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11: 4.41 Sums
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►For sums of hyperbolic functions see Gradshteyn and Ryzhik (2000, Chapter 1), Hansen (1975, §43), Prudnikov et al. (1986a, §5.3), and Zucker (1979).
12: 4.44 Other Applications
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►See Abramowitz and Stegun (1964, pp. 999–1000) and Ashcroft and Mermin (1976, Chapter 23).
►For applications of generalized exponentials and generalized logarithms to computer arithmetic see §3.1(iv).
►For an application of the Lambert -function to generalized Gaussian noise see Chapeau-Blondeau and Monir (2002).
For other applications of the Lambert -function see Corless et al. (1996).
13: 4.46 Tables
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►For 40D values of the first 500 roots of , see Robinson (1972).
(These roots are zeros of the Bessel function ; see §10.21.)
►For 10S values of the first five complex roots of , , and , for selected positive values of , see Fettis (1976).
►See also Luther (1995).
14: 5.21 Methods of Computation
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►See Schmelzer and Trefethen (2007).
►For a comprehensive survey see van der Laan and Temme (1984, Chapter III).
See also Borwein and Zucker (1992).
►For the computation of the -gamma and -beta functions see Gabutti and Allasia (2008).
15: 7.15 Sums
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►For sums involving the error function see Hansen (1975, p. 423) and Prudnikov et al. (1986b, vol. 2, pp. 650–651).
16: 8.16 Generalizations
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►For a generalization of the incomplete gamma function, including asymptotic approximations, see Chaudhry and Zubair (1994, 2001) and Chaudhry et al. (1996).
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17: 17.15 Generalizations
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►For higher-dimensional basic hypergometric functions, see Milne (1985a, b, c, d, 1988, 1994, 1997) and Gustafson (1987).
18: 23.13 Zeros
19: 25.7 Integrals
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►For definite integrals of the Riemann zeta function see Prudnikov et al. (1986b, §2.4), Prudnikov et al. (1992a, §3.2), and Prudnikov et al. (1992b, §3.2).