Characterization theorem for Laguerre-Hahn orthogonal polynomials on non-uniform lattices
classification
🧮 math.CA
keywords
polynomialsorthogonaltheoremcharacterizationdifferencefirst-orderkindlaguerre-hahn
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It is stated and proved a characterization theorem for Laguerre-Hahn orthogonal polynomials on non-uniform lattices. This theorem proves the equivalence between the Riccati equation for the formal Stieltjes function, linear first-order difference relations for the orthogonal polynomials as well as for the associated polynomials of the first kind, and linear first-order difference relations for the functions of the second kind.
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