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21: Bibliography G
  • B. Gambier (1910) Sur les équations différentielles du second ordre et du premier degré dont l’intégrale générale est a points critiques fixes. Acta Math. 33 (1), pp. 1–55.
  • W. Gautschi (1966) Algorithm 292: Regular Coulomb wave functions. Comm. ACM 9 (11), pp. 793–795.
  • W. Gautschi (1969) Algorithm 363: Complex error function. Comm. ACM 12 (11), pp. 635.
  • H. W. Gould (1960) Stirling number representation problems. Proc. Amer. Math. Soc. 11 (3), pp. 447–451.
  • V. I. Gromak (1975) Theory of Painlevé’s equations. Differ. Uravn. 11 (11), pp. 373–376 (Russian).
  • 22: Bibliography P
  • J. B. Parkinson (1969) Optical properties of layer antiferromagnets with K 2 NiF 4 structure. J. Phys. C: Solid State Physics 2 (11), pp. 2012–2021.
  • M. D. Perlman and I. Olkin (1980) Unbiasedness of invariant tests for MANOVA and other multivariate problems. Ann. Statist. 8 (6), pp. 1326–1341.
  • B. Pichon (1989) Numerical calculation of the generalized Fermi-Dirac integrals. Comput. Phys. Comm. 55 (2), pp. 127–136.
  • R. Piessens and M. Branders (1984) Algorithm 28. Algorithm for the computation of Bessel function integrals. J. Comput. Appl. Math. 11 (1), pp. 119–137.
  • 23: 36.5 Stokes Sets
    36.5.4 80 x 5 40 x 4 55 x 3 + 5 x 2 + 20 x 1 = 0 ,
    36.5.7 X = 9 20 + 20 u 4 Y 2 20 u 2 + 6 u 2 sign ( z ) ,
    36.5.10 160 u 6 + 40 u 4 = Y 2 .
    36.5.14 0 < u < 1 6 .
    Y ( u , X ) = 8 u 24 u 2 + X u 1 6 ( u ( u 1 3 ) ) 1 / 2 ,
    24: Bibliography V
  • H. Volkmer (1982) Integral relations for Lamé functions. SIAM J. Math. Anal. 13 (6), pp. 978–987.
  • H. von Koch (1901) Über die Riemann’sche Primzahlfunction. Math. Ann. 55, pp. 441–464 (German).
  • M. N. Vrahatis, T. N. Grapsa, O. Ragos, and F. A. Zafiropoulos (1997a) On the localization and computation of zeros of Bessel functions. Z. Angew. Math. Mech. 77 (6), pp. 467–475.
  • 25: 4.14 Definitions and Periodicity
    4.14.3 cos z ± i sin z = e ± i z ,
    26: Bibliography B
  • R. Barakat (1961) Evaluation of the incomplete gamma function of imaginary argument by Chebyshev polynomials. Math. Comp. 15 (73), pp. 7–11.
  • A. O. Barut and L. Girardello (1971) New “coherent” states associated with non-compact groups. Comm. Math. Phys. 21 (1), pp. 41–55.
  • B. C. Berndt, S. Bhargava, and F. G. Garvan (1995) Ramanujan’s theories of elliptic functions to alternative bases. Trans. Amer. Math. Soc. 347 (11), pp. 4163–4244.
  • F. Bethuel (1998) Vortices in Ginzburg-Landau Equations. In Proceedings of the International Congress of Mathematicians, Vol. III (Berlin, 1998), pp. 11–19.
  • R. L. Bishop (1981) Rainbow over Woolsthorpe Manor. Notes and Records Roy. Soc. London 36 (1), pp. 3–11 (1 plate).
  • 27: 8.21 Generalized Sine and Cosine Integrals
    8.21.4 si ( a , z ) = z t a 1 sin t d t , a < 1 ,
    8.21.5 ci ( a , z ) = z t a 1 cos t d t , a < 1 ,
    8.21.18 f ( a , z ) = si ( a , z ) cos z ci ( a , z ) sin z ,
    8.21.22 f ( a , z ) = 0 sin t ( t + z ) 1 a d t ,
    8.21.23 g ( a , z ) = 0 cos t ( t + z ) 1 a d t .
    28: 22.15 Inverse Functions
    Comprehensive treatments are given by Carlson (2005), Lawden (1989, pp. 52–55), Bowman (1953, Chapter IX), and Erdélyi et al. (1953b, pp. 296–301). …
    29: Bibliography M
  • D. A. MacDonald (1997) On the computation of zeroes of J n ( z ) i J n + 1 ( z ) = 0 . Quart. Appl. Math. 55 (4), pp. 623–633.
  • M. Mazzocco (2001a) Rational solutions of the Painlevé VI equation. J. Phys. A 34 (11), pp. 2281–2294.
  • L. Moser and M. Wyman (1958b) Stirling numbers of the second kind. Duke Math. J. 25 (1), pp. 29–43.
  • D. Müller, B. G. Kelly, and J. J. O’Brien (1994) Spheroidal eigenfunctions of the tidal equation. Phys. Rev. Lett. 73 (11), pp. 1557–1560.
  • L. A. Muraveĭ (1976) Zeros of the function A i ( z ) σ A i ( z ) . Differential Equations 11, pp. 797–811.
  • 30: 10 Bessel Functions