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Wavelet Theory and Harmonic Analysis in Applied Sciences
Title
Wavelet Theory and Harmonic Analysis in Applied Sciences [electronic resource] / edited by C. E. D'Attellis, E. M. Fernández-Berdaguer.
ISBN
9781461220107
Publication
Boston, MA : Birkhäuser Boston : Imprint: Birkhäuser, 1997.
Physical Description
1 online resource (XVIII, 345 p).
Local Notes
Access is available to the Yale community.
Access and use
Access restricted by licensing agreement.
Summary
The idea of this book originated in the works presented at the First Latinamerican Conference on Mathematics in Industry and Medicine, held in Buenos Aires, Argentina, from November 27 to December 1, 1995. A variety of topics were discussed at this meeting. A large percentage of the papers focused on Wavelet and Harmonic Analysis. The theory and applications of this topic shown at the Conference were interesting enough to be published. Based on that we selected some works which make the core of this book. Other papers are contributions written by invited experts in the field to complete the presentation. All the works were written after the Conference. The purpose of this book is to present recent results as well as theo retical applied aspects of the subject. We have decided not to include a section devoted to the theoretical foundations of wavelet methods for non specialists. There are excellent introductions already available, for example, Chapter one in Wavelets in Medicine and Biology, edited by A. Aldroubi and M. Unser, 1996, or some of the references cited in the chapter.
Variant and related titles
Springer ENIN.
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Printed edition:
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Format
Books / Online
Language
English
Added to Catalog
May 19, 2022
Series
Applied and Numerical Harmonic Analysis,
Contents
I Theory and Implementations
1 Singular integrals related to the Monge-Ampère equation
2 Wavelet characterization of functions with conditions on the mean oscillation
3 Undecimated Wavelet Transform from Orthogonal Spline Wavelets
4 Oblique Multiwavelet Bases
5 Frames and Riesz bases: a short survey
6 Fourier Analysis of Petrov-Galerkin Methods Based on Biorthogonal Multiresolution Analyses
II Applications to Biomedical Sciences
7 Fine Structure of ECG Signal using Wavelet Transform
8 Spectral Analysis of Cardiorespiratory Signals
9 Characterization of Epileptic EEG Time Series (I): Gabor Transform and Nonlinear Dynamics Methods
10 Characterization of Epileptic EEG Time Series (II): Wavelet Transform and Information Theory
III Applications in Physical Sciences
11 Wavelet Networks for Modelling Nonlinear Processes
12 Higher order asymptotic boundary conditions for an oxide region in a semiconductor device
13 Estimation of the complex plain-wave modulus in viscoelastic media
14 Numerical Modelling of Maxwell's Equations with Applications to Magnetotellurics.
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