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math.AT2012★ 1 cited
Realizing homotopy group actions
David Blanc, Debasis Sen
For any finite group , we define the notion of a Bredon homotopy action of , modelled on the diagram of fixed point sets for a -space , together with…
math.AT2012
Representing Bredon cohomology with local coefficients
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, w…
math.AT2012
A spectral sequence in Bredon cohomology
David Blanc, Debasis Sen
For any finite group G, we construct a spectral sequence for computing the Bredon cohomology of a G-CW complex X, starting with the cohomology of X^H/\cup_{K>H}X^K with suitable lo…