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Equivariant Cohomological Chern Characters

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References[1] P. Baum, A. Connes, and N. Higson. Classifying space for proper actionsand K-theory of group C ∗ -algebras. In C ∗ -algebras: 1943–1993 (San Antonio,TX, 1993), pages 240–291. Amer. Math. Soc., Providence, RI, 1994.[2] G. E. Bredon. <strong>Equivariant</strong> cohomology theories. Springer-Verlag, Berlin,1967.[3] J. F. Davis and W. Lück. Spaces over a category and assembly maps inisomorphism conjectures in K- and L-theory. K-Theory, 15(3):201–252,1998.[4] A. Dold. Relations between ordinary and extraordinary homology. Colloq.alg. topology, Aarhus 1962, 2-9, 1962.[5] M. Feshbach. The transfer and compact Lie groups. Trans. Amer. Math.Soc., 251:139–169, 1979.[6] L. G. Lewis, Jr., J. P. May, M. Steinberger, and J. E. McClure. <strong>Equivariant</strong>stable homotopy theory. Springer-Verlag, Berlin, 1986. With contributionsby J. E. McClure.[7] W. Lück. Transformation groups and algebraic K-theory. Springer-Verlag,Berlin, 1989.[8] W. Lück. <strong>Chern</strong> characters for proper equivariant homology theories andapplications to K- and L-theory. J. Reine Angew. Math., 543:193–234,2002.[9] W. Lück. The relation between the Baum-Connes conjecture and the traceconjecture. Invent. Math., 149(1):123–152, 2002.[10] W. Lück. Survey on classifying spaces for families of subgroups. PreprintreiheSFB 478 — Geometrische Strukturen in der Mathematik, Heft 308,Münster, arXiv:math.GT/0312378 v1, 2004.[11] W. Lück. Rational computations of the topological K-theory of classifyingspaces of discrete groups. in preparation, 2005.[12] W. Lück and B. Oliver. <strong>Chern</strong> characters for the equivariant K-theory ofproper G-CW-complexes. In <strong>Cohomological</strong> methods in homotopy theory(Bellaterra, 1998), pages 217–247. Birkhäuser, Basel, 2001.[13] W. Lück and H. Reich. The Baum-Connes and the Farrell-Jones conjecturesin K- and L-theory. Preprintreihe SFB 478 — Geometrische Strukturen inder Mathematik, Heft 324, Münster, arXiv:math.GT/0402405, to appearin the K-theory-handbook, 2004.[14] J. Sauer. K-theory for proper smooth actions of totally disconnectedgroups. Ph.D. thesis, 2002.29

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