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伦敦大学城市学院diploma【仿证微CXFK69】122

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11: 28.8 Asymptotic Expansions for Large q
28.8.7 S ^ m ( π h 2 ( m ! ) 2 ) 1 / 4 ( 1 2 m + 1 8 h + m 4 + 2 m 3 121 m 2 122 m 84 2048 h 2 + ) 1 / 2 .
12: 33.14 Definitions and Basic Properties
13: Bibliography P
  • R. Piessens (1990) On the computation of zeros and turning points of Bessel functions. Bull. Soc. Math. Grèce (N.S.) 31, pp. 117–122.
  • 14: Bibliography H
  • J. Hammack, D. McCallister, N. Scheffner, and H. Segur (1995) Two-dimensional periodic waves in shallow water. II. Asymmetric waves. J. Fluid Mech. 285, pp. 95–122.
  • 15: Bibliography W
  • R. Wong (1973a) An asymptotic expansion of W k , m ( z ) with large variable and parameters. Math. Comp. 27 (122), pp. 429–436.
  • 16: 1.6 Vectors and Vector-Valued Functions
    The following notations are often used in the physics literature; see for example Lorentz et al. (1923, pp. 122–123). …
    17: Bibliography
  • T. M. Apostol (2000) A Centennial History of the Prime Number Theorem. In Number Theory, Trends Math., pp. 1–14.
  • 18: Bibliography D
  • A. L. Dixon and W. L. Ferrar (1930) Infinite integrals in the theory of Bessel functions. Quart. J. Math., Oxford Ser. 1 (1), pp. 122–145.
  • 19: Bibliography G
  • A. Gil and J. Segura (2000) Evaluation of toroidal harmonics. Comput. Phys. Comm. 124 (1), pp. 104–122.
  • 20: Bibliography B
  • L. V. Babushkina, M. K. Kerimov, and A. I. Nikitin (1988b) Algorithms for evaluating spherical Bessel functions in the complex domain. Zh. Vychisl. Mat. i Mat. Fiz. 28 (12), pp. 1779–1788, 1918.