Results 71 to 80 of about 6,967,157 (160)
Some properties of the Thom spectrum over loop suspension of complex projective space [PDF]
This note provides a reference for some properties of the Thom spectrum Mξ over ΩΣCP<sup>∞</sup>. Some of this material is used in recent work of Kitchloo and Morava.
Roitzheim, Constanze +15 more
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Results of formal local cohomology modules
Let (R,m) be a commutative Noetherian local ring, a an ideal of R, and M a finitely generated R-module. We show that for a non-negative integer t the following cases are equivalent: The formal local cohomology modules lim??nHim(M/anM) are Artinian for ...
Husna Zayadi
core
Some Criterions for Vanishing of Formal Local Cohomology Modules
the paper has been ...
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The artinianness of formal local cohomology modules
Let I be an ideal of a commutative Noetherian local ring (R,m), M a finitely generated R-module and lim??nHim(M/InM) the i-th formal local cohomology module of M with respect to I. We prove some results concerning artinianness of lim??nHim(M/InM).
Nur Munawwarah
core
A Gromov-Witten Theory for Simple Normal-Crossing Pairs Without Log Geometry. [PDF]
Tseng HH, You F.
europepmc +1 more source
Symplectic manifolds and cohomological decomposition [PDF]
Given a closed symplectic manifold, we study when the Lefschetz decomposition induced by the $\mathfrak{sl}(2;\mathbb{R})$-representation yields a decomposition of the de Rham cohomology.
Daniele Angella +3 more
core
Symmetry TFTs from String Theory. [PDF]
Apruzzi F +4 more
europepmc +1 more source
Betti Numbers and Formal Local Cohomology Modules
This article investigates the relationship between Betti numbers of finitely generated modules over a Noetherian local ring $(R, \mathfrak{m})$ and the structure of formal local cohomology modules. We establish a connection between the vanishing of formal local cohomology and the depth of a module, generalizing classical results. The main theorem links
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Twisted Chiral Algebras of Class S and Mixed Feigin-Frenkel Gluing. [PDF]
Beem C, Nair S.
europepmc +1 more source
Cohen-Macaulayness of formal fibers and dimension of local cohomology modules
Let $(R, \mathfrak{m} )$ be a Noetherian local ring, $M$ a finitely generated $R$-module of dimension $d$. Set $\mathfrak{a}(M):=\mathfrak{a}_0(M)\cdots \mathfrak{a}_{d-1}(M)$, where $\mathfrak{a}_i(M):={\rm Ann}_RH^i_{\mathfrak{m}}(M)$ for $i\geq 0$.
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