Rodrigues formula for the Dunkl-classical symmetric orthogonal polynomials

Mabrouk Sghaier

Type: Article

Publication Date: 2013-01-01

Citations: 4

DOI: https://doi.org/10.2298/fil1307285s

View Publication

Download PDF

Abstract

We find Rodrigues type formula for the Dunkl-classical symmetric orthogonal polynomials.

Locations

Filomat - View - PDF

Similar Works

Action	Title	Year	Authors
+	Rodrigues formula and recurrence coefficients for non-symmetric Dunkl-classical orthogonal polynomials	2021	B. Bouras Y. Habbachi Francisco Marcellán
+ PDF Chat	The q -analog of the Rodrigues formula for symmetric q -Dunkl-classical orthogonal q -polynomials	2023	Jihad Souissi
+	Characterization of the Dunkl-classical symmetric orthogonal polynomials	2006	Y. Ben Cheikh Mohamed Essghaïer Gaied
+	A matrix Rodrigues formula for classical orthogonal polynomials in two variables	2008	Marı́a Álvarez de Morales Lidia Fernández Teresa E. Pérez Miguel A. Piñar
+	A matrix Rodrigues formula for classical orthogonal polynomials in two variables	2006	A. Alvarez de Morales Lidia Fernández Teresa E. Pérez Miguel A. Piñar
+	A NOTE FOR THE DUNKL-CLASSICAL POLYNOMIALS	2022	Y. Habbachi B. Bouras
+	Second structure relation for the Dunkl-classical orthogonal polynomials	2023	Y. Habbachi
+	Dunkl-semiclassical orthogonal polynomials. The symmetric case.	2017	Mabrouk Sghaier
+	Dunkl-Supersymmetric Orthogonal Polynomials	2019	Yu Luo Satoshi Tsujimoto Luc Vinet Alexei Zhedanov
+	A Determinant Representation for the Classical Orthogonal Polynomials	1960	Dave Pandres
+ PDF Chat	A Note on the Dunkl-Appell Orthogonal Polynomials	2020	Mabrouk SGHAİER
+ PDF Chat	A Note on the Dunkl-Appell Orthogonal Polynomials	2020	Mabrouk SGHAİER
+	RETRACTED ARTICLE: Classification of nonsymmetric Dunkl-classical orthogonal polynomials	2017	B. Bouras Y. Habbachi
+	Semi-classical orthogonal polynomials	1985	Erik Hendriksen H. van Rossum
+	On the modifications of classical orthogonal polynomials: The symmetric case	1998	R. Álvarez-Nodarse Francisco Marcellán
+	The symmetric D ω -semi-classical orthogonal polynomials of class one	2008	P. Maroni Marwa Mejri
+	On the $$D_{\omega }$$-Classical Orthogonal Polynomials	2024	Khalfa Douak
+	Characterization of q-Dunkl-classical symmetric orthogonal q-polynomials	2021	Baghdadi Aloui Jihad Souissi
+	The Classical Orthogonal Polynomials	2015	B G S Doman
+	Spherical and Cherednik-Opdam transforms of Jacobi-type polynomials	2019	Anne van der Klein

Works That Cite This (4)

Action	Title	Year	Authors
+	Characterizations of the Symmetric $$T_{(\theta , q)}$$-Classical Orthogonal q-Polynomials	2022	B. Bouras Y. Habbachi Francisco Marcellán
+	Some characterizations of the symmetric <i>q</i> -Dunkl-semiclassical orthogonal <i>q</i> -polynomials	2023	H. M. Srivastava Jihad Souissi Mohamed Khalfallah
+	Second structure relation for the Dunkl-classical orthogonal polynomials	2023	Y. Habbachi
+	Rodrigues formula and recurrence coefficients for non-symmetric Dunkl-classical orthogonal polynomials	2021	B. Bouras Y. Habbachi Francisco Marcellán

Works Cited by This (5)

Action	Title	Year	Authors
+	Characterization of the Dunkl-classical symmetric orthogonal polynomials	2006	Y. Ben Cheikh Mohamed Essghaïer Gaied
+	Classical orthogonal polynomials: A functional approach	1994	F. Marcell�n Amílcar Branquinho J. Petronilho
+ PDF Chat	Integral Kernels with Reflection Group Invariance	1991	Charles F. Dunkl
+	The Rodrigues formula and polynomial differential operators	1981	Richard Rasala
+	A note on the Dunkl-classical orthogonal polynomials	2011	Mabrouk Sghaier