DLMF: Bibliography A

♦A♦B♦C♦D♦E♦F♦G♦H♦I♦J♦K♦L♦M♦N♦O♦P♦R♦S♦T♦V♦W♦Z♦

A. Abramov (1960)
Tables of $\mathrm{ln}\Gamma(z)$ for Complex Argument,
Vol. 1 and 2, Pergamon Press.
Cited by: §GA.22(iii)
M. Abramowitz and I. A. Stegun (Eds.) (1964)
Handbook of Mathematical Functions with Formulas, Graphs, and Mathematical Tables,
National Bureau of Standards Applied Mathematics Series, U.S. Government Printing Office, Washington, D.C..
Links: MathReviews (D. H. Lehmer)
Cited by: §GA.22(ii), §GA.22(iii), §GA.7(i), Ch.GA,
H. Alzer (1997)
A harmonic mean inequality for the gamma function,
J. Comput. Appl. Math. 87 (2), pp. 195–198 [ISSN 0377-0427].
Note: For corrigendum see same journal v. 90 (1998), no. 2, p. 265
Links: FullText, MathReviews
Cited by: §GA.6(i), §GA.6
D. E. Amos (1983)
Algorithm 610. A portable FORTRAN subroutine for derivatives of the psi function,
ACM Trans. Math. Software 9 (4), pp. 494–502 [ISSN 0098-3500].
Note: Single and double precision, maximum accuracy 18S. Source also available from Package AMOS (in GAMS).
Links: FullText, TOMS module 610 (in GAMS), MathReviews
Cited by: §GA.24(iii)

D. E. Amos (1986)
Algorithm 644: A portable package for Bessel functions of a complex argument and nonnegative order,
ACM Trans. Math. Software 12 (3), pp. 265–273 [ISSN 0098-3500].
Note: For remarks see same journal 16(4) (1990), p. 404 and 21(4) (1995), pp. 388–393. Single and double precision, maximum accuracy 18S. Source also available from Package AMOS (in GAMS)
Links: FullText, TOMS module 644 (in GAMS), MathReviews
Cited by: §GA.24(ii)
G. E. Andrews, R. Askey and R. Roy (1999)
Special Functions,
Encyclopedia of Mathematics and its Applications, Vol. 71, Cambridge University Press [ISBN 0-521-62321-9].
Links: MathReviews (Bruce C. Berndt)
Cited by: §GA.13, §GA.14, §GA.16, §GA.16, §GA.18(i), §GA.18(ii), §GA.18(iii), §GA.18, §GA.20, §GA.4(ii), §GA.4, §GA.5(iv), §GA.5, Ch.GA
A. Apelblat (1983)
Table of Definite and Infinite Integrals,
Physical Sciences Data, Vol. 13, Elsevier Scientific Publishing Co. [ISBN 0-444-42151-3].
Note: Table errata: Math. Comp. v. 65 (1996), no. 215, p. 1386.
Links: MathReviews (R. P. Boas)
Cited by: §GA.13