Wouter van de Vijver

most citedBannai-Ito algebras and the

os p (1, 2)

superalgebra

2 citations · 2 across the 1 of their papers we have counts for

collaborators

3 papers

math.RT2020

The Racah algebra: An overview and recent results

Hendrik De Bie, Plamen Iliev, Wouter van de Vijver +1

Recent results on the Racah algebra $R_{n}$ of rank $n - 2$ are reviewed. $R_{n}$ is defined in terms of generators and relations and sits in the centralizer of the…

math.RT2016★ 2 cited

Bannai-Ito algebras and the $os p (1, 2)$ superalgebra

Hendrik De Bie, Vincent X. Genest, Wouter van de Vijver +1

The Bannai-Ito algebra $B (n)$ of rank $(n - 2)$ is defined as the algebra generated by the Casimir operators arising in the $n$ -fold tensor product of the $os p (1, 2)$ superalgebra. Th…

math-ph2016

A higher rank Racah algebra and the $Z_{2}^{n}$ Laplace-Dunkl operator

Hendrik De Bie, Vincent X. Genest, Wouter van de Vijver +1

A higher rank generalization of the (rank one) Racah algebra is obtained as the symmetry algebra of the Laplace-Dunkl operator associated to the $Z_{2}^{n}$ root system. This…

The Racah algebra: An overview and recent results

Bannai-Ito algebras and the osp(1,2) superalgebra

A higher rank Racah algebra and the Z2n​ Laplace-Dunkl operator

Bannai-Ito algebras and the $os p (1, 2)$ superalgebra

A higher rank Racah algebra and the $Z_{2}^{n}$ Laplace-Dunkl operator