Methods of applied fourier analysis
Material type: TextPublication details: Boston Birkhäuser 1998Description: xii, 329 p. illISBN: 0817639632 (alk. paper); 0817639632 (alk. paper); 3764339632Subject(s): Fourier analysisDDC classification: 515.2433 Summary: This volume presents a development of the ideas of harmonic analysis with a special emphasis on application-oriented themes. In keeping with the interdisciplinary nature of the subject, theoretical aspects of the subject are complemented by in-depth explorations of related material of an applied nature. Thus, basic material on Fourier series, Hardy spaces and the Fourier transform are interwoven with chapters treating the discrete Fourier transform and fast algorithms, the spectral theory of stationary processes, H-infinity control theory, and wavelet theory.Item type | Current library | Collection | Call number | Status | Date due | Barcode |
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BK | Stack | Stack | 515.2433 JAY/M (Browse shelf (Opens below)) | Available | 59501 |
Browsing Kannur University Central Library shelves, Shelving location: Stack, Collection: Stack Close shelf browser (Hides shelf browser)
515.243 5 BAC/F Fourier and wavelet analysis / | 515.2433 DUO/F Fourier analysis | 515.2433 INF Infinite dimensional harmonic analysis III : proceedings of the third German-Japanese symposium, 15-20 September, 2003, University of Tübingen, Germany / | 515.2433 JAY/M Methods of applied fourier analysis | 515.2433 NAR/I Introduction to wavelet transform:a signal processing approach | 515.2433 SZE/D Discrete spectral synthesis and its applications | 515.2433 TAO/H Higher order Fourier analysis |
This volume presents a development of the ideas of harmonic analysis with a special emphasis on application-oriented themes. In keeping with the interdisciplinary nature of the subject, theoretical aspects of the subject are complemented by in-depth explorations of related material of an applied nature. Thus, basic material on Fourier series, Hardy spaces and the Fourier transform are interwoven with chapters treating the discrete Fourier transform and fast algorithms, the spectral theory of stationary processes, H-infinity control theory, and wavelet theory.
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