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Generalized Mathieu Series (Hardcover, 1st ed. 2021)
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Generalized Mathieu Series (Hardcover, 1st ed. 2021)
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The Mathieu series is a functional series introduced by Emile
Leonard Mathieu for the purposes of his research on the elasticity
of solid bodies. Bounds for this series are needed for solving
biharmonic equations in a rectangular domain. In addition to
Tomovski and his coauthors, Pogany, Cerone, H. M. Srivastava, J.
Choi, etc. are some of the known authors who published results
concerning the Mathieu series, its generalizations and their
alternating variants. Applications of these results are given in
classical, harmonic and numerical analysis, analytical number
theory, special functions, mathematical physics, probability,
quantum field theory, quantum physics, etc. Integral
representations, analytical inequalities, asymptotic expansions and
behaviors of some classes of Mathieu series are presented in this
book. A systematic study of probability density functions and
probability distributions associated with the Mathieu series, its
generalizations and Planck's distribution is also presented. The
book is addressed at graduate and PhD students and researchers in
mathematics and physics who are interested in special functions,
inequalities and probability distributions.
General
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