activity
20002022
most citedRevisiting Farrell's nonfiniteness of Nil

3 citations · 3 across the 9 of their papers we have counts for

collaborators

10 papers

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.OA2019

On the Decomposition Theorems for C*-algebras

Chunlan Jiang, Liangqing Li, Kun Wang

Elliott dimension drop interval algebra is an important class among all -algebras in the classification theory. Especially, they are building stones of algebra…

math.RT2018

Stability for Representations of Hecke Algebras of type

Kun Wang, Haitao Ma, Zhu-Jun Zheng

In this paper we introduce the notion of the stability of a sequence of modules over Hecke algebras. We prove that a finitely generated consistent sequence associated with Hecke al…

math.OA2017

About the Cuntz Comparison for Non-simple C*-algebras

George Elliott, Kun Wang

We study the Cuntz semigroup for non-simple -algebras in this paper. In particular, we use the extended Elliott invariant to characterize the Cuntz comparison for $\tex…

math.NT2017

On the Standard Lattices

Rongquan Feng, Longke Tang, Kun Wang

A lattice in the Euclidean space is standard if it has a basis consisting vectors whose norms equal to the length in its successive minima. In this paper, it is shown that with the…

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…