Quadratic decomposition of symmetric semi-classical polynomial sequences of even class: an example from the cases = 2
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Publication:3165732
DOI10.1080/10236198.2011.579118zbMath1254.42034OpenAlexW2000747062MaRDI QIDQ3165732
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Publication date: 19 October 2012
Published in: Journal of Difference Equations and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/10236198.2011.579118
Orthogonal polynomials and functions of hypergeometric type (Jacobi, Laguerre, Hermite, Askey scheme, etc.) (33C45) Orthogonal functions and polynomials, general theory of nontrigonometric harmonic analysis (42C05)
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Other family of cubic decomposition of a semiclassical form of class one ⋮ On the characterizations of third-degree semiclassical forms via polynomial mappings ⋮ On the cubic decomposition of a family ofGq-semiclassical polynomial sequences of class one ⋮ A description via second degree character of a family of quasi-symmetric forms ⋮ On the symmetric \(H_q\)-semiclassical polynomial sequences of even class. Some examples from the class two ⋮ Characterization of the symmetricD-Laguerre–Hahn orthogonal polynomial sequences of even class via the quadratic decomposition ⋮ Quadratic decomposition of bivariate orthogonal polynomials ⋮ A positive definite linear functional of class \(s=2\), generalization of Chebyshev polynomials ⋮ Third-degree semiclassical forms of class one arising from cubic decomposition ⋮ Cubic decomposition of a family of semiclassical orthogonal polynomials of class two ⋮ Symbolic approach to the general quadratic polynomial decomposition ⋮ Quadratic decomposition of the symmetric semi-classical polynomial sequences of odd class: some examples from the class three ⋮ On a 2-orthogonal polynomial sequence via quadratic decomposition ⋮ Cubic decomposition of a family of semiclassical polynomial sequences of class one ⋮ On a family of a semiclassical orthogonal polynomial sequences of class two ⋮ The Kontorovich-Lebedev Transform as a Map betweend-Orthogonal Polynomials
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- Sur la suite de polynômes orthogonaux associée à la forme \(u=\delta_ c+\lambda (x-c)^{-1}L\). (On the sequence of orthogonal polynomials associated with the form \(u=\delta_ c+\lambda (x-c)^{- 1}L)\)
- On the assignment of a Dirac-mass for a regular and semi-classical form
- Variations around classical orthogonal polynomials. Connected problems
- An introduction to second degree forms
- Symmetric laguerre-hahn forms of classs=1
- Generalized Jacobi orthogonal polynomials
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