Results 91 to 100 of about 1,034,783 (201)
Groups with infinite virtual cohomological dimension which act freely on Rm × Sn − 1
In this paper free and proper discontinuous actions on Rm × Sn − 1 are constructed of groups with infinite virtual cohomological ...
Prassidis, Stratos
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BV equivalence with boundary. [PDF]
Simão FMC, Cattaneo AS, Schiavina M.
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The Strict Cohomological Dimension of Higher Dimensional Local Fields
In this paper, we determine the strict cohomological dimension of higher dimensional local elds. 1 Introduction The aim of this paper is to determine exactly the strict cohomological dimension of higher dimensional local elds.
Yoshihiro Koya
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Pro-p completions of groups of cohomological dimension 2
CNPQ - CONSELHO NACIONAL DE DESENVOLVIMENTO CIENTÍFICO E TECNOLÓGICOWe study when an abstract finitely presented group G of cohomological dimension cd(G) = 2 has pro-p completion (G) over cap (p) of cohomological dimension cd((G) over cap (p))
Kochloukova, Dessislava H.
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Unlikely intersections on the p-adic formal ball. [PDF]
Serban V.
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A Gromov-Witten Theory for Simple Normal-Crossing Pairs Without Log Geometry. [PDF]
Tseng HH, You F.
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Subgroups of relatively hyperbolic groups of Bredon cohomological dimension 2
A remarkable result of Gersten states that the class of hyperbolic groups of cohomological dimension 2 is closed under taking finitely presented (or more generally
Eduardo Martínez-Pedroza
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Derived Categories of Hyper-Kähler Manifolds via the LLV Algebra. [PDF]
Beckmann T.
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A criterion for cohomological dimension
We give a criterion for the cohomological dimension of a field, involving norm maps on Milnor K-theory; this criterion was originally formulated by Kato. The theorem we prove is a generalization of a theorem in Serre's book on Galois cohomology.
openaire +2 more sources
The cohomological dimension of the terms of the Johnson filtration
We prove that the $k$th term of the Johnson filtration of a closed, orientable surface of genus $g \geq 2$ has cohomological dimension $2g - 3$ for all $k \geq 3$ and $g \geq 2$.
Minahan, Daniel
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