activity
20102019
most citedProper equivariant stable homotopy theory

11 citations · 44 across the 13 of their papers we have counts for

collaborators

16 papers

math.AT2019★ 11 cited

Proper equivariant stable homotopy theory

Dieter Degrijse, Markus Hausmann, Wolfgang Lück +2

This monograph introduces a framework for genuine proper equivariant stable homotopy theory for Lie groups. The adjective `proper' alludes to the feature that equivalences are test…

math.GR2016

Amenable groups of finite cohomological dimension and the zero divisor conjecture

Dieter Degrijse

We prove that every amenable group of cohomological dimension two whose integral group ring is a domain is solvable and investigate certain homological finiteness properties of gro…

math.AT2016★ 5 cited

Stable finiteness properties of infinite discrete groups

Noé Bárcenas, Dieter Degrijse, Irakli Patchkoria

Let be an infinite discrete group. A classifying space for proper actions of is a proper -CW-complex such that the fixed point sets are contractible for all fi…

math.GR2016★ 1 cited

Dimension invariants of outer automorphism groups

Dieter Degrijse, Juan Souto

The geometric dimension for proper actions of a group is the minimal dimension of a classifying space for proper actions . We const…

math.GR2015

A cohomological characterization of locally virtually cyclic groups

Dieter Degrijse

We show that a countable group is locally virtually cyclic if and only if its Bredon cohomological dimension for the family of virtually cyclic subgroups is at most one.

math.GR2015★ 4 cited

Geometric dimension of lattices in classical simple Lie groups

Javier Aramayona, Dieter Degrijse, Conchita Martinez-Perez +1

We prove that if is a lattice in a classical simple Lie group , then the symmetric space of is -equivariantly homotopy equivalent to a proper cocompact -CW complex…