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31: Philip J. Davis
He also had a big influence on the development of the NBS Handbook of Mathematical Functions with Formulas, Graphs, and Mathematical Tables (A&S), which became one of the most widely distributed and highly cited publications in NIST’s history. …
32: 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. …
33: 10.73 Physical Applications
Laplace’s equation governs problems in heat conduction, in the distribution of potential in an electrostatic field, and in hydrodynamics in the irrotational motion of an incompressible fluid. … The analysis of the current distribution in circular conductors leads to the Kelvin functions ber x , bei x , ker x , and kei x . …
34: 1.11 Zeros of Polynomials
§1.11(ii) Elementary Properties
z 1 z 2 z n = ( 1 ) n a 0 / a n .
35: 8.13 Zeros
For information on the distribution and computation of zeros of γ ( a , λ a ) and Γ ( a , λ a ) in the complex λ -plane for large values of the positive real parameter a see Temme (1995a). …
36: 22.4 Periods, Poles, and Zeros
§22.4(i) Distribution
For the distribution of the k -zeros of the Jacobian elliptic functions see Walker (2009). …
37: Bibliography P
  • J. K. Patel and C. B. Read (1982) Handbook of the Normal Distribution. Statistics: Textbooks and Monographs, Vol. 40, Marcel Dekker Inc., New York.
  • P. C. B. Phillips (1986) The exact distribution of the Wald statistic. Econometrica 54 (4), pp. 881–895.
  • 38: Preface
    The project was funded in part by NSF Award 9980036, administered by the NSF’s Knowledge and Distributed Intelligence Program. …
    39: 20.13 Physical Applications
    In the singular limit τ 0 + , the functions θ j ( z | τ ) , j = 1 , 2 , 3 , 4 , become integral kernels of Feynman path integrals (distribution-valued Green’s functions); see Schulman (1981, pp. 194–195). …
    40: 29.3 Definitions and Basic Properties
    §29.3(ii) Distribution