An algebraic description of the elliptic cohomology of classifying spaces (Q1295581)

In previous work, the author has defined equivariant elliptic cohomology theory. In this paper, it is shown that for \(G\) a finite group of odd order, \(Ell^*(E(N, G)\times_N X)\otimes\mathbb{Z}[1/| G|]\) is the equivariant elliptic cohomology of some space, where \(N\) is a normal subgroup of \(G\) and \(E(N,G)\) is the universal space with \(G\) action for which \(N\) acts freely.