Rational Computations of the Topological K-Theory of Classifying Spaces of Discrete Groups

Mathematics – K-Theory and Homology

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35 pages Added two references and two sentences after Theorem 0.3

Scientific paper

We compute rationally the topological (complex) K-theory of the classifying space BG of a discrete group provided that G has a cocompact G-CW-model for its classifying space for proper G-actions. For instance word-hyperbolic groups and cocompact discrete subgroups of connected Lie groups satisfy this assumption. The answer is given in terms of the group cohomology of G and of the centralizers of finite cyclic subgroups of prime power order. We also analyze the multiplicative structure.

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