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Bessel Functions and Their Applications

to problems of acoustics, radio physics, hydrodynamics, and atomic and nuclear physics. Bessel Functions and Their Applications consists;

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Bessel Functions and Their Applications

to problems of acoustics, radio physics, hydrodynamics, and atomic and nuclear physics. Bessel Functions and Their Applications consists;

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Theory of Fundamental Bessel Functions of High Rank

implements and subjects of this study of fundamental Bessel functions are their formal integral representations and Bessel differential equations;

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Series of Bessel and Kummer-Type Functions

students and those in the scientific community who are interested in a new perspective on Fourier-Bessel series, and their manifold and polyvalent;

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A Treatise on the Theory of Bessel Functions

collection of results of value to mathematicians and physicists, who encounter Bessel functions in the course of their researches. The completeness;

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Introduction to Bessel Functions

in this book a clear, full introduction to the properties and applications of Bessel functions. Students with some calculus and the elements;

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Theoretical Aspects

Bessel functions have the peculiarity of being functions of two independent variables: argument and order. They have been studied;

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Integrals of Bessel Functions

Integrals of Bessel Functions concerns definite and indefinite integrals, the evaluation of which is necessary to numerous applied problems;

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Numerical Results

Bessel functions have the peculiarity of being functions of two independent variables: argument and order. They have been studied;

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From Bessel to Multi-Index Mittag-Leffler Functions

a similar convergence behaviour to a power series. Also studied are various properties of the Bessel and MittagLeffler functions and their;

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Generalized Associated Legendre Functions And Their Applications

, the Bessel, Macdonald, Legendre, Whittaker, Kummer, Tricomi and Wright functions, the generalized hypergeometric functions Fq, Meijer's G;

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Generalized Harmonic Analysis and Wavelet Packets

The book presents a more comprehensive treatment of transmutation operators associated with the Bessel operator, and explores many of their;

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Bessel and Related Functions

This book is written to provide an easy to follow study on the subject of Bessel and Related Functions. It is also written in a way that it;

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Distributions, Fourier Transforms And Some Of Their Applications To Physics

is defined for functions and generalized to distributions, while the Green function is defined as the outstanding application of distributions. Using;

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Fourier Analysis and Its Applications

suitable for advanced undergraduates. It includes material on Bessel functions, orthogonal polynomials, and Laplace transforms, and it concludes;

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Advances in Dual Integral Equations

applied mathematicians. Their many applications in mathematical physics have prompted extensive research over the last 25 years, and many;

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Applied Differential Equations

Applied Differential Equations discusses the Legendre and Bessel Differential equations and its solutions. Various properties of Legendre;

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Bessel Functions

, etc.) Infinite series expansions, recurrence relations, manipulation of expressions involving Bessel functions, orthogonality and expansion;

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Differential and Integral Inequalities

analyzed in this book. Fundamental and recent developments are presented on the inequalities of Abel, Agarwal, Beckenbach, Bessel, Cauchy-Hadamard;

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Vistas Of Special Functions

throughout the literature are located in their proper positions and readers get enlightened access to them in this book. The areas covered include;

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Singular Differential Equations and Special Functions

fractions lead to more than 20 special functions; among these is given greater attention to generalized circular, hyperbolic, Airy, Bessel and;

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Special Functions

series, including Bessel functions and classical orthogonal polynomials, using the basic building block of the gamma function. In addition to;

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Special Functions

series, including Bessel functions and classical orthogonal polynomials, using the basic building block of the gamma function. In addition to;

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Painleve Transcendents

differential equations with the property that the location of possible branch points and essential singularities of their solutions does not depend on;

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