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Advances in Inequalities for Special Functions (Hardcover)
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Advances in Inequalities for Special Functions (Hardcover)
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This collection of 12 surveys of previous published works and new
results relate to elements of special function theory. Topics
include special functions approximations and bounds though integral
representation, inequalities for positive Dirichlet series, the
monotonicity of the mean value function of normalized Bessel
functions of the first kind, the application of Sturm Theory for
some classes of Sturm-Liouville equations and inequalities (and the
monotonicity properties for the zeros of Bessel functions,
inequalities for the gamma function through convexity, inequalities
for hyperharmonic series, Hermite-Hadamard inequalities for double
Dirichlet averages and their applications to special functions, new
inequalities involving convex functions, growth rates in Weierstrab
invariants, certain special functions of number theory and
mathematical analysis, an operator related to the Bessel-wave
equation and Laplacian Bessel, and inequalities for Walsh
polynomials with semi-monotone coefficients of higher order.
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