activity
20122023
most citedThe maximal coarse Baum-Connes conjecture for spaces which admit a fibred coarse embedding into Hilbert space

6 citations · 6 across the 9 of their papers we have counts for

collaborators

9 papers

math.OA2023

Ghostly ideals in uniform Roe algebras

Qin Wang, Jiawen Zhang

In this paper, we investigate the ideal structure of uniform Roe algebras for general metric spaces beyond the scope of Yu's property A. Inspired by the ideal of ghost operators co…

math.KT2022

A coarse geometric approach to the generalised Green-Julg Theorem

Liang Guo, Qin Wang

In this note, we provide a proof of the generalised Green-Julg theorem by using the language of twisted localization algebras introduced by G. Yu. This proof is for those who have…

math.KT2022

A Bott periodicity theorem for -spaces and the coarse Novikov conjecture at infinity

Liang Guo, Zheng Luo, Qin Wang +1

We formulate and prove a Bott periodicity theorem for an -space (). For a proper metric space with bounded geometry, we introduce a version of -homol…

math.OA2022

Coarse embeddings at infinity and generalized expanders at infinity

Jintao Deng, Liang Guo, Qin Wang +1

We introduce a notion of coarse embedding at infinity into Hilbert space for metric spaces, which is a weakening of the notion of fibred coarse embedding and a far generalization o…

math.OA2021

K-theory of the maximal and reduced Roe algebras of metric spaces with A-by-CE coarse fibrations

Liang Guo, Zheng Luo, Qin Wang +1

Let be a discrete metric space with bounded geometry. We show that if admits an "A-by-CE coarse fibration", then the canonical quotient map fro…

math.KT2021

The equivariant coarse Baum-Connes conjecture for metric spaces with proper group actions

Jintao Deng, Benyin Fu, Qin Wang

The equivariant coarse Baum-Connes conjecture interpolates between the Baum-Connes conjecture for a discrete group and the coarse Baum-Connes conjecture for a proper metric space.…