Articles liés à Wavelets: Mathematics and Applications
Synopsis
Wavelets is a carefully organized collection of extended survey papers addressing key topics in the foundations and applications of wavelet theory. The first part of the book is devoted to the fundamentals of wavelet analysis. It covers the construction of wavelet bases and the fast computation of the wavelet transform in both continuous and discrete settings and presents the theory of frames, dilation equations, and local Fourier bases. The second part discusses applications in signal analysis, while the third part covers operator analysis and partial differential equations. While mathematically precise, this book is ideal for a general scientific and engineering audience.
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À propos de l?auteur
John J. Benedetto (University of Maryland, College Park, Maryland, USA)
Les informations fournies dans la section « A propos du livre » peuvent faire référence à une autre édition de ce titre.
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Wavelets: Mathematics and Applications (Studies in Advanced Mathematics)
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Wavelets: Mathematics and Applications (Studies in Advanced Mathematics)
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ISBN 13 : 9780849382710
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Wavelets: Mathematics and Applications
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ISBN 13 : 9780849382710
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Wavelets : Mathematics and Applications
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Wavelets : Mathematics and Applications
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Wavelets: Mathematics and Applications (Studies in Advanced Mathematics)
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Wavelets: Mathematics and Applications
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Wavelets _ Mathematics and Applications
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Wavelets: Mathematics and Applications (Studies in Advanced Mathematics)
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Hardcover. Etat : As New. No Dust Jacket as Published. (7), 575 pp, preface, contributors, Introduction by John J. Benedetto and Michael W. Frazier, I. CORE MATERIAL: 1. Construction of Orthonormal Wavelets by Robert s. Strichartz; 2. An Introduction to the Orthonormal Wavelet Transform on Discrete Sets by Michael W. Frazier and Arun Kumar; 3. Gabor Frames for L2 and Related Spaces by John Je. Benedetto and David F. Walnut; 4. Dilation Equations and the Smoothness of Compactly Supported Wavelets by Christopher Heil and David Colella; 5. Remarks on the Local Fourier Bases by Pascal Auscher. II. WAVELETS AND SIGNAL PROCESSING: 6. The Sampling Tehorem, Pi-transform, and Shannon Wavelets for R, Z, T, and Zn by Michael W. Frazier and Rodolfo Torres; 7. Frame Decompositions, Sampling, and Uncertaintly Principle Inequalities by John J. Benedetto; 8. Theory and Practice of Irregular Sampling by Hans G. Feichtinger and Karlheinz Grochenig; 9. Wavelets, Probability, and Statistics: Some Bridges by Christian Houdre; 10. Wavelets and Adapted Waveform Analysis by Ronald R. Coifman and M. Victor Wickerhauser; 11. Near Optimal Compression of Orthonormal Wavelet Expressions C.-c by Hsiao, B. Jawerth, B.J. Lucier and X. M. Yu. III. WAVELETS AND PARTIAL DIFFERENTIAL OPERATORS: 12. On Wavelet-Based Algorithms for Solving Differential Equations by G. Beylkin; 13. Wavelets and Nonlinear Analysis by Stephane Jaffard; 14. Scale Decomposition in Burgers' Equation by Frederic Heurtaux, Fabrice Planchon, and Mladen Victor; 15. The Cauchy Singular Integral Operator and Clifford Wavelets by Lars Andersson, Bjorn Jawerth, and Marius Mitrea; 16. The Use of Decomposition Theorems in the Study of Operators by Richard Rochberg; index. Pristine, no wear. Clean, tight and strong binding with no underlining, highlighting or marginalia. Decorative laminated boards. Book. N° de réf. du vendeur 001446
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Wavelets Mathematics and Applications
Edité par
CRC Press, 1994
ISBN 10 : 0849382718
ISBN 13 : 9780849382710
Ancien ou d'occasion
Couverture rigide
Edition originale
Vendeur : Imaginal Books, Sardent, France
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Hardcover. Etat : Very Good. No Jacket. 1st Edition. From the back cover: ."This book is ideal for a general scientific and engineering audience, yet it is mathematically precise. It will be an especially useful reference for research specialists in harmonic analysis, partial differential equations, signal processing, numerical analysis, fluid mechanics, and applied mathematics.". N° de réf. du vendeur 000035
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