Results 81 to 90 of about 1,034,783 (201)
Cell-like mappings and nonmetrizable compacta of finite cohomological dimension
Compact Hausdorff spaces X X of cohomological dimension dim Z X ≤ n {\dim _Z}X \leq n are characterized as cell-like images of compact ...
Sibe Mardešić, Leonard R. Rubin
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Cohomological dimension and top local cohomology modules
Let \(R\) be a commutative Noetherian ring with identity. Let \(I\) be an ideal of \(R\) and \(M\) a finitely generated \(R\)-module. The authors prove some interesting results concerning the notion of cohomological dimension. The \textit{cohomological dimension} of \(M\) with respect to \(I\) is defined as \[ \text{cd}(I,M):=\sup\{i\in \mathbb{N}_0 ...
Erdoğdu, Vahap, Yıldırım, Tuğba
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On the Left and Right Cohomological Dimension of Monoids
In this paper we construct, for any 1 m;n 1, a finitely presented monoid with left cohomological dimension m and right cohomological dimension ...
S. J. Pride, V. S. Guba
core
A Note on Artinianess of Certain Generalized [PDF]
Let ?: R0?R be a ring homomorphism and suppose that a and a0, respectively, are ideals of R and R0 such that is an Artinian ring. Let M and N be two finitely generated R-modules and suppose that (R0,m0) is a local ring. In this note we prove that the R-
doaj
Cohomological dimension of a group with respect to finite modules
The purpose of this paper is to compare the cohomological dimension of a group, relative to finite modules, with the cohomological dimension, in the usual sense, of its profinite completion.
Juan José Martínez
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Dimension in Bredon cohomology
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Automorphisms of pro-p groups of finite virtual cohomological dimension
Let G be a pro-p group of finite cohomological dimension and type F P-infinity and T be a finite p-group of automorphisms of G. We prove that the group of fixed points of T in G is again a pro-p group of type F P-infinity (in particular it is finitely ...
Kochloukova, DH, Zalesskii, PA
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Framed cohomological Hall algebras and cohomological stable envelopes. [PDF]
Botta TM.
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Slope classicality in higher Coleman theory via highest weight vectors in completed cohomology. [PDF]
Howe S.
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Generalized cohomological dimension
The cohomological dimension cd of a group G is an invariant which is extremely sensitive to the presence of torsion. There are several ways to reduce this sensitivity. An easy alternative is to use \(cd_{{\mathbb{Q}}}G\) instead of \(cd_{{\mathbb{Z}}}G\) or the virtual cohomological dimension vcd G. In the paper under review, a new invariant is defined
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