Askey polynomials
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31—40 of 44 matching pages
31: 1 Algebraic and Analytic Methods
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32: Bibliography F
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A uniform asymptotic expansion of the Jacobi polynomials with error bounds.
Canad. J. Math. 37 (5), pp. 979–1007.
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33: 18.10 Integral Representations
34: 18 Orthogonal Polynomials
Chapter 18 Orthogonal Polynomials
…35: 18.22 Hahn Class: Recurrence Relations and Differences
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Table 18.22.1: Recurrence relations (18.22.2) for Krawtchouk, Meixner, and Charlier polynomials.
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§18.22(i) Recurrence Relations in
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§18.22(ii) Difference Equations in
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…36: Bibliography D
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On the real roots of Euler polynomials.
Monatsh. Math. 106 (2), pp. 115–138.
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On multiple zeros of Bernoulli polynomials.
Acta Arith. 134 (2), pp. 149–155.
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Orthogonal polynomials and the construction of piecewise polynomial smooth wavelets.
SIAM J. Math. Anal. 30 (5), pp. 1029–1056.
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Uniform asymptotic expansions for Charlier polynomials.
J. Approx. Theory 112 (1), pp. 93–133.
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Nicholson-type Integrals for Products of Gegenbauer Functions and Related Topics.
In Theory and Application of Special Functions (Proc. Advanced
Sem., Math. Res. Center, Univ. Wisconsin, Madison, Wis.,
1975), R. A. Askey (Ed.),
pp. 353–374. Math. Res. Center, Univ. Wisconsin, Publ. No. 35.
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37: Bibliography L
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The real zeros of the Bernoulli polynomials.
J. Approx. Theory 58 (2), pp. 124–150.
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On the maxima and minima of Bernoulli polynomials.
Amer. Math. Monthly 47 (8), pp. 533–538.
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Approximation of orthogonal polynomials in terms of Hermite polynomials.
Methods Appl. Anal. 6 (2), pp. 131–146.
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Hermite polynomials in asymptotic representations of generalized Bernoulli, Euler, Bessel, and Buchholz polynomials.
J. Math. Anal. Appl. 239 (2), pp. 457–477.
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Asymptotic expansions of the Whittaker functions for large order parameter.
Methods Appl. Anal. 6 (2), pp. 249–256.
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38: Bibliography S
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Some properties of polynomial sets of type zero.
Duke Math. J. 5, pp. 590–622.
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Szegő polynomials from hypergeometric functions.
Proc. Amer. Math. Soc. 138 (12), pp. 4259–4270.
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Uniform asymptotic expansions of Hermite polynomials.
M. Phil. thesis, City University of Hong Kong.
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A computer implementation of the Askey-Wilson scheme.
Technical Report 13
Vrije Universteit Amsterdam.
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On the relative extrema of ultraspherical polynomials.
Boll. Un. Mat. Ital. (3) 5, pp. 125–127.
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39: Bibliography G
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Basic Hypergeometric Series.
Second edition, Encyclopedia of Mathematics and its Applications, Vol. 96, Cambridge University Press, Cambridge.
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An inequality of Turán type for Jacobi polynomials.
Proc. Amer. Math. Soc. 32, pp. 435–439.
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Computational Methods in Special Functions – A Survey.
In Theory and Application of Special Functions (Proc. Advanced
Sem., Math. Res. Center, Univ. Wisconsin, Madison, Wis.,
1975), R. A. Askey (Ed.),
pp. 1–98. Math. Res. Center, Univ. Wisconsin Publ., No. 35.
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Questions of Numerical Condition Related to Polynomials.
In Studies in Numerical Analysis, G. H. Golub (Ed.),
pp. 140–177.
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The non-symmetric Wilson polynomials are the Bannai-Ito polynomials.
Proc. Amer. Math. Soc. 144 (12), pp. 5217–5226.
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40: Bibliography H
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Une -intégrale de Selberg et Askey.
SIAM J. Math. Anal. 19 (6), pp. 1475–1489.
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Asymptotik bei Jacobi-Polynomen und Jacobi-Funktionen.
Math. Z. 171 (3), pp. 201–226 (German).
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Lamé polynomials of large order.
SIAM J. Math. Anal. 8 (5), pp. 800–842.
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Orthogonal Laurent polynomials.
Nederl. Akad. Wetensch. Indag. Math. 48 (1), pp. 17–36.
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Roots of the Euler polynomials.
Pacific J. Math. 64 (1), pp. 181–191.
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