Chiral equivariant cohomology
-
General Introduction
<]]> -
Search results
<]]> -
Online References
<]]> -
Paper References
<]]> -
Definition
<]]> -
Properties
<]]> -
Standard theorems
<]]> -
Open Problems
<]]> -
Connections to Number Theory
<]]> -
Computations and Examples
<]]> -
History and Applications
<]]> -
Some Research Articles
arXiv:1007.3015 Chiral equivariant cohomology of a point: a first look from arXiv Front: math.AT by Andrew R. Linshaw The chiral equivariant cohomology contains and generalizes the classical equivariant cohomology of a manifold M with an action of a compact Lie group G. For any simple G, there exist compact manifolds with the same classical equivariant cohomology, which can be distinguished by this invariant. When M is a point, this cohomology is an interesting conformal vertex algebra whose structure is still mysterious. In this paper, we scratch the surface of this object in the case G=SU(2).
<]]> -
Other Information
<]]> -
Comments Posted
<]]> -
Comments
There are no comments.