3 citations · 3 across the 9 of their papers we have counts for
Showing math.KTShow all
3 papers · 1 filter
math.KT2022
Topological K-homology for non-proper actions and assembly maps
Kun Wang
For a countable discrete group , we construct a new and concrete model for the equivariant topological -homology theory of , which is defined for all -actions, not just…
math.KT2015
On passage to over-groups of finite indices of the Farrell-Jones conjecture
Kun Wang
We use the controlled algebra approach to study the problem that whether the Farrell-Jones conjecture is closed under passage to over-groups of finite indices. Our study shows that…
math.KT2014★ 3 cited
Revisiting Farrell's nonfiniteness of Nil
Jean-François Lafont, Stratos Prassidis, Kun Wang
We study Farrell Nil-groups associated to a finite order automorphism of a ring . We show that any such Farrell Nil-group is either trivial, or infinitely generated (as an abeli…