Homological algebra in bivariant K-theory and other triangulated categories. II

Details Homological algebra in bivariant K-theory and other triangulated categories. II Homological algebra in bivariant K-theory and other triangulated categories. II

2008-01-09

arxiv.org/abs/0801.1344v3

Mathematics

K-Theory and Homology

Final version. Rearranged some results, so that section and theorem numbers are changed compared to v1 and v2

Scientific paper

We use homological ideals in triangulated categories to get a sufficient criterion for a pair of subcategories in a triangulated category to be complementary. We apply this criterion to construct the Baum-Connes assembly map for locally compact groups and torsion-free discrete quantum groups. Our methods are related to the abstract version of the Adams spectral sequence by Brinkmann and Christensen.

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