Mathematics – K-Theory and Homology
Scientific paper
2007-02-15
Mathematics
K-Theory and Homology
30 pages This is the final version, minor changes only. It will appear in the Valladolid Conference on K-theory and Noncommuta
Scientific paper
We investigate when Isomorphism Conjectures, such as the ones due to Baum-Connes, Bost and Farrell-Jones, are stable under colimits of groups over directed sets (with not necessarily injective structure maps). We show in particular that both the K-theoretic Farrell-Jones Conjecture and the Bost Conjecture with coefficients hold for those groups for which Higson, Lafforgue and Skandalis have disproved the Baum-Connes Conjecture with coefficients.
Bartels Arthur
Echterhoff Siegfried
Lueck Wolfgang
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