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41: Bibliography W
  • P. L. Walker (2009) The distribution of the zeros of Jacobian elliptic functions with respect to the parameter k . Comput. Methods Funct. Theory 9 (2), pp. 579–591.
  • J. Wishart (1928) The generalised product moment distribution in samples from a normal multivariate population. Biometrika 20A, pp. 32–52.
  • 42: 13.9 Zeros
    §13.9(i) Zeros of M ( a , b , z )
    43: 28.12 Definitions and Basic Properties
    44: Bibliography C
  • B. C. Carlson (1961a) Ellipsoidal distributions of charge or mass. J. Mathematical Phys. 2, pp. 441–450.
  • R. Chattamvelli and R. Shanmugam (1997) Algorithm AS 310. Computing the non-central beta distribution function. Appl. Statist. 46 (1), pp. 146–156.
  • J. N. L. Connor and D. C. Mackay (1979) Calculation of angular distributions in complex angular momentum theories of elastic scattering. Molecular Physics 37 (6), pp. 1703–1712.
  • A. G. Constantine (1963) Some non-central distribution problems in multivariate analysis. Ann. Math. Statist. 34 (4), pp. 1270–1285.
  • 45: 9.9 Zeros
    §9.9(i) Distribution and Notation
    For the distribution in of the zeros of Ai ( z ) σ Ai ( z ) , where σ is an arbitrary complex constant, see Muraveĭ (1976) and Gil and Segura (2014). …
    46: 14.30 Spherical and Spheroidal Harmonics
    Distributional Completeness
    47: Bibliography D
  • J. Deltour (1968) The computation of lattice frequency distribution functions by means of continued fractions. Physica 39 (3), pp. 413–423.
  • E. Dorrer (1968) Algorithm 322. F-distribution. Comm. ACM 11 (2), pp. 116–117.
  • 48: Bibliography L
  • D. A. Levine (1969) Algorithm 344: Student’s t-distribution [S14]. Comm. ACM 12 (1), pp. 37–38.
  • J. E. Littlewood (1914) Sur la distribution des nombres premiers. Comptes Rendus de l’Academie des Sciences, Paris 158, pp. 1869–1872 (French).
  • 49: 10.21 Zeros
    §10.21(i) Distribution
    Some information on the distribution of ρ ν ( t ) and σ ν ( t ) for real values of ν and t is given in Muldoon and Spigler (1984). …
    §10.21(ix) Complex Zeros
    For describing the distribution of complex zeros by methods based on the Liouville–Green (WKB) approximation for linear homogeneous second-order differential equations, see Segura (2013). …
    50: 3.8 Nonlinear Equations
    For describing the distribution of complex zeros of solutions of linear homogeneous second-order differential equations by methods based on the Liouville–Green (WKB) approximation, see Segura (2013). …