Wavelet Analysis and Applications
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Beschreibung
This volume reflects the latest developments in the area of wavelet analysis and its applications. Since the cornerstone lecture of Yves Meyer presented at the ICM 1990 in Kyoto, to some extent, wavelet analysis has often been said to be mainly an applied area. However, a significant percentage of contributions now are connected to theoretical mathematical areas, and the concept of wavelets continuously stretches across various disciplines of mathematics.
Key topics:
- Approximation and Fourier Analysis
- Construction of Wavelets and Frame Theory
- Fractal and Multifractal Theory
- Wavelets in Numerical Analysis
- Time-Frequency Analysis
- Adaptive Representation of Nonlinear and Non-stationary Signals
- Applications, particularly in image processing
Through the broad spectrum, ranging from pure and applied mathematics to real applications, the book will be most useful for researchers, engineers and developers alike
This volume reflects the latest developments in the area of wavelet analysis and its applications. Since the cornerstone lecture of Yves Meyer presented at the ICM 1990 in Kyoto, to some extent, wavelet analysis has often been said to be mainly an applied area. However, a significant percentage of contributions now are connected to theoretical mathematical areas, and the concept of wavelets continuously stretches across various disciplines of mathematics.
Key topics:
- Approximation and Fourier Analysis
- Construction of Wavelets and Frame Theory
- Fractal and Multifractal Theory
- Wavelets in Numerical Analysis
- Time-Frequency Analysis
- Adaptive Representation of Nonlinear and Non-stationary Signals
- Applications, particularly in image processing
Through the broad spectrum, ranging from pure and applied mathematics to real applications, the book will be most useful for researchers, engineers and developers alike.
Based on the conference Wavelet Analysis and Applications 2005 held November 29 -December 2, at the University of Macau Contains carefully selected and rigorously reviewed contributions giving a good picture of the state of the art in wavelet analysis and its manifold applications Includes supplementary material: sn.pub/extras
Autor*in
Tao Qian
Themen in »Wavelet Analysis and Applications«
Approximation Fourier transform Haar wavelet Hilbert space algorithms harmonic analysis numerical analysis wavelets