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11: Bibliography B
  • G. Backenstoss (1970) Pionic atoms. Annual Review of Nuclear and Particle Science 20, pp. 467–508.
  • A. Bañuelos and R. A. Depine (1980) A program for computing the Riemann zeta function for complex argument. Comput. Phys. Comm. 20 (3), pp. 441–445.
  • K. L. Bell and N. S. Scott (1980) Coulomb functions (negative energies). Comput. Phys. Comm. 20 (3), pp. 447–458.
  • W. G. Bickley (1935) Some solutions of the problem of forced convection. Philos. Mag. Series 7 20, pp. 322–343.
  • C. Bingham, T. Chang, and D. Richards (1992) Approximating the matrix Fisher and Bingham distributions: Applications to spherical regression and Procrustes analysis. J. Multivariate Anal. 41 (2), pp. 314–337.
  • 12: 12.10 Uniform Asymptotic Expansions for Large Parameter
    12.10.33 𝖠 s + 1 ( τ ) = 4 τ 2 ( τ + 1 ) 2 d d τ 𝖠 s ( τ ) 1 4 0 τ ( 20 u 2 + 20 u + 3 ) 𝖠 s ( u ) d u , s = 0 , 1 , 2 , ,
    𝖠 1 ( τ ) = 1 12 τ ( 20 τ 2 + 30 τ + 9 ) ,
    12.10.40 ϕ ( ζ ) = ( ζ t 2 1 ) 1 4 .
    12.10.41 t = 1 + w 1 10 w 2 + 11 350 w 3 823 63000 w 4 + 1 50653 242 55000 w 5 + , | ζ | < ( 3 4 π ) 2 3 .
    12.10.45 χ ( ζ ) = ϕ ( ζ ) ϕ ( ζ ) = 1 2 t ( ϕ ( ζ ) ) 6 4 ζ .
    13: 20.10 Integrals
    14: Bibliography K
  • R. B. Kearfott, M. Dawande, K. Du, and C. Hu (1994) Algorithm 737: INTLIB: A portable Fortran 77 interval standard-function library. ACM Trans. Math. Software 20 (4), pp. 447–459.
  • M. K. Kerimov (1980) Methods of computing the Riemann zeta-function and some generalizations of it. USSR Comput. Math. and Math. Phys. 20 (6), pp. 212–230.
  • S. Kida (1981) A vortex filament moving without change of form. J. Fluid Mech. 112, pp. 397–409.
  • A. V. Kitaev and A. H. Vartanian (2004) Connection formulae for asymptotics of solutions of the degenerate third Painlevé equation. I. Inverse Problems 20 (4), pp. 1165–1206.
  • T. H. Koornwinder (2009) The Askey scheme as a four-manifold with corners. Ramanujan J. 20 (3), pp. 409–439.
  • 15: 14.30 Spherical and Spheroidal Harmonics