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   -> Volume 2, Issue 5


New wavelet book
 
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Author Message
John J. Benedetto, University of Maryland.
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PostPosted: Fri Nov 29, 2002 2:28 pm    
Subject: New wavelet book
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New wavelet book

Note from the editor:
The following is a TeX file with information on a wavelet book that
John Benedetto and Michael Frazier are editing.
This book will appear in late spring of 1993 (probably by this June).
The publisher is CRC Press, Inc.

documentstyle[12pt,amssymb]{article}
pagestyle{empty}
egin{document}
egin{center}
{largef WAVELETS: Mathematics and Applications} \[.4cm]
{f John J. Benedetto and Michael Frazier \
Editors}
end{center}

vspace{.4in}

egin{center}
{f TABLE of CONTENTS}
end{center}

vspace{.2in}

hspace*{-.65in}
oindent Introduction

hspace{.14in} John J. Benedetto and Michael Frazier

egin{center}
{f Core Material}
end{center}

egin{enumerate}
item[Chapter 1] Construction of Orthonormal Wavelets

Robert S. Strichartz

item[Chapter 2] An Introduction to the Orthonormal Wavelet Transform on Discrete Sets

Michael Frazier and Arun Kumar

item[Chapter 3] Gabor Frames for $L^2$ and Related Spaces

John J. Benedetto and David F. Walnut

item[Chapter 4] Dilation Equations and the Smoothness of Compactly Supported Wavelets

Christopher Heil and David Colella

item[Chapter 5] Remarks on the Local Fourier Bases

Pascal Auscher
end{enumerate}

vspace{.2in}

egin{center}
{f Wavelets and Signal Processing}
end{center}

egin{enumerate}
item[Chapter 6] The Sampling Theorem, $phi$-Transform and Shannon Wavelets for $Bbb R, ; Bbb Z, ; Bbb T$, and ${Bbb Z}_N$

Michael Frazier and Rodolfo Torres

item[Chapter 7] Frame Decompositions, Sampling, and Uncertainty Principle Inequalities

John J. Benedetto

item[Chapter 8] Theory and Practice of Irregular Sampling

Hans Feichtinger and Karlheinz Gr"{o}chenig

item[Chapter 9] Wavelets, Probability, and Statistics: Some Bridges

Christian Houdr'{e}

item[Chapter 10] Wavelets and Adapted Waveform Analysis

Ronald R. Coifman and Victor Wickerhauser

item[Chapter 11] Near Optimal Compression of Orthonormal Wavelet Expansions

Bj"{o}rn Jawerth, Chia-chang Hsiao, Bradley Lucier, and Xiangming Yu
end{enumerate}

vspace{.2in}

egin{center}
{f Wavelets and Partial Differential Operators}
end{center}

egin{enumerate}
item[Chapter 12] On Wavelet-Based Algorithms for Solving Differential Equations

Gregory Beylkin

item[Chapter 13] Wavelets and Nonlinear Analysis

Stephane Jaffard

item[Chapter 14] Scale Decomposition in Burgers' Equation

Fr'{e}d'{e}ric Heurtaux, Fabrice Planchon, and Victor Wickerhauser

item[Chapter 15] The Cauchy Singular Integral Operator and Clifford Wavelets

Lars Andersson, Bj"{o}rn Jawerth, and Marius Mitrea

item[Chapter 16] The Use of Decomposition Theorems in the Study of Operators

Richard Rochberg
end{enumerate}



end{document}
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