Endlichkeitsbedingungen für Moduln über einem Noetherschen Ring
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Publication:4050707
DOI10.1002/mana.19740640114zbMath0297.13015OpenAlexW2122229146MaRDI QIDQ4050707
Publication date: 1974
Published in: Mathematische Nachrichten (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1002/mana.19740640114
Commutative Noetherian rings and modules (13E05) Chain conditions, finiteness conditions in commutative ring theory (13E99)
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On a question of Hartshorne ⋮ Some results on the cofiniteness of local cohomology modules ⋮ Cofiniteness of Local Cohomology Modules ⋮ Local cohomology, cofiniteness and homological functors of modules ⋮ Some results on the local cohomology of minimax modules ⋮ On the Abelian categories of cofinite modules ⋮ On the cofiniteness of local cohomology modules ⋮ Cofiniteness of local cohomology modules for a pair of ideals for small dimensions ⋮ General local cohomology modules in view of low points and high points ⋮ A characterization of cominimax and weakly cofinite modules ⋮ A note on the Matlis dual of a certain injective hull ⋮ Cofiniteness of torsion functors of a pair of cofinite modules ⋮ Cominimaxness with respect to ideals of dimension two and local cohomology ⋮ Finiteness of Local Cohomology Modules Defined by a Pair of Ideals ⋮ Cofiniteness of extension functors of cofinite modules ⋮ Modules cofinite with respect to an ideal ⋮ Finiteness properties of local cohomology modules for $\mathfrak a$-minimax modules ⋮ Matlis duals of local cohomology modules and their endomorphism rings ⋮ Finiteness properties of minimax and coatomic local cohomology modules ⋮ Cofiniteness of local cohomology modules for ideals of small dimension ⋮ Cominimaxness of local cohomology modules ⋮ Counterexample to the paper ``On the Gorenstein injective dimension and Bass formula ⋮ Minimaxness and Cofiniteness Properties of Local Cohomology Modules ⋮ A criterion for completeness ⋮ Unnamed Item ⋮ Finiteness properties of extension functors of cominimax modules ⋮ Modules cofinite and weakly cofinite with respect to an ideal
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