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3: 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.
  • Y. Kivshar and B. Luther-Davies (1998) Dark optical solitons: Physics and applications. Physics Reports 298 (2-3), pp. 81–197.
  • D. A. Kofke (2004) Comment on “The incomplete beta function law for parallel tempering sampling of classical canonical systems” [J. Chem. Phys. 120, 4119 (2004)]. J. Chem. Phys. 121 (2), pp. 1167.
  • K. S. Kölbig (1981) A Program for Computing the Conical Functions of the First Kind P 1 / 2 + i τ m ( x ) for m = 0 and m = 1 . Comput. Phys. Comm. 23 (1), pp. 51–61.
  • S. Kowalevski (1889) Sur le problème de la rotation d’un corps solide autour d’un point fixe. Acta Math. 12 (1), pp. 177–232 (French).
  • 4: About MathML
    MathML (Mathematical Markup Language), is an open, international standard, to represent the mathematical content on the web and elsewhere. … Most modern browsers support ‘Web Fonts’, fonts that are effectively included with a web site. DLMF uses the STIX web font to provide a consistent coverage. …
    5: 6 Exponential, Logarithmic, Sine, and
    Cosine Integrals
    6: 7 Error Functions, Dawson’s and Fresnel Integrals
    7: DLMF Project News
    error generating summary
    8: Bibliography T
  • P. G. Todorov (1978) Une nouvelle représentation explicite des nombres d’Euler. C. R. Acad. Sci. Paris Sér. A-B 286 (19), pp. A807–A809.
  • A. Trellakis, A. T. Galick, and U. Ravaioli (1997) Rational Chebyshev approximation for the Fermi-Dirac integral F 3 / 2 ( x ) . Solid–State Electronics 41 (5), pp. 771–773.
  • M. J. Tretter and G. W. Walster (1980) Further comments on the computation of modified Bessel function ratios. Math. Comp. 35 (151), pp. 937–939.
  • F. G. Tricomi (1949) Sul comportamento asintotico dell’ n -esimo polinomio di Laguerre nell’intorno dell’ascissa 4 n . Comment. Math. Helv. 22, pp. 150–167.
  • 9: 27 Functions of Number Theory
    10: 7.24 Approximations
  • Cody (1968) gives minimax rational approximations for the Fresnel integrals (maximum relative precision 19S); for a Fortran algorithm and comments see Snyder (1993).

  • Luke (1969b, pp. 323–324) covers 1 2 π erf x and e x 2 F ( x ) for 3 x 3 (the Chebyshev coefficients are given to 20D); π x e x 2 erfc x and 2 x F ( x ) for x 3 (the Chebyshev coefficients are given to 20D and 15D, respectively). Coefficients for the Fresnel integrals are given on pp. 328–330 (20D).