Minkowski inequalities for sums and series
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1: 1.7 Inequalities
2: Bibliography L
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Inequalities and approximations for zeros of Bessel functions of small order.
SIAM J. Math. Anal. 14 (2), pp. 383–388.
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Further inequalities for the gamma function.
Math. Comp. 42 (166), pp. 597–600.
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Inequalities for Bessel functions.
J. Comput. Appl. Math. 15 (1), pp. 75–81.
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Inequalities for ultraspherical polynomials and the gamma function.
J. Approx. Theory 40 (2), pp. 115–120.
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The Principle of Relativity: A Collection of Original Memoirs on the Special and General Theory of Relativity.
Methuen and Co., Ltd., London.
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3: 4.11 Sums
§4.11 Sums
►For infinite series involving logarithms and/or exponentials, see Gradshteyn and Ryzhik (2000, Chapter 1), Hansen (1975, §44), and Prudnikov et al. (1986a, Chapter 5).4: 16.20 Integrals and Series
§16.20 Integrals and Series
… ►Series of the Meijer -function are given in Erdélyi et al. (1953a, §5.5.1), Luke (1975, §5.8), and Prudnikov et al. (1990, §6.11).5: 1.8 Fourier Series
6: 27.7 Lambert Series as Generating Functions
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►If , then the quotient is the sum of a geometric series, and when the series (27.7.1) converges absolutely it can be rearranged as a power series:
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7: 13.24 Series
§13.24 Series
►§13.24(i) Expansions in Series of Whittaker Functions
►For expansions of arbitrary functions in series of functions see Schäfke (1961b). ►§13.24(ii) Expansions in Series of Bessel Functions
… ►For other series expansions see Prudnikov et al. (1990, §6.6). …8: 6.6 Power Series
§6.6 Power Series
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6.6.1
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6.6.4
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6.6.5
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►The series in this section converge for all finite values of and .
9: 34.13 Methods of Computation
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►For symbols, methods include evaluation of the single-sum series (34.6.2), see Fang and Shriner (1992); evaluation of triple-sum series, see Varshalovich et al. (1988, §10.2.1) and Srinivasa Rao et al. (1989).
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10: 27.4 Euler Products and Dirichlet Series
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27.4.4
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