Local cohomology and Gorenstein injective dimension over local homomorphisms
A generalization of Grothendieck's non-vanishing theorem is proved for a module which is
finite over a local homomorphism. It is also proved that the Gorenstein injective dimension of …
finite over a local homomorphism. It is also proved that the Gorenstein injective dimension of …
[PDF][PDF] LOCAL COHOMOLOGY AND GORENSTEIN INJECTIVE DIMENSION OVER LOCAL HOMOMORPHISMS
L KHATAMI, M TOUSI, S YASSEMI - arXiv preprint math/0605580 - Citeseer
Let ϕ:(R, m)→(S, n) be a local homomorphism of commutative noetherian local rings.
Suppose that M is a finitely generated S-module. A generalization of Grothendieck's non …
Suppose that M is a finitely generated S-module. A generalization of Grothendieck's non …
Local cohomology and Gorenstein injective dimension over local homomorphisms
L Khatami, M Tousi, S Yassemi - arXiv Mathematics e-prints, 2006 - ui.adsabs.harvard.edu
A generalization of Grothendieck's non-vanishing theorem is proved for a module which is
finite over a local homomorphism. It is also proved that the Gorenstein injective dimension of …
finite over a local homomorphism. It is also proved that the Gorenstein injective dimension of …
[PDF][PDF] LOCAL COHOMOLOGY AND GORENSTEIN INJECTIVE DIMENSION OVER LOCAL HOMOMORPHISMS
L KHATAMI, M TOUSI, S YASSEMI - Citeseer
Let ϕ:(R, m)→(S, n) be a local homomorphism of commutative noetherian local rings.
Suppose that M is a finitely generated S-module. A generalization of Grothendieck's non …
Suppose that M is a finitely generated S-module. A generalization of Grothendieck's non …