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1: Bibliography B
  • R. Barakat and E. Parshall (1996) Numerical evaluation of the zero-order Hankel transform using Filon quadrature philosophy. Appl. Math. Lett. 9 (5), pp. 21–26.
  • S. L. Belousov (1962) Tables of Normalized Associated Legendre Polynomials. Pergamon Press, The Macmillan Co., Oxford-New York.
  • R. L. Bishop (1981) Rainbow over Woolsthorpe Manor. Notes and Records Roy. Soc. London 36 (1), pp. 3–11 (1 plate).
  • J. P. Buhler, R. E. Crandall, and R. W. Sompolski (1992) Irregular primes to one million. Math. Comp. 59 (200), pp. 717–722.
  • H. M. Bui, B. Conrey, and M. P. Young (2011) More than 41% of the zeros of the zeta function are on the critical line. Acta Arith. 150 (1), pp. 35–64.
  • 2: 25.10 Zeros
    More than 41% of all the zeros in the critical strip lie on the critical line (Bui et al. (2011)). …
    3: 10.73 Physical Applications
    See Jackson (1999, Chapter 9, §9.6), Jones (1986, Chapters 7, 8), and Lord Rayleigh (1945, Vol. I, Chapter IX, §§200–211, 218, 219, 221a; Vol. II, Chapter XIII, §272a; Chapter XV, §302; Chapter XVIII; Chapter XIX, §350; Chapter XX, §357; Chapter XXI, §369). … In the theory of plates and shells, the oscillations of a circular plate are determined by the differential equation
    10.73.3 4 W + λ 2 2 W t 2 = 0 .
    4: Bibliography T
  • R. F. Tooper and J. Mark (1968) Simplified calculation of Ei ( x ) for positive arguments, and a short table of Shi ( x ) . Math. Comp. 22 (102), pp. 448–449.
  • P.-H. Tseng and T.-C. Lee (1998) Numerical evaluation of exponential integral: Theis well function approximation. Journal of Hydrology 205 (1-2), pp. 38–51.
  • 5: Bibliography R
  • Ju. M. Rappoport (1979) Tablitsy modifitsirovannykh funktsii Besselya K 1 2 + i β ( x ) . “Nauka”, Moscow (Russian).
  • M. Rothman (1954a) Tables of the integrals and differential coefficients of Gi ( + x ) and Hi ( x ) . Quart. J. Mech. Appl. Math. 7 (3), pp. 379–384.
  • M. Rothman (1954b) The problem of an infinite plate under an inclined loading, with tables of the integrals of Ai ( ± x ) and Bi ( ± x ) . Quart. J. Mech. Appl. Math. 7 (1), pp. 1–7.
  • 6: Errata
  • Subsection 25.10(ii)

    In the paragraph immediately below (25.10.4), it was originally stated that “more than one-third of all zeros in the critical strip lie on the critical line.” which referred to Levinson (1974). This sentence has been updated with “one-third” being replaced with “41%” now referring to Bui et al. (2011) (suggested by Gergő Nemes on 2021-08-23).

  • Subsection 3.5(vi)

    Clarifications were made to this subsection with the addition of Equations (3.5.30_5), (3.5.33_1), (3.5.33_2), (3.5.33_3) and Table 3.5.17_5.

  • Table 3.5.19

    The correct headings for the second and third columns of this table are J 0 ( t ) and g ( t ) , respectively. Previously these columns were mislabeled as g ( t ) and J 0 ( t ) .

    t J 0 ( t ) g ( t )
    0.0 1.00000 00000 1.00000 00000
    0.5 0.93846 98072 0.93846 98072
    1.0 0.76519 76866 0.76519 76865
    2.0 0.22389 07791 0.22389 10326
    5.0 0.17759 67713 0.17902 54097
    10.0 0.24593 57645 0.07540 53543

    Reported 2014-01-31 by Masataka Urago.

  • Table 26.8.1

    Originally the Stirling number s ( 10 , 6 ) was given incorrectly as 6327. The correct number is 63273.

    n k
    0 1 2 3 4 5 6 7 8 9 10
    10 0 3 62880 10 26576 11 72700 7 23680 2 69325 63273 9450 870 45 1

    Reported 2013-11-25 by Svante Janson.

  • Table 18.3.1

    Special cases of normalization of Jacobi polynomials for which the general formula is undefined have been stated explicitly in Table 18.3.1.

  • 7: 24.20 Tables
    §24.20 Tables
    In Wagstaff (2002) these results are extended to n = 60 ( 2 ) 152 and n = 40 ( 2 ) 88 , respectively, with further complete and partial factorizations listed up to n = 300 and n = 200 , respectively. For information on tables published before 1961 see Fletcher et al. (1962, v. 1, §4) and Lebedev and Fedorova (1960, Chapters 11 and 14).
    8: 9.16 Physical Applications
    An application of the Scorer functions is to the problem of the uniform loading of infinite plates (Rothman (1954b, a)).
    9: 8.26 Tables
    §8.26 Tables
    §8.26(ii) Incomplete Gamma Functions
    §8.26(iii) Incomplete Beta Functions
    §8.26(iv) Generalized Exponential Integral
  • Chiccoli et al. (1988) presents a short table of E p ( x ) for p = 9 2 ( 1 ) 1 2 , 0 x 200 to 14S.

  • 10: List of Tables
    List of Tables