activity
20062025
most citedApproximate amenability of Schatten classes, Lipschitz algebras and second duals of Fourier algebras

22 citations · 148 across the 40 of their papers we have counts for

collaborators

40 papers

math.FA2025

On amenability constants of Fourier algebras: new bounds and new examples

Yemon Choi, Mahya Ghandehari

Let be a locally compact group. If is finite then the amenability constant of its Fourier algebra, denoted by , admits an explicit formula [Johnson, J…

math.GR2024★ 1 cited

Small values and forbidden values for the Fourier antidiagonal constant of a finite group

Yemon Choi

For a finite group , let denote the Fourier norm of the antidiagonal in . It was shown recently by the author (IMRN, 2023) that coincides…

math.FA2023

Constructing non-AMNM weighted convolution algebras for every semilattice of infinite breadth

Yemon Choi, Mahya Ghandehari, Hung Le Pham

The AMNM property for commutative Banach algebras is a form of Ulam stability for multiplicative linear functionals. We show that on any semilattice of infinite breadth, one may co…

math.FA2021

Approximately multiplicative maps between algebras of bounded operators on Banach spaces

Yemon Choi, Bence Horváth, Niels Jakob Laustsen

We show that for any separable reflexive Banach space and a large class of Banach spaces , including those with a subsymmetric shrinking basis but also all spaces for…

math.FA2020★ 3 cited

An explicit minorant for the amenability constant of the Fourier algebra

Y. Choi

We show that if a locally compact group is non-abelian then the amenability constant of its Fourier algebra is , extending a result of Johnson (JLMS, 1994) who proved…

math.FA2020★ 1 cited

A short proof that is not amenable

Yemon Choi

Non-amenability of has been surprisingly difficult to prove for the classical Banach spaces, but is now known for and for all …