Duality for classical orthogonal polynomials (Q1772328)
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scientific article; zbMATH DE number 2157657
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Duality for classical orthogonal polynomials |
scientific article; zbMATH DE number 2157657 |
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Duality for classical orthogonal polynomials (English)
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18 April 2005
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Some aspects of duality for the classical orthogonal polynomials named after Laguerre and Jacobi are explained. The Laguerre polynomials form a limit case of the discrete Meixner polynomials. A certain integral identity involving Laguerre polynomials can be obtained as a limiting case of an identity involving Meixner polynomials. In a similar way, certain integral identities involving Jacobi polynomials can be explained by considering the duality relation between Hahn and dual Hahn polynomials.
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orthogonal polynomials
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duality
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0.9409677
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0.92645544
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0.92347515
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0.9177351
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0.91275716
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