Wavelet Analysis and Applications: Proceedings of an International Conference on Wavelet Analysis and Its Applications, November 15-19, 1999, Zhongshan University, Guangzhou, China

International Conference on Wavelet Analysis and Its Applications (1999 : Guangzhou, China)/ Huang, Daren (Editor)/ Jia, Rong-Qing (Editor)/ Lin, Wei (Editor)/ Wang, Jianzhong (Editor)/ Deng, Dong-Gao (Editor)/ Deng, Dong-Gao

ISBN 10: 0821829912 / ISBN 13: 9780821829912

Edité par Amer Mathematical Society, 2002

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326 pages. 10.25x7.25x0.75 inches. In Stock. N° de réf. du vendeur __0821829912

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Titre : Wavelet Analysis and Applications: ...

Éditeur : Amer Mathematical Society

Date d'édition : 2002

Reliure : Paperback

Etat : Brand New

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Synopsis :

Wavelet analysis has been one of the major research directions in science in the last decade. More and more mathematicians and scientists join this exciting research area. Certainly, wavelet analysis has had a great impact in areas such as approximation theory, harmonic analysis, and scientific computation. More importantly, wavelet analysis has shown great potential in applications to information technology such as signal processing, image processing, and computer graphics. China has played a significant role in this development of wavelet analysis as evidenced by many fruitful theoretical results and practical applications.A conference on wavelet analysis and its applications was organized to exchange ideas and results with international research groups at Zhongshan University (Guangzhou, China). This volume contains the proceedings from that conference. Comprised here are selected papers from the conference, covering a wide range of research topics of current interest. Many significant results are included in the study of refinement equations and refinable functions, properties and construction of wavelets, spline wavelets, multi-wavelets, wavelet packets, shift-invariant spaces, approximation schemes and subdivision algorithms, and tilings. Several papers also focus on applications of wavelets to numerical solutions of partial differential equations and integral equations, image processing and facial recognition, computer vision, and feature extraction from data.