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21: Bibliography F
  • FN (free Fortran library)
  • A. S. Fokas, A. R. Its, and X. Zhou (1992) Continuous and Discrete Painlevé Equations. In Painlevé Transcendents: Their Asymptotics and Physical Applications, D. Levi and P. Winternitz (Eds.), NATO Adv. Sci. Inst. Ser. B Phys., Vol. 278, pp. 33–47.
  • R. C. Forrey (1997) Computing the hypergeometric function. J. Comput. Phys. 137 (1), pp. 79–100.
  • B. R. Frieden (1971) Evaluation, design and extrapolation methods for optical signals, based on use of the prolate functions. In Progress in Optics, E. Wolf (Ed.), Vol. 9, pp. 311–407.
  • L. W. Fullerton (1977) Portable Special Function Routines. In Portability of Numerical Software (Oak Brook, Illinois, 1976), W. R. Cowell (Ed.), Lecture Notes in Computer Science, Vol. 57, pp. 452–483.
  • 22: 15.3 Graphics
    See accompanying text
    Figure 15.3.1: F ( 4 3 , 9 16 ; 14 5 ; x ) , 100 x 1 . Magnify
    23: Bibliography M
  • Maple (commercial interactive system) Maplesoft.
  • P. L. Marston (1992) Geometrical and Catastrophe Optics Methods in Scattering. In Physical Acoustics, A. D. Pierce and R. N. Thurston (Eds.), Vol. 21, pp. 1–234.
  • D. W. Matula and P. Kornerup (1980) Foundations of Finite Precision Rational Arithmetic. In Fundamentals of Numerical Computation (Computer-oriented Numerical Analysis), G. Alefeld and R. D. Grigorieff (Eds.), Comput. Suppl., Vol. 2, Vienna, pp. 85–111.
  • J. Miller and V. S. Adamchik (1998) Derivatives of the Hurwitz zeta function for rational arguments. J. Comput. Appl. Math. 100 (2), pp. 201–206.
  • G. W. Morgenthaler and H. Reismann (1963) Zeros of first derivatives of Bessel functions of the first kind, J n ( x ) , 21 n 51 , 0 x 100 . J. Res. Nat. Bur. Standards Sect. B 67B (3), pp. 181–183.
  • 24: 27.14 Unrestricted Partitions
    For example, p ( 10 ) = 42 , p ( 100 ) = 1905 69292 , and p ( 200 ) = 397 29990 29388 . …
    25: 23.17 Elementary Properties
    In (23.17.5) for terms up to q 48 see Zuckerman (1939), and for terms up to q 100 see van Wijngaarden (1953). …
    26: 5.17 Barnes’ G -Function (Double Gamma Function)
    For Glaisher’s constant see also Greene and Knuth (1982, p. 100) and §2.10(i).
    27: 10.13 Other Differential Equations
    See also Watson (1944, pp. 95–100).
    28: Bibliography N
  • M. Nardin, W. F. Perger, and A. Bhalla (1992b) Numerical evaluation of the confluent hypergeometric function for complex arguments of large magnitudes. J. Comput. Appl. Math. 39 (2), pp. 193–200.
  • G. Nemes (2017b) Error Bounds for the Large-Argument Asymptotic Expansions of the Hankel and Bessel Functions. Acta Appl. Math. 150, pp. 141–177.
  • 29: 33.20 Expansions for Small | ϵ |
    For a comprehensive collection of asymptotic expansions that cover f ( ϵ , ; r ) and h ( ϵ , ; r ) as ϵ 0 ± and are uniform in r , including unbounded values, see Curtis (1964a, §7). …
    30: Bibliography J
  • L. Jacobsen, W. B. Jones, and H. Waadeland (1986) Further results on the computation of incomplete gamma functions. In Analytic Theory of Continued Fractions, II (Pitlochry/Aviemore, 1985), W. J. Thron (Ed.), Lecture Notes in Math. 1199, pp. 67–89.
  • D. J. Jeffrey and N. Murdoch (2017) Stirling Numbers, Lambert W and the Gamma Function. In Mathematical Aspects of Computer and Information Sciences, J. Blömer, I. S. Kotsireas, T. Kutsia, and D. E. Simos (Eds.), Cham, pp. 275–279.
  • X.-S. Jin and R. Wong (1998) Uniform asymptotic expansions for Meixner polynomials. Constr. Approx. 14 (1), pp. 113–150.