racah polynomials
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10.1090/proc/15811 â—˝  
2021 â—˝  
Author(s):  
Nicolas Crampé â—˝  
Luc Vinet â—˝  
Meri Zaimi
Keyword(s):  
Braid Group â—˝  


2021 â—˝  
Author(s):  
Tom H. Koornwinder

AbstractWe settle the dual addition formula for continuous q-ultraspherical polynomials as an expansion in terms of special q-Racah polynomials for which the constant term is given by the linearization formula for the continuous q-ultraspherical polynomials. In a second proof we derive the dual addition formula from the Rahman–Verma addition formula for these polynomials by using the self-duality of the polynomials. We also consider the limit case of continuous q-Hermite polynomials.



10.5802/jtnb.1118 â—˝  
2020 â—˝  
Vol 32 (1) â—˝  
pp. 205-215
Author(s):  
Frédéric Chapoton


2018 â—˝  
Vol 462 (1) â—˝  
pp. 323-336 â—˝  
Author(s):  
Jean-Michel Lemay â—˝  
Luc Vinet â—˝  
Alexei Zhedanov
Keyword(s):  


Author(s):  
Batioua Imad â—˝  
Benouini Rachid â—˝  
Zenkouar Khalid â—˝  
El Fadili Hakim â—˝  
Qjidaa Hassan


Nuclear Physics B â—˝  
2018 â—˝  
Vol 927 â—˝  
pp. 97-123 â—˝  
Author(s):  
Vincent X. Genest â—˝  
Plamen Iliev â—˝  
Luc Vinet


2018 â—˝  
Vol 127 â—˝  
pp. 320-327 â—˝  
Author(s):  
Imad Batioua â—˝  
Rachid Benouini â—˝  
Khalid Zenkouar â—˝  
Azeddine Zahi


10.1090/proc/13771 â—˝  
2017 â—˝  
Vol 146 (3) â—˝  
pp. 1083-1096
Author(s):  
X.-S. Wang â—˝  
R. Wong
Keyword(s):  


2017 â—˝  
Vol 80 (4) â—˝  
pp. 786-793
Author(s):  
R. Oste â—˝  
J. Van der Jeugt


2017 â—˝  
Vol 2017 (1) â—˝  
Author(s):  
Imad Batioua â—˝  
Rachid Benouini â—˝  
Khalid Zenkouar â—˝  
Hakim El Fadili


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