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2001 (4)

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Principles of Fourier analysis.
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ISBN: 0849382750 Year: 2001 Publisher: Boca Raton CRC

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Abstract

Strikingly different from typical presentations, Principles of Fourier Analysis provides an introduction to and comprehensive overview of the mathematical theory of Fourier analysis as it is used in applications in engineering, science, and mathematics. It presents the general results and formulas most useful to those who use Fourier analysis in their work, complete with indications of the limitations of those results and formulas. The author's uniquely accessible approach stimulates readers' understanding and appreciation of the fundamental concepts and helps them develop the ability to handle the more sophisticated mathematics ultimately required by Fourier analysis.

An introduction to nonharmonic Fourier series
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ISBN: 0127729550 9781429483513 1429483512 9780080495743 0080495745 1281012262 9786611012267 9780127729558 Year: 2001 Publisher: San Diego : Academic Press,

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An Introduction to Non-Harmonic Fourier Series, Revised Edition is an update of a widely known and highly respected classic textbook.Throughout the book, material has also been added on recent developments, including stability theory, the frame radius, and applications to signal analysis and the control of partial differential equations.

The fractional Fourier transform with applications in optics and signal processing
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ISBN: 0471963461 Year: 2001 Publisher: Chichester Wiley

Orthogonal polynomials of several variables
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ISBN: 1139882902 1107101409 1107103908 1107089514 0511565712 1107095824 1107092604 9781107089518 9780511565717 9781107095823 0521800439 9780521800433 9781139882903 Year: 2001 Volume: 81 Publisher: Cambridge : Cambridge University Press,

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Abstract

This is the first modern book on orthogonal polynomials of several variables, which are interesting both as objects of study and as tools used in multivariate analysis, including approximations and numerical integration. The book, which is intended both as an introduction to the subject and as a reference, presents the theory in elegant form and with modern concepts and notation. It introduces the general theory and emphasizes the classical types of orthogonal polynomials whose weight functions are supported on standard domains such as the cube, the simplex, the sphere and the ball, or those of Gaussian type, for which fairly explicit formulae exist. The approach is a blend of classical analysis and symmetry-group-theoretic methods. Reflection groups are used to motivate and classify symmetries of weight functions and the associated polynomials. The book will be welcomed by research mathematicians and applied scientists, including applied mathematicians, physicists, chemists and engineers.

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