classical orthogonal polynomials
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11—20 of 44 matching pages
11: 18.9 Recurrence Relations and Derivatives
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§18.9(i) Recurrence Relations
… ► … ► … ►§18.9(ii) Contiguous Relations in the Parameters and the Degree
… ►§18.9(iii) Derivatives
…12: 18.8 Differential Equations
13: 18.1 Notation
14: 18.17 Integrals
§18.17 Integrals
… ►§18.17(v) Fourier Transforms
… ►§18.17(vi) Laplace Transforms
… ►§18.17(vii) Mellin Transforms
… ►§18.17(ix) Compendia
…15: 18.10 Integral Representations
16: Mourad E. H. Ismail
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►His well-known book Classical and Quantum Orthogonal Polynomials in One Variable was published by Cambridge University Press in 2005 and reprinted with corrections in paperback in Ismail (2009).
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17: 18.37 Classical OP’s in Two or More Variables
§18.37 Classical OP’s in Two or More Variables
…18: 18.40 Methods of Computation
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►For applications in which the OP’s appear only as terms in series expansions (compare §18.18(i)) the need to compute them can be avoided altogether by use instead of Clenshaw’s algorithm (§3.11(ii)) and its straightforward generalization to OP’s other than Chebyshev.
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19: 18.11 Relations to Other Functions
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