Results 21 to 30 of about 45,480 (208)
Equivariant differential cohomology
The construction of characteristic classes via the curvature form of a connection is one motivation for the refinement of integral cohomology by de Rham cocycles -- known as differential cohomology. We will discuss the analog in the case of a group action on the manifold: The definition of equivariant characteristic forms in the Cartan model due to ...
Kübel, Andreas, Thom, Andreas
openaire +3 more sources
Quadratic differentials and equivariant deformation theory of curves [PDF]
Given a finite p-group G acting on a smooth projective curve X over an algebraically closed field k of characteristic p, the dimension of the tangent space of the associated equivariant deformation functor is equal to the dimension of the space of ...
Koeck, Bernhard, Kontogeorgis, Aristides
core +2 more sources
Topologically twisted SUSY gauge theory, gauge-Bethe correspondence and quantum cohomology
We calculate the partition function and correlation functions in A-twisted 2d N $$ \mathcal{N} $$ = (2, 2) U(N) gauge theories and topologically twisted 3d N $$ \mathcal{N} $$ = 2 U(N) gauge theories containing an adjoint chiral multiplet with particular
Hee-Joong Chung, Yutaka Yoshida
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Generalized Equivariant Cohomology and Stratifications [PDF]
AbstractFor T a compact torus and a generalized T-equivariant cohomology theory, we provide a systematic framework for computing in the context of equivariantly stratified smooth complex projective varieties. This allows us to explicitly compute as an (pt)-module when X is a direct limit of smooth complex projective Tℂ-varieties.
Crooks, Peter, Holden, Tyler
openaire +3 more sources
Bredon homology and equivariant K-homology of SL(3,Z) [PDF]
We obtain the equivariant K-homology of the classifying space underline{E}SL(3,Z) from the computation of its Bredon homology with respect to finite subgroups and coefficients in the representation ring.
Sanchez-Garcia, Ruben
core +1 more source
We construct a $(\mathfrak {gl}_2, B(\mathbb {Q}_p))$ and Hecke-equivariant cup product pairing between overconvergent modular forms and the local cohomology at $0$ of a sheaf on $\mathbb {P}^1$, landing in the compactly supported completed $\mathbb {C ...
Sean Howe
doaj +1 more source
Stable rational cohomology of automorphism groups of free groups and the integral cohomology of moduli spaces of graphs [PDF]
It is not known whether or not the stable rational cohomology groups H*(Aut(F[infinity]);Q) always vanish (see Hatcher in [5] and Hatcher and Vogtmann in [7] where they pose the question and show that it does vanish in the first 6 dimensions).
Jensen, Craig A., C. A. Jensen
core +1 more source
Equivariant Lie–Rinehart cohomology; pp. 294–300 [PDF]
In this paper we study LieâRinehart cohomology for quotients of singularities by finite groups, and interpret these cohomology groups in terms of integrable connection on modules.
Eivind Eriksen, Trond Stølen Gustavsen
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Differentiable Stacks and Equivariant Cohomology
In this thesis, we are interested in the study of cohomology of differentiable stacks and we want to provide a good notion of equivariant cohomology for differentiable stacks.
Luis A. Barbosa Torres (7706312)
core +7 more sources
Sistemas de Cartan-Eilenberg en K-teoría Equivariante Torcida
The goal of this paper is to show explicitly the construction of a Cartan-Eilenberg system for the twisted equivariant K-theory groups of a finite G-CW complex, with G a finite group.
Jesús F. Espinoza, Rafael R. Ramos
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