Séminaires : Séminaire d'Algèbres d'Opérateurs

Equipe(s) : ao,
Responsables :Pierre Fima, François Le Maître, Romain Tessera
Email des responsables :
Salle : 1013
Adresse :Sophie Germain
Description

Orateur(s) Alain Valette - Université de Neuchatel,
Titre Maximal Haagerup subgroups in $\Z^2\rtimes GL_2(\Z)$ (after Jiang and Skalski)
Date25/05/2023
Horaire14:00 à 15:00
Diffusion
Résume

The Haagerup property (a.k.a. a-(T)-menability) is a weak form of amenability. In a countable group, every Haagerup subgroup is contained in a maximal Haagerup subgroup, by Zorn's lemma. The study of maximal Haagerup subgroups of a given group was initiated in 2021 by Y. Jiang and A. Skalski, who classified maximal Haagerup subgroups in $\Z^2\rtimes GL_2(\Z)$. By simplifying the original proof we are able to extend it to more general semi-direct products.

SalleRH02B
AdresseBuffon
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