Bannai–Ito algebras and the universal R-matrix of $$\pmb {\mathfrak {osp}}(1|2)$$

Author:

Crampé NicolasORCID,Vinet Luc,Zaimi Meri

Publisher

Springer Science and Business Media LLC

Subject

Mathematical Physics,Statistical and Nonlinear Physics

Reference15 articles.

1. Bannai, E., Ito, T.: Algebraic Combinatorics I: Association Scheme. Benjamin/Cummings, San Francisco (1984)

2. Crampe, N., Gaboriaud, J., Vinet, L., Zaimi, M.: Revisiting the Askey–Wilson algebra with the universal $$R$$-matrix of $$U_q(sl(2))$$, arXiv:1908.04806

3. De Bie, H., De Clercq, H., van de Vijver, W.: The higher rank q-deformed Bannai–Ito and Askey–Wilson algebra. Commun. Math. Phys. (to appear) and arXiv:1805.06642

4. De Bie, H., Genest, V.X., Tsujimoto, S., Vinet, L., Zhedanov, A.: The Bannai–Ito algebra and some applications. J. Phys.: Conf. Ser 597, 012001 (2015). arXiv:1411.3913

5. De Bie, H., Genest, V.X., van de Vijver, W., Vinet, L.: Bannai-Ito algebras and the osp(1,2) superalgebra. In: Duarte, S., Gazeau, J.P., Faci, S., Micklitz, T., Scherer, R., Toppan, F. (eds.) Physical and Mathematical Aspects of Symmetries. Springer, Cham (2017)

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