Results 91 to 100 of about 6,262,439 (184)
On the Local Cohomology Modules Defined by a Pair of Ideals and Serre Subcategory
This paper is concerned with the relation between local cohomology modules defined by a pair of ideals and Serre classes of R-modules. Let R be a commutative Noetherian ring, I , J be two ideals of R and M be an R-module. Let a ∈ W˜ (I, J) and t ∈ N0
Kh. Ahmadi-Amoli∗, M. Y. Sadeghi
doaj
General formal local cohomology modules
Let (R,m) be a local ring, Ф a system of ideals of R and M a finitely generated R-module. In this paper, we define and study general formal local cohomology modules.
Rezaei Sh.
core +1 more source
de Rham Cohomology of Local Cohomology Modules
Let K be a field of characteristic zero and let \(\mathcal {O}_n\) be the ring \(K[[X_1,\ldots ,X_n]]\). Let \(\mathcal {D}_n = \mathcal {O}_n[\partial _1,\ldots ,\partial _n]\) be the ring of K-linear differential operators on \(\mathcal {O}_n\). Let M be a holonomic \(\mathcal {D}_n\)-module. In this paper we prove \(H^i({\partial }, M) = 0\) for \(i
openaire +3 more sources
On some local cohomology modules
Let R be a commutative Noetherian d-dimensional complete equicharacterisitc regular local ring and let I be an ideal of R such that every minimal prime over I has height at most c. Let v=d - [(d-2)/c]-1 and v'=d - [(d-1)/c]. It has been known that the i-th local cohomology module of any R-module M with support in I vanishes for i>v', and if I is ...
openaire +2 more sources
Twisted Chiral Algebras of Class S and Mixed Feigin-Frenkel Gluing. [PDF]
Beem C, Nair S.
europepmc +1 more source
Finiteness properties of local cohomology modules
Local cohomology modules are one of the central objects in commutative algebra. However, the structure of these modules is still full of mystery. Lyubeznik conjectured that the number of associated primes and all the Bass numbers of local cohomology ...
Quingles Daví, Guillem
core
Slope classicality in higher Coleman theory via highest weight vectors in completed cohomology. [PDF]
Howe S.
europepmc +1 more source
Cohomology of Products and Coproducts of Augmented Algebras [PDF]
Towers, Matthew
core +1 more source
Symplectic Bott-Chern cohomology of solvmanifolds [PDF]
We study the symplectic Bott-Chern cohomology by L.-S. Tseng and S.-T.
Daniele Angella +3 more
core
The volumes of Miyauchi subgroups. [PDF]
Lesesvre D, Petrow I.
europepmc +1 more source

