Results 91 to 100 of about 31,583 (180)
Equivariant Seiberg–Witten–Floer cohomology
58 pages, minor ...
Baraglia, David, Hekmati, Pedram
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Equivariant covering spaces and cohomology [PDF]
The Bredon cohomology of classifying spaces for categories of equivariant covering spaces is considered and shown to correspond to derived functors for the coefficient systems of the Bredon theory.
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Orbifold cup products and ring structures on Hochschild cohomologies
In this paper we study the Hochschild cohomology ring of convolution algebras associated to orbifolds, as well as their deformation quantizations. In the first case the ring structure is given in terms of a wedge product on twisted polyvectorfields on ...
Pflaum, M. J. +3 more
core
Equivariant cohomology of projective spaces
We compute the equivariant homology and cohomology of projective spaces with integer coefficients. More precisely, in the case of cyclic groups, we show that the cellular filtration of the projective space $P(kρ)$, of lines inside copies of the regular representation, yields a splitting of $H\underline{\mathbb{Z}}\bigwedge P(kρ)_+$ as a wedge of ...
Basu, Samik +2 more
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Equivariant cohomology and cohomological field theories [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Oriented Algebras and the Hochschild Cohomology Group
Koam and Pirashivili developed the equivariant version of Hochschild cohomology by mixing the standard chain complexes computing group with associative algebra cohomologies to obtain the bicomplex C ˜ G * ( A , X ).
Ali N. A. Koam
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Framed cohomological Hall algebras and cohomological stable envelopes. [PDF]
Botta TM.
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Splines on Cayley graphs of the symmetric group
A spline is an assignment of polynomials to the vertices of a graph whose edges are labeled by ideals, where the difference of two polynomials labeling adjacent vertices must belong to the corresponding ideal. The set of splines forms a ring. We consider
Nathan R. T. Lesnevich
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Additive combinatorics using equivariant cohomology
We introduce a geometric method to study additive combinatorial problems. Using equivariant cohomology we reprove the Dias da Silva-Hamidoune theorem. We improve a result of Sun on the linear extension of the Erdős-Heilbronn conjecture. We generalize a theorem of G.
Fehér, László, Nagy, János
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ANTIBRACKETS AND NON-ABELIAN EQUIVARIANT COHOMOLOGY [PDF]
The Weyl algebra of a semisimple Lie group and an exterior algebra of a symplectic manifold possesses antibrackets. They are applied to formulate the models of non-Abelian equivariant cohomologies.
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