On the Equivalence of Geometric and Analytic K-Homology
arXiv:math/0701484 · doi:10.4310/PAMQ.2007.v3.n1.a1
Abstract
We give a proof that the geometric K-homology theory for finite CW-complexes defined by Baum and Douglas is isomorphic to Kasparov's K-homology. The proof is a simplification of more elaborate arguments which deal with the geometric formulation of equivariant K-homology theory.
29 pages, v4: corrected definition of E in proof of Prop 3.6