On the Farrell-Jones Conjecture for higher algebraic K-theory, by Arthur Bartels and Holger Reich
We prove the Farrell-Jones Isomorphism Conjecture about the algebraic
K-theory of a group ring RG in the case where the group G is the
fundamental group of a closed Riemannian manifold with strictly
negative sectional curvature. The coefficient ring R is an arbitrary
associative ring with unit and the result applies to all dimensions.
Arthur Bartels <email@example.com>
Holger Reich <firstname.lastname@example.org>