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Wavelet methods in mathematical analysis and engineering / / editors, Alain Damlamian, Stéphane Jaffard



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Titolo: Wavelet methods in mathematical analysis and engineering / / editors, Alain Damlamian, Stéphane Jaffard Visualizza cluster
Pubblicazione: Beijing, : Higher Education Press
Singapore ; ; [Hackensack] N.J., : World Scientific, c2010
Edizione: 1st ed.
Descrizione fisica: 1 online resource (200 p.)
Disciplina: 515.2433
Soggetto topico: Wavelets (Mathematics)
Mathematical analysis
Altri autori: DamlamianAlain  
JaffardStéphane <1962->  
Note generali: Description based upon print version of record.
Nota di bibliografia: Includes bibliographical references.
Nota di contenuto: Preface; Contents; Jianfeng Cai, Raymond Chan, Lixin Shen, Zuowei Shen: Tight Frame Based Method for High-Resolution Image Reconstruction; Abstract; 1 High-resolution image reconstruction model; 2 Preliminaries on tight framelets; 3 Tight frame system arising from highresolution image reconstruction; 4 Algorithms; 5 Analysis of Algorithm I; 6 Numerical experiments; References; Albert Cohen: Greedy Algorithms for Adaptive Triangulations and Approximations; 1 Introduction; 2 Best N -term approximation; 3 Adaptive triangulations; References
Stephane Jaffard, Patrice Abry, Stephane G. Roux, Beatrice Vedel, Herwig Wendt: The Contribution of Wavelets in Multifractal Analysis.Abstract; 1 Kolmogorov's scaling law and function spaces; 2 Pointwise regularity; 3 Lacunary Fourier series; 4 Wavelets, function spaces and Holder regularity; 5 The multifractal formalism; References; Chaochun Liu and Daoqing Dai: Wavelet Methods for Image-Based Face Recognition: A Survey; 1 Introduction; 2 Face recognition task; 3 The structure of a Pattern Recognition System (PRS); 4 Wavelet background; 5 Preprocessing: wavelets for noise removal
6 Wavelet for feature extraction7 Conclusion and discussion; References; Lihua Yang: Hilbert-Huang Transform: Its Background, Algorithms and Applications; Abstract; 1 Background: amplitude, phase and frequency; 2 Hilbert-Huang transform; 3 Some relevant questions and our recent researches; 4 Applications of Hilbert-Huang transform to pattern recognition; Acknowledgement; References
Sommario/riassunto: This book gives a comprehensive overview of both the fundamentals of wavelet analysis and related tools, and of the most active recent developments towards applications. It offers a state-of-the-art in several active areas of research where wavelet ideas, or more generally multiresolution ideas have proved particularly effective. The main applications covered are in the numerical analysis of PDEs, and signal and image processing. Recently introduced techniques such as Empirical Mode Decomposition (EMD) and new trends in the recovery of missing data, such as compressed sensing, are also present
Titolo autorizzato: Wavelet methods in mathematical analysis and engineering  Visualizza cluster
ISBN: 1-283-14506-5
9786613145062
981-4322-87-3
Formato: Materiale a stampa
Livello bibliografico Monografia
Lingua di pubblicazione: Inglese
Record Nr.: 9910807321903321
Lo trovi qui: Univ. Federico II
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Serie: Series in contemporary applied mathematics ; ; 14.