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      <H1>Wavelet Resources</H1>
      <P>Welcome to the <A 
      href="http://www.mathsoft.com/"><STRONG>MathSoft</STRONG></A> Wavelet 
      Resources page: your site for one-stop shopping for wavelet papers. This 
      page is a list of many preprints on the subject of wavelets and their 
      various applications in the worlds of mathematics, engineering and 
      physics. Many of these sources were tracked down through the <A 
      href="http://www.wavelet.org/"><STRONG>Wavelet Digest</STRONG></A> which 
      is a clearinghouse for wavelet information of all sorts. As a convenience, 
      we now provide links to some of the <A 
      href="http://www.mathsoft.com/wavetools.html"><STRONG>tools</STRONG></A> 
      you need to view papers in this list. </P>
      <P>By its very nature this page is perpetually under construction. Any 
      help you can lend in keeping this page up to date will be appreciated 
      greatly. If there is a preprint that you are aware of that is available 
      via anonymous ftp and does not appear here please mail <A 
      href="mailto:wavelets@mathsoft.com"><EM><STRONG>wavelets@mathsoft.com</STRONG></EM></A> 
      and it will be added as soon as possible. </P>
      <P>Many thanks are due to Steve Baum for compiling <A 
      href="ftp://ftp.math.scarolina.edu/pub/wavelet/references/baum.bib"><STRONG>baum.bib</STRONG></A>, 
      an exhaustive list in BibTex of wavelet references for both published 
      papers and technical reports. Most of the papers in his list that are 
      available via anonymous ftp have been added here; most of those that 
      didn't make it to the page couldn't be found at the supplied address. </P>
      <P>Two quick plugs: 
      <UL>
        <LI>MathSoft develops and markets <A 
        href="http://www.mathsoft.com/splsprod/wavelets.html"><STRONG>S+Wavelets</STRONG></A>, 
        an object-oriented toolkit for advanced signal and image analysis, time 
        series analysis, statistical signal estimation and data compression. 
        <LI>We are announcing the new <A 
        href="http://www.mathsoft.com/mathcad/ebooks/wavelets.htm">Mathcad 
        Wavelets Extension Pack</A>, which integrates over 60 key wavelet 
        functions to Mathcad 8 Professional. </LI></UL>
      <P></P>
      <HR>

      <H3>Introductions to Wavelets</H3>
      <UL>
        <LI>C. S. Burrus and R. A. Gopinath, <A 
        href="ftp://cml.rice.edu/pub/reports/9301.ps.Z">"A Tutorial Overview of 
        Wavelets, Filter Banks and Interrelationships" </A>
        <LI>R. A. DeVore and B. J. Lucier, <A 
        href="http://www.math.purdue.edu/~lucier/692/wavelet.pdf">" Wavelets" 
        </A>
        <LI>T. Edwards, <A 
        href="ftp://isl.stanford.edu/pub/godfrey/reports/wavelets/tim_edwards/wave_paper/wave_paper.ps">"Discrete 
        Wavelet Transforms: Theory and Application."</A> 
        <LI>E. Gootman and M. Wickerhauser, <A 
        href="ftp://pascal.math.yale.edu/pub/wavelets/papers/elemwave.tex">"Elementary 
        Wavelets."</A> 
        <LI>A. Graps, <A 
        href="http://www.amara.com/ftpstuff/IEEEwavelet.ps.gz">"An Introduction 
        To Wavelets."</A> 
        <LI>C. Heil and D. Walnut, <A 
        href="ftp://ftp.math.gatech.edu/pub/users/heil/siam.ps.Z">"Continuous 
        and Discrete Wavelet Transforms."</A> 
        <LI>B. Jawerth and W. Sweldens, <A 
        href="http://cm.bell-labs.com/who/wim/papers/overview.ps.gz">"An 
        Overview of Wavelet Based Multiresolution Analysis"</A>. An <A 
        href="http://cm.bell-labs.com/who/wim/papers/papers.html#overview">abstract</A> 
        is also available. 
        <LI>J. Lewalle, <A 
        href="http://www.mame.syr.edu/faculty/lewalle/tutor/tutor.html">"Tutorial 
        on Wavelet Analysis of Experimental Data"</A> 
        <LI>P. Schr鰀er and W. Sweldens, <A 
        href="http://cm.bell-labs.com/who/wim/papers/athome.ps.gz">"Building 
        Your Own Wavelets at Home."</A> An <A 
        href="http://cm.bell-labs.com/who/wim/papers/papers.html#athome">abstract</A> 
        is also available. 
        <LI>G. Strang, <A 
        href="http://www-math.mit.edu/~gs/papers/amsci.ps.gz">"Wavelets"</A> 
        <LI>G. Strang <A 
        href="http://www-math.mit.edu/~gs/papers/siamrev.ps.gz">"Wavelets and 
        dilation equations: a brief introduction."</A> 
        <LI>C. Torrence and G. P. Compo, <A 
        href="http://paos.colorado.edu/research/wavelets/">"A Practical Guide to 
        Wavelet Analysis, with Significance and Confidence Testing."</A> 
        <LI>B. Vidakovic, <A 
        href="ftp://ftp.isds.duke.edu/pub/Users/brani/papers/wav4kidsA.ps.Z">"Wavelets 
        for Kids,"</A> also <A 
        href="ftp://ftp.isds.duke.edu/pub/Users/brani/papers/wav4kidsB.ps.Z">part 
        2</A>. </LI></UL>
      <HR>

      <H3>General Theory</H3>
      <UL>
        <LI>L. Andersson, N. Hall, B. Jawerth and G. Peters, <A 
        href="ftp://ftp.math.scarolina.edu/pub/imi_93/imi93_2.ps.gz">"Wavelets 
        on Closed Subsets of the Real Line"</A> 
        <LI>P. Auscher, G. Weiss and M. V. Wickerhauser, <A 
        href="http://wuarchive.wustl.edu/doc/techreports/wustl.edu/math/papers/aww.ps.Z">"Local 
        Sine and Cosine Bases of Coifman and Meyer and the Construction of 
        Smooth Wavelets"</A> 
        <LI>C. Basdevant and V. Perrier, <A 
        href="ftp://ftp.lmd.ens.fr/MFGA/pub/wavelets/besov.ps.Z">"Besov Norms in 
        Terms of Continuous Wavelet Transforms and Application to Structure 
        Functions." </A>
        <LI>B.E. Bassil, G.J. Dickson and D.M. Monro, <A 
        href="http://dmsun4.bath.ac.uk/papers/icip96owbu.ps.gz">"Orthonormal 
        Wavelets With Balanced Uncertainty".</A> 
        <LI>G. Beylkin and N. Saito, <A 
        href="ftp://amath-ftp.colorado.edu/pub/wavelets/papers/minframe.ps.Z">"Multiresolution 
        Representations using the Autocorrelation Functions of Compactly 
        Supported Wavelets."</A> 
        <LI>G. Beylkin and N. Saito, <A 
        href="ftp://amath-ftp.colorado.edu/pub/wavelets/papers/spie.ps.Z">"Wavelets, 
        their Autocorrelation Functions and Multiresolution Analysis of 
        Signals."</A> 
        <LI>G. Beylkin and B. Torr閟ani, <A 
        href="ftp://amath-ftp.colorado.edu/pub/wavelets/papers/filterbanks_hardy.ps.Z">"Implementation 
        of Operators via Filter Banks, Autocorrelation Shell and Hardy 
        Wavelets."</A> 
        <LI>A. G. Bruce, H. Gao and D. Ragozin, <A 
        href="ftp://ftp.statsci.com/pub/WAVELETS/papers/non-smooth.ps.gz">"Non-smooth 
        Wavelets: Graphing Functions Unbounded on Every Interval."</A> 
        <LI>C. Cabrelli, C. Heil, and U. Molter, <A 
        href="ftp://ftp.math.gatech.edu/pub/users/heil/accmulti.ps.Z">"Accuracy 
        of Lattice Translates of Several Multidimensional Refinable 
        Functions."</A> 
        <LI>R. C. Calderbank, I. Daubechies, W. Sweldens and B. Yeo <A 
        href="http://cm.bell-labs.com/who/wim/papers/integer.ps.gz">"Wavelet 
        Transforms that Map Integers to Integers."</A> There is also an <A 
        href="http://cm.bell-labs.com/who/wim/papers/integer.ps">uncompressed</A> 
        version. 
        <LI>D. Chen, <A 
        href="ftp://ftp.ma.utexas.edu/pub/papers/CNA/d.chen/extend.ps">"Extended 
        Families of Cardinal Spline Wavelets."</A> 
        <LI>D. Chen, <A 
        href="ftp://ftp.ma.utexas.edu/pub/papers/CNA/d.chen/small.ps">"Spline 
        Wavelets of Small Support."</A> 
        <LI>D. Chen, <A 
        href="ftp://ftp.ma.utexas.edu/pub/papers/CNA/d.chen/biortho.ps">"Characterization 
        of Biorthogonal Cardinal Spline Wavelet Bases."</A> 
        <LI>D. Chen, <A 
        href="ftp://ftp.ma.utexas.edu/pub/papers/CNA/d.chen/diss1.ps">"Cardinal 
        Spline Wavelets"</A>, dissertation. Also <A 
        href="ftp://ftp.ma.utexas.edu/pub/papers/CNA/d.chen/diss2.ps">part 
        2</A>, <A 
        href="ftp://ftp.ma.utexas.edu/pub/papers/CNA/d.chen/diss3.ps">part 
        3</A>, <A 
        href="ftp://ftp.ma.utexas.edu/pub/papers/CNA/d.chen/diss4.ps">part 
        4</A>, <A 
        href="ftp://ftp.ma.utexas.edu/pub/papers/CNA/d.chen/diss5.ps">part 5</A> 
        and <A 
        href="ftp://ftp.ma.utexas.edu/pub/papers/CNA/d.chen/diss6.ps">part 
        6</A>. 
        <LI>S. Chen and D. Donoho, <A 
        href="ftp://playfair.stanford.edu/pub/chen_s/BasisPursuit.ps.Z">"Atomic 
        Decomposition by Basis Pursuit."</A> 
        <LI>A. Cohen, W. Dahmen and R. DeVore, <A 
        href="ftp://ftp.igpm.rwth-aachen.de/pub/dahmen/cdd.ps.Z">"Multiscale 
        Decompositions on Bounded Domains."</A> 
        <LI>J. Cohen, <A 
        href="ftp://hilbert.mines.colorado.edu/pub/wavelets/PacketFeet.400dpi.ps.Z">"The 
        Foot Problem in Wavelet Packet Splitting."</A> A Mathematica notebook 
        converted to Postscript. 
        <LI>J. Cohen, <A 
        href="ftp://hilbert.mines.colorado.edu/pub/wavelets/Schauder.400dpi.ps.Z">"Schauder 
        Basis for [0,1]."</A> A Mathematica notebook converted to Postscript. 
        <LI>J. Cohen, <A 
        href="ftp://hilbert.mines.colorado.edu/pub/wavelets/Stein.400dpi.ps.Z">"The 
        Littlewood-Paley-Stein Wavelet."</A> A Mathematica notebook converted to 
        Postscript. 
        <LI>J. Cohen, <A 
        href="ftp://hilbert.mines.colorado.edu/pub/wavelets/Spline.400dpi.ps.Z">"Battle-Lemarie 
        Wavelets."</A> A Mathematica notebook converted to Postscript. 
        <LI>J. Cohen, <A 

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