The Farrell-Jones conjecture for arbitrary lattices in virtually connected Lie groups
arXiv:1401.0876 · doi:10.2140/gt.2016.20.1275
Abstract
We prove the K- and the -theoretic Farrell-Jones conjecture with coefficients in additive categories and with finite wreath products for arbitrary lattices in virtually connected Lie groups.
final version, to appear in G&T, 9 pages
References in corpus (2)
Cited by in corpus (15)
- A counterexample to the unit conjecture for group rings
- Twisting -invariants with finite-dimensional representations
- Algebraic K-theory of group rings and the cyclotomic trace map
- A vanishing theorem for tautological classes of aspherical manifolds
- Algebraic -theory, assembly maps, controlled algebra, and trace methods
- On the Farrell-Jones Conjecture for Waldhausen's -theory
- On the algebraic -theory of the Hilbert modular group
- On the stable Cannon Conjecture
- The A-theoretic Farrell-Jones Conjecture for virtually solvable groups
- Survey on L^2-invariants and 3-manifolds
- On the Farrell-Jones Conjecture for algebraic K-theory of spaces: the Farrell-Hsiang method
- External Spanier-Whitehead duality and homology representation theorems for diagram spaces
- The Isomorphism Conjecture for solvable groups in Waldhausen's A-theory
- Actions of large finite groups on aspherical manifolds
- Iterated finite group actions on closed connected aspherical manifolds