Novikov-Shubin invariants for arbitrary group actions and their positivity
arXiv:math/9809011 · doi:10.1090/conm/231/03359
Abstract
We extend the notion of Novikov-Shubin invariant for free G-CW-complexes of finite type to spaces with arbitrary G-actions and prove some statements about their positivity. In particular we apply this to classifying spaces of discrete groups.
18 pages, metadata changed
Cited by in corpus (5)
- Amenability and vanishing of L^2-Betti numbers: an operator algebraic approach
- L2-invariants of nonuniform lattices in semisimple Lie groups
- Homological Invariants and Quasi-Isometry
- Hilbertian versus Hilbert W*-modules, and applications to - and other invariants
- L^2-Invariants of Finite Aspherical CW-Complexes