ...
Katsuyuki Shiroguchi +5 more
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