Faltings’ Local-global Principle for the Finiteness of Local Cohomology Modules over Noetherian Rings
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Publication:3448548
DOI10.1080/00927872.2014.955574zbMath1329.13028arXiv1407.0559OpenAlexW1842720638MaRDI QIDQ3448548
Ali Akbar Mehrvarz, Monireh Sedghi, Reza Naghipour
Publication date: 26 October 2015
Published in: Communications in Algebra (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1407.0559
Related Items (7)
\({\mathcal {S}}\)-minimaxness and local cohomology modules ⋮ Cofiniteness with respect to the class of modules in dimension less than a fixed integer ⋮ Faltings' local-global principle for finiteness dimension of cofinite modules ⋮ Faltings’ local–global principle for the in dimension <n of local cohomology modules ⋮ Finiteness dimensions and cofiniteness of local cohomology modules ⋮ Unnamed Item ⋮ Faltings’ local–global principle and annihilator theorem for the finiteness dimensions
Cites Work
- Associated primes of local cohomology and \(S_2\)-ification
- Minimax-Moduln. (Minimax modules)
- On the maximality condition for radically full submodules
- Der Endlichkeitssatz in der lokalen Kohomologie
- Minimaxness and Cofiniteness Properties of Local Cohomology Modules
- A Unified Approach to Local Cohomology Modules using Serre Classes
- On the finiteness properties of extension and torsion functors of local cohomology modules
- On the finiteness of associated primes of local cohomology modules
- A finiteness result for associated primes of local cohomology modules
- Associated primes of local cohomology modules
- Faltings’ Local-Global Principle for the Finiteness of Local Cohomology Modules
- Unnamed Item
- Unnamed Item
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