Q. Labriet

activity

20202026

most citedHolographic transform for tensor product of holomorphic discrete series

2 citations · 3 across the 17 of their papers we have counts for

collaborators

Showing 2025 · math.RTShow all

3 papers · 2 filters

math.RT2025

Algebraic interpretation of the two-variable Jacobi polynomials on the triangle: the pentagonal way

Nicolas Crampé, Quentin Labriet, Lucia Morey +3

The rank two Jacobi algebra $J_{2}$ is used to provide an interpretation of the two-variable Jacobi polynomials $J_{n, k}^{(a, b, c)} (x, y)$ on the triangle, as overlaps betwee…

math.RT2025

Little $q$ -Jacobi polynomials and symmetry breaking operators for $U_{q} (s l_{2})$

Quentin Labriet, Loïc Poulain d'Andecy

This paper presents explicit formulas for intertwining operators of the quantum group $U_{q} (s l_{2})$ acting on tensor products of Verma modules. We express a first set of intertwining…

math.RT2025

Differential symmetry breaking operators for the pair $(GL_{n + 1} (R), GL_{n} (R))$

Jonathan Ditlevsen, Quentin Labriet

In this article we study differential symmetry breaking operators between principal series representations induced from minimal parabolic subgroups for the pair $(\operatorname{GL}…

Algebraic interpretation of the two-variable Jacobi polynomials on the triangle: the pentagonal way

Little q-Jacobi polynomials and symmetry breaking operators for Uq​(sl2​)

Differential symmetry breaking operators for the pair (GLn+1​(R),GLn​(R))

Little $q$ -Jacobi polynomials and symmetry breaking operators for $U_{q} (s l_{2})$

Differential symmetry breaking operators for the pair $(GL_{n + 1} (R), GL_{n} (R))$