2025 CMS Summer Meeting

Quebec City, June 6 - 9, 2025

Abstracts        

Harmonic Analysis: commutative to non-commutative
Org: Benjamin Anderson-Sackenay (University of Victoria), Matthias Neufang (Carleton University) and Nico Spronk (University of Waterloo)

BENJAMIN ANDERSON-SACKENAY, University of Victoria

JOERI DE RO, VU Brussels

REZA ESMAILVANDI LERI, Carleton University

MEHDI MONFARED, University of Windsor

VOLKER RUNDE, University of Alberta

EBRAHIM SAMEI, University of Saskatchewan

NICO SPRONK, University of Waterloo

ROSS STOKKE, University of Winnipeg

ALEKSA VUJICIC, University of Waterloo

MATT WIERSMA, University of Winnipeg
On operator Connes-amenability of $B(G)$  [PDF]

Runde introduced Connes-amenability as a notion of amenability for dual Banach algebras in 2001, and subsequently showed that the measure algebra $M(G)$ of a locally compact group is Connes-amenable if and only if $G$ is amenable in 2003. By analog, one might guess that the Fourier-Stieltjes algebra $B(G)$ is operator Connes-amenable if and only if $G$ is amenable, but this is not the case since it fails for $G=\mathbb F_2$ (Runde-Spronk, 2004). In this talk, we will describe conditions that imply the failure of operator Connes-amenability for $B(G)$. This provides the first known examples of groups where $B(G)$ fails to be operator Connes-amenable.

This is based on joint work with V. Runde and N. Spronk.

YONG ZHANG, University of Manitoba


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