Askey–Gasper inequality
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6 matching pages
1: 18.38 Mathematical Applications
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►The Askey–Gasper inequality
…also the case of (18.14.26), was used in de Branges’ proof of the long-standing Bieberbach conjecture concerning univalent functions on the unit disk in the complex plane.
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2: Richard A. Askey
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►Another significant contribution was the Askey-Gasper inequality for Jacobi polynomials which was published in Positive Jacobi polynomial sums. II (with G.
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3: 18.14 Inequalities
4: 16.23 Mathematical Applications
5: 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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Formulas of the Dirichlet-Mehler Type.
In Fractional Calculus and its Applications, B. Ross (Ed.),
Lecture Notes in Math., Vol. 457, pp. 207–215.
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Positive sums of the classical orthogonal polynomials.
SIAM J. Math. Anal. 8 (3), pp. 423–447.
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Orthogonality of certain functions with respect to complex valued weights.
Canad. J. Math. 33 (5), pp. 1261–1270.
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6: Bibliography K
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A proof of Askey’s conjectured -analogue of Selberg’s integral and a conjecture of Morris.
SIAM J. Math. Anal. 19 (4), pp. 969–986.
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Nonsymmetric Askey-Wilson polynomials as vector-valued polynomials.
Appl. Anal. 90 (3-4), pp. 731–746.
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Dualities in the -Askey scheme and degenerate DAHA.
Stud. Appl. Math. 141 (4), pp. 424–473.
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The structure relation for Askey-Wilson polynomials.
J. Comput. Appl. Math. 207 (2), pp. 214–226.
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Askey-Wilson polynomial.
Scholarpedia 7 (7), pp. 7761.
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