Generalized harmonic analysis and wavelet packets

By:

Trimèche, K

Material type: Text

TextPublication details: Boca Raton CRC Press 2001Description: 306PISBN:

9780367825461

Subject(s):

DDC classification:

515.53 TRI

Summary: The book presents a more comprehensive treatment of transmutation operators associated with the Bessel operator, and explores many of their properties. They are fundamental in the complete study of the Bessel harmonic analysis and the Bessel wavelet packets. Many applications of these theories and their generalizations have been injected throughout the text by way of a rich collection of problems and references. The results and methods in this book should be of interest to graduate and researchers working in special functions such as Fourier analysis, hypergroup and operator theories, differential equations, probability theory and mathematical physics. Background materials are given in adequate detail to enable a graduate student to proceed rapidly from the very basics of the frontier of research in the area of generalized harmonic analysis and wavelets.

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Item type	Current library	Collection	Call number	Status	Date due	Barcode
Book	Plaksha University Library	Mathematics	515.53 TRI (Browse shelf(Opens below))	Available		002041

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Previous	515.35 SIM Differential equations : with applications and historical notes	515.35 SIM Differential equations : with applications and historical notes	515.352 NAY Applied nonlinear dynamics : analytical, computational, and experimental methods	515.53 TRI Generalized harmonic analysis and wavelet packets	515.64 BOY Linear matrix inequalities in system and control theory	515.64 SAS Nonlinear system : analysis, stability, and control	515.64 SAS Nonlinear system : analysis, stability, and control	Next

The book presents a more comprehensive treatment of transmutation operators associated with the Bessel operator, and explores many of their properties. They are fundamental in the complete study of the Bessel harmonic analysis and the Bessel wavelet packets. Many applications of these theories and their generalizations have been injected throughout the text by way of a rich collection of problems and references. The results and methods in this book should be of interest to graduate and researchers working in special functions such as Fourier analysis, hypergroup and operator theories, differential equations, probability theory and mathematical physics. Background materials are given in adequate detail to enable a graduate student to proceed rapidly from the very basics of the frontier of research in the area of generalized harmonic analysis and wavelets.

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