Y. Chung

activity

20162026

ℓ^{p}

Roe-type algebras

18 citations · 41 across the 12 of their papers we have counts for

collaborators

Showing 2026Show all

4 papers · 1 filter

math.FA2026

Morita equivalence for $L^{p}$ -operator algebras associated with étale groupoids

Yeong Chyuan Chung, Alonso Delfín, Zhen Wang

We prove that equivalent locally compact, locally Hausdorff, étale groupoids with paracompact unit spaces have Morita equivalent reduced and full $L^{p}$ -operator algebras for every…

math.FA2026

Morita Induction and Preservation of Geometric and Dynamical Ideals

Yeong Chyuan Chung, Xinhui Du

Given Banach algebras with bounded approximate identities that are Morita equivalent in the sense of Paravicini, we give explicit formulas for the induced correspondence of closed…

math.FA2026

On some $p$ -approximation properties of discrete groups and $ℓ^{p}$ uniform Roe algebras

Yeong Chyuan Chung

We study $p$ -approximation properties of $ℓ^{p}$ uniform Roe algebras and their connections to coarse geometry and group theory. For bounded geometry metric spaces, property A imp…

math.FA2026

Ideal structure of $ℓ^{p}$ uniform Roe algebras

Yeong Chyuan Chung, Xinhui Du

For a uniformly locally finite coarse space $(X, E)$ and $p \in {0} \cup [1, \infty]$ , we classify the nonzero geometric ideals of the $ℓ^{p}$ uniform Roe algebra $B_u^p(X,\m…

Morita equivalence for Lp-operator algebras associated with étale groupoids

Morita Induction and Preservation of Geometric and Dynamical Ideals

On some p-approximation properties of discrete groups and ℓp uniform Roe algebras

Ideal structure of ℓp uniform Roe algebras

Morita equivalence for $L^{p}$ -operator algebras associated with étale groupoids

On some $p$ -approximation properties of discrete groups and $ℓ^{p}$ uniform Roe algebras

Ideal structure of $ℓ^{p}$ uniform Roe algebras