An approximation theorem for equivariant loop spaces in the compact Lie case
Let V be a real orthogonal countable-dimensional representation for the Lie group G and let \(\Omega^ V\Sigma^ VX\) be the space of maps \(S^ V\to \Sigma^ VX\) where X is a G-space with stationary base-point. The authors give an approximation for the fix-set \((\Omega^ V\Sigma^ VX)^ G\), the space of G-equivariant maps, in the stable case.
scientific article; zbMATH DE number 3919352