Bredon cohomology
-
General Introduction
An equivariant theory
<]]> -
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
Bigraded equivariant cohomology of real quadrics , by Pedro F. dosSantos and Paulo Lima-Filho: K0785
arXiv:1206.2781 Representing Bredon cohomology with local coefficients by crossed complexes and parametrized spectra from arXiv Front: math.AT by Samik Basu, Debasis Sen For a discrete group G, we represent the Bredon cohomology with local coefficients as the homotopy classes of maps in the category of equivaraint crossed complexes. Subsequently, we construct a naive parametrized G-spectrum, such that the cohomology theory defined by it reduces to the Bredon cohomology with local coefficients when restricted to suspension spectra of spaces.
<]]> -
Other Information
<]]> -
Comments Posted
<]]> -
Comments
There are no comments.