Equivariant localisation is based on exploiting certain symmetries of some systems, generally represented by a non-free action of a Lie group on a manifold, to reduce the dimensionality of integral calculations that commonly appear in theoretical physics. In this work we present Cartan's model of equivariant cohomology in different scenarios, such as differential manifolds, symplectic manifolds or vector bundles and we reproduce the main corresponding localisation results
Some recent developments in topological quantum field theory have focused on localization techniques...
Let M be a manifold carrying the action of a Lie group G, and let A be a Lie algebroid on M equipped...
Abstract. The construction of characteristic classes via the curvature form of a connection is one m...
These are lecture notes for two talks given at a seminar of the SFB-TR 12 "Sym-metries and Univ...
Abstract. We give a generalization of the Atiyah-Bott-Berline-Vergne local-ization theorem for the e...
AbstractWe give a generalization of the Atiyah–Bott–Berline–Vergne localization theorem for the equi...
Abstract. The localization techniques for equivariant cohomology, due to Borel, Atiyah, Segal and Qu...
Let A be a Lie algebroid on a differentiable manifold M, and assume that A is equipped with an infin...
We present a brief introduction to the Berline-Vergne localization formula which expresses the integ...
16 pages. Completely rewritten, new title. v3: Minor changes in the expositionWe prove a localizatio...
Equivariant localization is a technique can be used to reduce the dimensionality of integral for th...
The equivariant cohomology of a manifold M acted upon by a compact Lie group G is defined to be the ...
In this paper I summarize the work I have done to realize the program of Witten called non abelian l...
(1.1). This paper concerns three aspects of the action of a compact group K on a space X. The first ...
Some recent developments in topological quantum field theory have focused on localization techniques...
Some recent developments in topological quantum field theory have focused on localization techniques...
Let M be a manifold carrying the action of a Lie group G, and let A be a Lie algebroid on M equipped...
Abstract. The construction of characteristic classes via the curvature form of a connection is one m...
These are lecture notes for two talks given at a seminar of the SFB-TR 12 "Sym-metries and Univ...
Abstract. We give a generalization of the Atiyah-Bott-Berline-Vergne local-ization theorem for the e...
AbstractWe give a generalization of the Atiyah–Bott–Berline–Vergne localization theorem for the equi...
Abstract. The localization techniques for equivariant cohomology, due to Borel, Atiyah, Segal and Qu...
Let A be a Lie algebroid on a differentiable manifold M, and assume that A is equipped with an infin...
We present a brief introduction to the Berline-Vergne localization formula which expresses the integ...
16 pages. Completely rewritten, new title. v3: Minor changes in the expositionWe prove a localizatio...
Equivariant localization is a technique can be used to reduce the dimensionality of integral for th...
The equivariant cohomology of a manifold M acted upon by a compact Lie group G is defined to be the ...
In this paper I summarize the work I have done to realize the program of Witten called non abelian l...
(1.1). This paper concerns three aspects of the action of a compact group K on a space X. The first ...
Some recent developments in topological quantum field theory have focused on localization techniques...
Some recent developments in topological quantum field theory have focused on localization techniques...
Let M be a manifold carrying the action of a Lie group G, and let A be a Lie algebroid on M equipped...
Abstract. The construction of characteristic classes via the curvature form of a connection is one m...