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1: Bibliography V
  • O. Vallée and M. Soares (2010) Airy Functions and Applications to Physics. Second edition, Imperial College Press, London.
  • A. L. Van Buren, R. V. Baier, S. Hanish, and B. J. King (1972) Calculation of spheroidal wave functions. J. Acoust. Soc. Amer. 51, pp. 414–416.
  • A. L. Van Buren, B. J. King, R. V. Baier, and S. Hanish (1975) Tables of Angular Spheroidal Wave Functions, Vol. 1, Prolate, m = 0 ; Vol. 2, Oblate, m=0. Naval Res. Lab. Reports, Washington, D.C..
  • 2: 30.10 Series and Integrals
    For an addition theorem, see Meixner and Schäfke (1954, p. 300) and King and Van Buren (1973). …
    3: Bibliography K
  • B. J. King, R. V. Baier, and S. Hanish (1970) A Fortran computer program for calculating the prolate spheroidal radial functions of the first and second kind and their first derivatives. NRL Report No. 7012 Naval Res. Lab.  Washingtion, D.C..
  • B. J. King and A. L. Van Buren (1973) A general addition theorem for spheroidal wave functions. SIAM J. Math. Anal. 4 (1), pp. 149–160.
  • B. J. King and A. L. Van Buren (1970) A Fortran computer program for calculating the prolate and oblate angle functions of the first kind and their first and second derivatives. NRL Report No. 7161 Naval Res. Lab.  Washingtion, D.C..
  • I. Ye. Kireyeva and K. A. Karpov (1961) Tables of Weber functions. Vol. I. Mathematical Tables Series, Vol. 15, Pergamon Press, London-New York.
  • D. E. Knuth (1968) The Art of Computer Programming. Vol. 1: Fundamental Algorithms. 1st edition, Addison-Wesley Publishing Co., Reading, MA-London-Don Mills, Ont.
  • 4: 30.18 Software
    See also King et al. (1970), King and Van Buren (1970), Van Buren et al. (1970), and Van Buren et al. (1972).
    5: Bibliography R
  • H. Rademacher (1938) On the partition function p(n). Proc. London Math. Soc. (2) 43 (4), pp. 241–254.
  • F. E. Relton (1965) Applied Bessel Functions. Dover Publications Inc., New York.
  • T. J. Rivlin (1969) An Introduction to the Approximation of Functions. Blaisdell Publishing Co. (Ginn and Co.), Waltham, MA-Toronto-London.
  • W. Rudin (1966) Real and complex analysis. McGraw-Hill Book Co., New York-Toronto, Ont.-London.
  • J. Rys, M. Dupuis, and H. F. King (1983) Computation of electron repulsion integrals using the Rys quadrature method. J. Comput. Chem. 4 (2), pp. 154–175.
  • 6: Nico M. Temme
    On the occasion of his retirement in 2005 he was awarded the decoration Knight in the Order of the Dutch Lion, issued by the King of the Netherlands. …
    7: 4 Elementary Functions
    8: 26 Combinatorial Analysis
    9: David M. Bressoud
    … …  1950 in Bethlehem, Pennsylvania) is DeWitt Wallace Professor of Mathematics at Macalester College, St. …  Wagon), published by Key College Press in 2000, and A Radical Approach to Lebesgue’s Theory of Integration, published by the Mathematical Association of America and Cambridge University Press in 2007. …
    10: Bibliography H
  • S. Hanish, R. V. Baier, A. L. Van Buren, and B. J. King (1970) Tables of Radial Spheroidal Wave Functions, Vols. 1-3, Prolate, m = 0 , 1 , 2 ; Vols. 4-6, Oblate, m = 0 , 1 , 2 . Technical report Naval Research Laboratory, Washington, D.C..
  • G. H. Hardy and S. Ramanujan (1918) Asymptotic formulae in combinatory analysis. Proc. London Math. Soc. (2) 17, pp. 75–115.
  • E. Hille (1929) Note on some hypergeometric series of higher order. J. London Math. Soc. 4, pp. 50–54.
  • N. J. Hitchin (2003) A lecture on the octahedron. Bull. London Math. Soc. 35 (5), pp. 577–600.
  • C. J. Howls (1992) Hyperasymptotics for integrals with finite endpoints. Proc. Roy. Soc. London Ser. A 439, pp. 373–396.