Article
On the Krall-type discrete polynomials
Author/s | Álvarez Nodarse, Renato
Soares Petronilho, José Carlos |
Department | Universidad de Sevilla. Departamento de Análisis Matemático |
Publication Date | 2004-07-01 |
Deposit Date | 2016-06-01 |
Published in |
|
Abstract | In this paper we present a unified theory for studying the so called Kralltype
discrete orthogonal polynomials. In particular, the three-term recurrence
relation, lowering and raising operators as well as the second order ... In this paper we present a unified theory for studying the so called Kralltype discrete orthogonal polynomials. In particular, the three-term recurrence relation, lowering and raising operators as well as the second order linear difference equation that the sequences of monic orthogonal polynomials satisfy are established. Some relevant examples of q-Krall polynomials are considered in detail. |
Project ID. | HP2002-065
E-6/03 BFM 2003-06335-C01 FQM-0262 |
Citation | Álvarez Nodarse, R. y Soares Petronilho, J.C. (2004). On the Krall-type discrete polynomials. Journal of Mathematical Analysis and Applications, 295 (1), 55-69. |
Files | Size | Format | View | Description |
---|---|---|---|---|
On the Krall-type discrete ... | 168.2Kb | [PDF] | View/ | |
This item appears in the following collection(s)
Except where otherwise noted, this item's license is described as: Attribution-NonCommercial-NoDerivatives 4.0 Internacional
Related items
Showing items related by title, author, creator and subject.
-
Article
When is the algebra of multisymmetric polynomials generated by the elementary multisymmetric polynomials?
Briand, Emmanuel (Heldermann Verlag, 2004)Multisymmetric polynomials are the $r$-fold diagonal invariants of the symmetric group ${\mathfrak{S}}_n$. Elementary ...
-
Article
Key polynomials for simple extensions of valued fields
Herrera Govantes, Francisco Javier; Mahboub, W.; Olalla Acosta, Miguel Ángel (Worldwide Center of Mathematics, 2022-05-28)In this paper we present a refined version of MacLane's theory of key polynomials, similar to those considered by M. ...