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1: 19.10 Relations to Other Functions
§19.10(ii) Elementary Functions
2: 10.16 Relations to Other Functions
Elementary Functions
H 1 2 ( 2 ) ( z ) = i H 1 2 ( 2 ) ( z ) = i ( 2 π z ) 1 2 e i z .
3: 10.39 Relations to Other Functions
Elementary Functions
4: 13.18 Relations to Other Functions
§13.18(i) Elementary Functions
5: 13.6 Relations to Other Functions
§13.6(i) Elementary Functions
6: 15.4 Special Cases
§15.4(i) Elementary Functions
7: 14.31 Other Applications
§14.31(ii) Conical Functions
8: Bibliography G
  • W. Gautschi (1959b) Some elementary inequalities relating to the gamma and incomplete gamma function. J. Math. Phys. 38 (1), pp. 77–81.
  • 9: Frank W. J. Olver
    Olver joined NIST in 1961 after having been recruited by Milton Abramowitz to be the author of the Chapter “Bessel Functions of Integer Order” in the Handbook of Mathematical Functions with Formulas, Graphs, and Mathematical Tables, a publication which went on to become the most widely distributed and most highly cited publication in NIST’s history. … , the behavior of solutions as the independent variable, or some parameter, tends to infinity, and in the study of the particular solutions of differential equations known as special functions (e. … In April 2011, NIST co-organized a conference on “Special Functions in the 21st Century: Theory & Application” which was dedicated to Olver. …
  • 10: Bibliography C
  • A. Cayley (1895) An Elementary Treatise on Elliptic Functions. George Bell and Sons, London.
  • A. Cayley (1961) An Elementary Treatise on Elliptic Functions. Dover Publications, New York (English).
  • W. J. Cody and W. Waite (1980) Software Manual for the Elementary Functions. Prentice-Hall, Englewood Cliffs.
  • W. J. Cody (1991) Performance evaluation of programs related to the real gamma function. ACM Trans. Math. Software 17 (1), pp. 46–54.
  • W. J. Cody (1993a) Algorithm 714: CELEFUNT – A portable test package for complex elementary functions. ACM Trans. Math. Software 19 (1), pp. 1–21.