activity
20042026
most citedSpectral properties of a class of random walks on locally finite groups

8 citations · 19 across the 10 of their papers we have counts for

collaborators

12 papers

math.GR2026

Asymptotic Schur orthogonality for lattices

A. BENDIKOV, A. BOYER, CH. PITTET

Let be the boundary representation of a non-compact connected semisimple Lie group with finite center on its Furstenberg-Poisson boundary $(G…

math.RT2023

Braiding and asymptotic Schur's orthogonality

A. Bendikov, A. Boyer, Ch. Pittet

Let be a unitary representation of a locally compact group. The braiding operator , which flips…

math.GR2022

Coulhon Saloff-Coste isoperimetric inequalities for finitely generated groups

Christophe Pittet, Bogdan Stankov

We prove an inequality, valid on any finitely generated group with a fixed finite symmetric generating set, involving the growth of successive balls, and the average length of an e…

math.DS2022

Universal lower bounds for the discrepancies of actions of a locally compact group

Antoine Pinochet Lobos, Christophe Pittet

We prove universal lower bounds for discrepancies (i.e. sizes of spectral gaps of averaging operators) of measure-preserving actions of a locally compact group on probability space…

math.GR2020

Radial rapid decay does not imply rapid decay

Adrien Boyer, Antoine Pinochet Lobos, Christophe Pittet

We provide a new, dynamical criterion for the radial rapid decay property. We work out in detail the special case of the group , where $A := \mathbb{F}_q[X,X^…

math.DS2018★ 1 cited

The exact convergence rate in the ergodic theorem of Lubotzky Phillips Sarnak

Antoine Pinochet-Lobos, Christophe Pittet

We compute exact convergence rates in von Neumann type ergodic theorems when the acting group of measure preserving transformations is free and the means are taken over spheres or…