K. Commer

activity

20062026

most citedMultiplier Hopf algebras imbedded in C

^{*}

-algebraic quantum groups

10 citations · 43 across the 21 of their papers we have counts for

collaborators

Showing 2018Show all

4 papers · 1 filter

math.QA2018★ 9 cited

Quantum flag manifolds, quantum symmetric spaces and their associated universal K-matrices

Kenny De Commer, Marco Matassa

Let $U$ be a connected, simply connected compact Lie group with complexification $G$ . Let $u$ and $g$ be the associated Lie algebras. Let $Γ$ be the Dynkin di…

math.QA2018

A correspondence between homogeneous and Galois coactions of Hopf algebras

Kenny De Commer, Johan Konings

A coaction of a Hopf algebra on a unital algebra is called homogeneous if the algebra of coinvariants equals the ground field. A coaction of a Hopf algebra on a (not necessarily un…

math.GR2018

Actions of skew braces and set-theoretic solutions of the reflection equation

Kenny De Commer

A skew brace, as introduced by L. Guarnieri and L. Vendramin, is a set with two group structures interacting in a particular way. When one of the group structures is abelian, one g…

math.QA2018★ 2 cited

The field of quantum $G L (N, C)$ in the C $^{*}$ -algebraic setting

Kenny De Commer, Matthias Floré

Given a unital $*$ -algebra $A$ together with a suitable positive filtration of its set of irreducible bounded representations, one can construct a C $^{*}$ -algebra $A_{0}$ wit…

Quantum flag manifolds, quantum symmetric spaces and their associated universal K-matrices

A correspondence between homogeneous and Galois coactions of Hopf algebras

Actions of skew braces and set-theoretic solutions of the reflection equation

The field of quantum GL(N,C) in the C∗-algebraic setting

The field of quantum $G L (N, C)$ in the C $^{*}$ -algebraic setting