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1: 35.1 Special Notation
An alternative notation for the multivariate gamma function is Π m ( a ) = Γ m ( a + 1 2 ( m + 1 ) ) (Herz (1955, p. 480)). …
2: 20.9 Relations to Other Functions
The relations (20.9.1) and (20.9.2) between k and τ (or q ) are solutions of Jacobi’s inversion problem; see Baker (1995) and Whittaker and Watson (1927, pp. 480–485). …
3: Bibliography V
  • H. Volkmer (1999) Expansions in products of Heine-Stieltjes polynomials. Constr. Approx. 15 (4), pp. 467–480.
  • 4: Bibliography
  • F. S. Acton (1974) Recurrence relations for the Fresnel integral 0 exp ( c t ) d t t ( 1 + t 2 ) and similar integrals. Comm. ACM 17 (8), pp. 480–481.
  • D. E. Amos (1983a) Algorithm 609. A portable FORTRAN subroutine for the Bickley functions Ki n ( x ) . ACM Trans. Math. Software 9 (4), pp. 480–493.
  • 5: Bibliography S
  • A. Sidi (2011) Asymptotic expansion of Mellin transforms in the complex plane. Int. J. Pure Appl. Math. 71 (3), pp. 465–480.
  • F. Stenger (1993) Numerical Methods Based on Sinc and Analytic Functions. Springer Series in Computational Mathematics, Vol. 20, Springer-Verlag, New York.
  • 6: 18.5 Explicit Representations
    H 6 ( x ) = 64 x 6 480 x 4 + 720 x 2 120 .
    7: Bibliography G
  • W. Gautschi (1964b) Algorithm 236: Bessel functions of the first kind. Comm. ACM 7 (8), pp. 479–480.
  • 8: Bibliography C
  • B. C. Carlson (1990) Landen Transformations of Integrals. In Asymptotic and Computational Analysis (Winnipeg, MB, 1989), R. Wong (Ed.), Lecture Notes in Pure and Appl. Math., Vol. 124, pp. 75–94.