Results 31 to 40 of about 4,505 (170)
Quasi-Elliptic Cohomology of 4-Spheres
It is a famous hypothesis that orbifold D-brane charges in string theory can be classified in twisted equivariant K-theory. Recently, it is believed that the hypothesis has a non-trivial lift to M-branes classified in twisted real equivariant 4 ...
Zhen Huan
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Cohomology of Presheaves of Monoids
The purpose of this work is to extend Leech cohomology for monoids (and so Eilenberg-Mac Lane cohomology of groups) to presheaves of monoids on an arbitrary small category.
Pilar Carrasco, Antonio M. Cegarra
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Galois cohomology of reductive groups over global fields [PDF]
Mikhail Borovoi +2 more
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Dynamics and the Cohomology of Measured Laminations
In this paper, the interconnection between the cohomology of measured group actions and the cohomology of measured laminations is explored, the latter being a generalization of the former for the case of discrete group actions and cocycles evaluated on ...
Carlos Meniño Cotón
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Cohomology of manifolds with structure group $U(n)\times O(s)$ [PDF]
Paweł Raźny
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Modification and the cohomology groups of compact solvmanifolds Ⅱ
In this article, we refine the modification theorem for a compact solvmanifold given in 2006 and completely solve the problem of finding the cohomology ring on compact solvmanifolds.
Daniel Guan
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FREE FINITE GROUP ACTIONS ON RATIONAL HOMOLOGY 3-SPHERES
We use methods from the cohomology of groups to describe the finite groups which can act freely and homologically trivially on closed 3-manifolds which are rational homology spheres.
ALEJANDRO ADEM, IAN HAMBLETON
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Galois cohomology of algebraic groups acting on the tensor product of two composition algebras [PDF]
Simon W. Rigby
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Cohomology and Crossed Modules of Modified Rota–Baxter Pre-Lie Algebras
The goal of the present paper is to provide a cohomology theory and crossed modules of modified Rota–Baxter pre-Lie algebras. We introduce the notion of a modified Rota–Baxter pre-Lie algebra and its bimodule.
Fuyang Zhu, Wen Teng
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On 2-form gauge models of topological phases
We explore 2-form topological gauge theories in (3+1)d. These theories can be constructed as sigma models with target space the second classifying space B 2 G of the symmetry group G, and they are classified by cohomology classes of B 2 G.
Clement Delcamp, Apoorv Tiwari
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