Van Vleck polynomials
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21—30 of 283 matching pages
21: 30.10 Series and Integrals
22: Bibliography H
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Tables of Radial Spheroidal Wave Functions, Vols. 1-3, Prolate, ; Vols. 4-6, Oblate,
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Technical report
Naval Research Laboratory, Washington, D.C..
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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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Bernoulli numbers and polynomials via residues.
J. Number Theory 76 (2), pp. 178–193.
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23: Bibliography B
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Quantum mechanics of one- and two-electron atoms.
Springer-Verlag, Berlin.
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Quantum Theory of Angular Momentum. A Collection of Reprints and Original Papers.
Academic Press, New York.
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Uniform asymptotic expansions of integrals with stationary point near algebraic singularity.
Comm. Pure Appl. Math. 19, pp. 353–370.
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Bessel functions and modular relations of higher type and hyperbolic differential equations.
Comm. Sém. Math. Univ. Lund [Medd. Lunds Univ. Mat. Sem.] 1952 (Tome Supplementaire), pp. 12–20.
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Faster Primality Testing.
In Advances in Cryptology—EUROCRYPT ’89 Proceedings, J.-J. Quisquater and J. Vandewalle (Eds.),
Lecture Notes in Computer Science, Vol. 434, New York, pp. 652–656.
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24: Bibliography T
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Zonal Polynomials.
Institute of Mathematical Statistics Lecture Notes—Monograph
Series, 4, Institute of Mathematical Statistics, Hayward, CA.
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Laguerre polynomials: Asymptotics for large degree.
Technical report
Technical Report AM-R8610, CWI, Amsterdam, The Netherlands.
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Asymptotic estimates for Laguerre polynomials.
Z. Angew. Math. Phys. 41 (1), pp. 114–126.
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Asymptotische Eigenschaften der unvollständigen Gammafunktion.
Math. Z. 53, pp. 136–148 (German).
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Sugli zeri delle funzioni di cui si conosce una rappresentazione asintotica.
Ann. Mat. Pura Appl. (4) 26, pp. 283–300 (Italian).
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25: Bibliography J
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Fonctions de Mathieu et polynômes de Klein-Gordon.
C. R. Acad. Sci. Paris Sér. I Math. 325 (7), pp. 713–716 (French).
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Uniform asymptotic expansions for Meixner polynomials.
Constr. Approx. 14 (1), pp. 113–150.
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Asymptotic formulas for the zeros of the Meixner polynomials.
J. Approx. Theory 96 (2), pp. 281–300.
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Asymptotic behavior of the continued fraction coefficients of a class of Stieltjes transforms including the Binet function.
In Orthogonal functions, moment theory, and continued fractions
(Campinas, 1996),
Lecture Notes in Pure and Appl. Math., Vol. 199, pp. 257–274.
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26: 5.10 Continued Fractions
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►Also see Cuyt et al. (2008, pp. 223–228), Jones and Thron (1980, pp. 348–350), Lorentzen and Waadeland (1992, pp. 221–224), and Jones and Van Assche (1998).
27: 19.35 Other Applications
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►Generalizations of elliptic integrals appear in analysis of modular theorems of Ramanujan (Anderson et al. (2000)); analysis of Selberg integrals (Van Diejen and Spiridonov (2001)); use of Legendre’s relation (19.7.1) to compute to high precision (Borwein and Borwein (1987, p. 26)).
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28: 21.10 Methods of Computation
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Deconinck and van Hoeij (2001). Here a plane algebraic curve representation of the Riemann surface is used.
29: 28.36 Software
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►See also Clemm (1969), Delft Numerical Analysis Group (1973), Rengarajan and Lewis (1980), Van Buren and Boisvert (2007), and Ziener et al. (2012).