Results 151 to 160 of about 1,003,210 (193)
Refinable maps and cohomological dimension(Cohomological Dimension and Soft Maps)
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Comments on Global Symmetries and Anomalies of 5d SCFTs. [PDF]
Benetti Genolini P, Tizzano L.
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Characterizing cohomological dimension: The cohomological dimension of A ∪ B [PDF]
The Menger-Urysohn sum formula is proved for cohomological dimension with respect to integers. The proof is based on a characterization of cohomological dimension \(\dim_{\mathbb{Z}}\) given by the author for metrizable spaces. That characterization is the natural transfer of Edward's characterization of \(\dim_{\mathbb{Z}}\) for compact metric spaces.
Leonard R Rubin
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Compactifications and cohomological dimension [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Jerzy Dydak
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On the Gorenstein cohomological dimension of group extensions
The Gorenstein cohomological dimension is defined for any group G and coincides with the virtual cohomological dimension vcdG, whenever the latter is defined and finite.
Ioannis Emmanouil, Olympia Talelli
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Cohomological Dimension of Complexes [PDF]
In the derived category of the category of modules over a commutative Noetherian ring $R$, we define, for an ideal $\fa$ of $R$, two different types of cohomological dimensions of a complex $X$ in a certain subcategory of the derived category, namely $\cd(\fa, X)=\sup\{\cd(\fa, \H_{\ell}(X))-\ell|\ell\in\Bbb Z\}$ and $-\inf{\mathbf R}\G_{\fa}(X ...
Siamak Yassemi, Mohammad T Dibaei
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A note on bounded-cohomological dimension of discrete groups
Bounded-cohomological dimension of groups is a relative of classical cohomological dimension, defined in terms of bounded cohomology with trivial coefficients instead of ordinary group cohomology.
Clara Loh
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Cohomological approach to asymptotic dimension [PDF]
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A Dranishnikov
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Cohomological Dimension of Generalized Local Cohomology Modules
Algebra Colloquium, 2008The study of the cohomological dimension of algebraic varieties has produced some interesting results and problems in local algebra. Let 𝔞 be an ideal of a commutative Noetherian ring R. For finitely generated R-modules M and N, the concept of cohomological dimension cd 𝔞(M, N) of M and N with respect to 𝔞 is introduced.
Amjadi, Jafar, Naghipour, Reza
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On the Cohomological Dimension of Soluble Groups
Canadian Mathematical Bulletin, 1981AbstractIt is known that every torsion-free soluble group G of finite Hirsch number hG is countable, and its homological and cohomological dimensions over the integers and rationals satisfy the inequalitiesWe prove that G must be finitely generated if the equality hG = cdQG holds.
Gildenhuys, D., Strebel, R.
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