Abstract
This is a handbook of useful mathematical functions with
summaries of their analytical properties as well as graphs and
tables. Chapter headings are: mathematical constants;
physical constants and conversion factors; elementary
analytical methods; elementary transcendental functions;
exponential integral and related functions; gamma function and
related functions; error function and Fresnel integrals;
Legendre functions; Bessel functions of integer order; Bessel
functions of fractional order; integrals of Bessel functions;
Struve functions and related functions; confluent
hypergeometric functions; Coulomb wave functions;
hypergeometric functions; Jacobian elliptic functions and
theta functions; elliptic integrals; Weierstrass elliptic and
related functions; parabolic cylinder functions; Mathieu
functions; spheroidal wave functions; orthogonal polynomials;
Bernoulli and Euler polynomials; Riemann zeta function;
combinatorial analysis; numerical interpolations;
differentiation and integration; probability function;
miscellaneous functions; scales of notation and Laplace
transforms.
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