activity
19992026
most citedCo-Amenability of compact quantum groups

135 citations · 504 across the 28 of their papers we have counts for

collaborators

29 papers

math.OA2026

Kohn--Nirenberg quantization of the affine group and related examples

Pierre Bieliavsky, Victor Gayral, Sergey Neshveyev +1

We show how to construct unitary dual -cocycles for a class of semidirect products that exhibit many similarities with the affine group ${\rm Aff}(V)=\GL(V)\ltimes V$ of a finit…

math.GR2024

An integral formula for Lie groups, and the Mathieu conjecture reduced to Abelian non-Lie conjectures

Michael Müger, Lars Tuset

We present an explicit integration formula for the Haar integral on a compact connected Lie group. This formula relies on a known decomposition of a compact connected simple Lie gr…

math.OA2023

Quantization of locally compact groups associated with essentially bijective -cocycles

Pierre Bieliavsky, Victor Gayral, Sergey Neshveyev +1

Given an extension of locally compact groups, with abelian, and a compatible essentially bijective -cocycle , we define a dual uni…

math.GR2022★ 2 cited

The Mathieu conjecture for reduced to an abelian conjecture

Michael Müger, Lars Tuset

We reduce the Mathieu conjecture for to a conjecture about moments of Laurent polynomials in two variables with single variable polynomial coefficients.

math.QA2020★ 4 cited

Comparison of quantizations of symmetric spaces: cyclotomic Knizhnik-Zamolodchikov equations and Letzter-Kolb coideals

Kenny De Commer, Sergey Neshveyev, Lars Tuset +1

We establish an equivalence between two approaches to quantization of irreducible symmetric spaces of compact type within the framework of quasi-coactions, one based on the Enrique…

math.CV2019★ 10 cited

On the moments of a polynomial in one variable

Michael Müger, Lars Tuset

Let be a non-zero polynomial with complex coefficients and define . We use ideas of Duistermaat and van der Kallen to prove $\limsup_{n\rightarrow\in…