wavelet resources.htm

现代信号处理讲义,包含许多的例题,解答等Qinghua University publishing house modern signal processing course

        href="ftp://hilbert.mines.colorado.edu/pub/wavelets/Daubechies.400dpi.ps.Z">"The 
        Daubechies Minimum Phase Wavelets."</A> A Mathematica notebook converted 
        to Postscript. 
        <LI>J. Cohen, <A 
        href="ftp://hilbert.mines.colorado.edu/pub/wavelets/Meyer.400dpi.ps.Z">"Meyer 
        Wavelets."</A> A Mathematica notebook converted to Postscript. 
        <LI>R. Coifman and M. V. Wickerhauser, <A 
        href="http://wuarchive.wustl.edu/doc/techreports/wustl.edu/math/papers/entbb.ps.Z">"Entropy-Based 
        Algorithms for Best Basis Selection"</A> 
        <LI>R. Coifman and M. Wickerhauser, <A 
        href="ftp://pascal.math.yale.edu/pub/wavelets/papers/bestbase.tex">"Best-adapted 
        Wave Packet Bases."</A> 
        <LI>R. Coifman(?), <A 
        href="ftp://pascal.math.yale.edu/pub/wavelets/papers/numharan.tex">"Numerical 
        Harmonic Analysis."</A> 
        <LI>R. Coifman, Y. Meyer and M. Wickerhauser, <A 
        href="ftp://pascal.math.yale.edu/pub/wavelets/papers/sizeprop.tex">"Size 
        Properties of Wavelets Packets."</A> 
        <LI>R. Coifman and Y. Meyer, <A 
        href="ftp://pascal.math.yale.edu/pub/wavelets/papers/wavepkt.tex">"Orthonormal 
        Wave Packet Bases."</A> 
        <LI>R. Coifman and M. V. Wickerhauser, <A 
        href="http://wuarchive.wustl.edu/doc/techreports/wustl.edu/math/papers/wawa.ps.Z">"Wavelets 
        and Adapted Waveform Analysis"</A> 
        <LI>R. Coifman, Y. Meyer and M. Wickerhauser, <A 
        href="ftp://pascal.math.yale.edu/pub/wavelets/papers/adaptwave1.tex">"Adapted 
        Wave Form Analysis, Wavelet Packets and Applications."</A> 
        <LI>D. Colella and C. Heil, <A 
        href="ftp://ftp.math.gatech.edu/pub/users/heil/mre.ps.Z">"Matrix 
        Refinement Equations: Existence and Accuracy."</A> 
        <LI>S. Dahlke, W. Dahmen, E. Schmitt and I. Weinreich, <A 
        href="ftp://ftp.igpm.rwth-aachen.de/pub/ilona/igpm_104.ps.Z">"Multiresolution 
        Analysis and Wavelets on S^2 and S^3."</A> 
        <LI>W. Dahmen, <A 
        href="ftp://ftp.igpm.rwth-aachen.de/pub/dahmen/smt.ps.Z">"Stability of 
        Multiscale Transformations."</A> 
        <LI>W. Dahmen and C. A. Micchelli, <A 
        href="ftp://novellserver.igpm.rwth-aachen.de/reports/igpm_114.ps.Z">"Biorthogonal 
        Wavelet Expansions."</A> 
        <LI>G. Davis, S. Mallat and Z. Zhang, <A 
        href="ftp://cs.nyu.edu/pub/wave/report/AdaptApprox.ps.Z">"Adaptive 
        Nonlinear Approximations."</A> 
        <LI>G. Davis, <A 
        href="ftp://cs.nyu.edu/pub/wave/report/DissertationGDavis.ps.Z">"Adaptive 
        Nonlinear Approximations."</A> 
        <LI>G. Davis, S. Mallat and Z. Zhang, <A 
        href="ftp://cs.nyu.edu/pub/tech-reports/tr657.ps.Z">"Adaptive 
        Time-Frequency Approximations with Matching Pursuits."</A> 
        <LI>I. Daubechies and W. Sweldens, <A 
        href="http://cm.bell-labs.com/who/wim/papers/factor.ps.gz>" a steps?< 
        lifting into transforms wavelet factoring>. An </A><A 
        href="http://cm.bell-labs.com/who/wim/papers/papers.html#factor">abstract</A> 
        is also available. 
        <LI>C. deBoor, R. DeVore and R. Amos, <A 
        href="ftp://stolp.cs.wisc.edu/wavelet.ps.Z">"On the Construction of 
        Multivariate (Pre)Wavelets."</A> 
        <LI>R. L. deQueiroz, <A 
        href="ftp://spectrum.wrc.xerox.com/pub/lapped-transforms/rlq_uta_phd.ps.Z">"On 
        Lapped Transforms."</A> 
        <LI>M. Girardi and W. Sweldens, <A 
        href="http://cm.bell-labs.com/who/wim/papers/ghaar.ps.gz">"A New Class 
        of Unbalanced Haar Wavelets That Form an Unconditional Basis for Lp on 
        General Measure Spaces."</A> An <A 
        href="http://cm.bell-labs.com/who/wim/papers/papers.html#ghaar">abstract</A> 
        is also available. 
        <LI>S. Haykin and S. Mann, <A 
        href="ftp://media-lab.media.mit.edu/pub/chirplet/chirplet_papers/assp.ps.Z">"The 
        Chirplet Transform: A New Signal Analysis Technique Based on Affine 
        Relationships in the Time-Frequency Plane."</A> This about 3.5 MB. 
        <LI>C. Heil, G. Strang and V. Strela, <A 
        href="ftp://ftp.math.gatech.edu/pub/users/heil/acc.ps.Z">"Approximation 
        By Translates of Refinable Functions."</A> 
        <LI>C. Heil and G. Strang, <A 
        href="ftp://ftp.math.gatech.edu/pub/users/heil/hs.ps.Z">"Continuity of 
        the Joint Spectral Radius: Application to Wavelets."</A> 
        <LI>B. Jawerth and W. Sweldens, <A 
        href="http://cm.bell-labs.com/who/wim/papers/trigon.ps.gz">"Biorthogonal 
        Smooth Local Trigonometric Bases."</A> An <A 
        href="http://cm.bell-labs.com/who/wim/papers/papers.html#trigon">abstract</A> 
        is also available. 
        <LI>B. Jawerth and W. Sweldens, <A 
        href="ftp://ftp.math.scarolina.edu/pub/wavelet/papers/varia/imacs.ps.gz">"Weighted 
        Multiwavelets on General Domains."</A> 
        <LI>M. K. Kwong and P. T. Peter Tang, <A 
        href="ftp://info.mcs.anl.gov/pub/W-transform/wtransf1.ps.Z">"W-Matrices, 
        Nonorthogonal Multiresolution Analysis and Finite Signals of Arbitrary 
        Length."</A> 
        <LI>G. Leaf, J. M. Restrepo and G. Schlossnagle, <A 
        href="ftp://info.mcs.anl.gov/pub/tech_reports/reports/P423.ps.Z">"Periodized 
        Daubechies Wavelets."</A> 
        <LI>J. Lippus, <A 
        href="ftp://keeks.ioc.ee/pub/ioc/rep/math/math78.ps">"Wavelet 
        Coefficients of Functions of Generalized Lipschitz Classes."</A> 
        <LI>S. Mallat and Z. Zhang, <A 
        href="ftp://cs.nyu.edu/pub/tech-reports/tr619.ps.Z">"Matching Pursuit 
        with Time-Frequency Dictionaries."</A> 
        <LI>E. J. McCoy, D. B. Percival and A. T. Walden, <A 
        href="ftp://ftp.statsci.com/pub/WAVELETS/papers/wavephase.ps.gz">"On the 
        Phase of Least-Asymmetric Scaling and Wavelet Filters."</A> 
        <LI>R. Piessens and W. Sweldens, <A 
        href="http://cm.bell-labs.com/who/wim/papers/sampling.ps.gz">"Wavelet 
        Sampling Techniques."</A> An <A 
        href="http://cm.bell-labs.com/who/wim/papers/papers.html#sampling">abstract</A> 
        is also available. 
        <LI>J. Shen and G. Strang, <A 
        href="http://www-math.mit.edu/~gs/papers/z.ps.gz">"The zeros of the 
        Daubechies polynomials." </A>
        <LI>J. Shen and G. Strang, <A 
        href="http://www-math.mit.edu/~jhshen/DAUB_SCL.ps.Z">"Asymptotics of 
        Daubechies Filters, Scaling Functions and Wavelets." </A>
        <LI>M. J. Shensa, <A 
        href="ftp://ftp.nosc.mil/pub/Shensa/WTinverse_TR1621.ps.Z">"An Inverse 
        DWT for Nonorthogonal Wavelets"</A> 
        <LI>W. Sweldens, <A 
        href="http://cm.bell-labs.com/who/wim/papers/weight.ps.gz">"Compactly 
        Supported Wavelets which are Biorthogonal to a Weighted Inner 
        Product."</A> An <A 
        href="http://cm.bell-labs.com/who/wim/papers/papers.html#weight">abstract</A> 
        is also available. 
        <LI>W. Sweldens, <A 
        href="http://cm.bell-labs.com/who/wim/papers/lift1.ps.gz">"The Lifting 
        Scheme: A Custom-Design Construction of Biorthogonal Wavelets."</A> An 
        <A 
        href="http://cm.bell-labs.com/who/wim/papers/papers.html#lift1">abstract</A> 
        is also available. 
        <LI>W. Sweldens, <A 
        href="http://cm.bell-labs.com/who/wim/papers/lift2.ps.gz">"The Lifting 
        Scheme: A Construction of Second Generation Wavelets."</A> An <A 
        href="http://cm.bell-labs.com/who/wim/papers/papers.html#lift2">abstract</A> 
        is also available. 
        <LI>B. Suter and X. Xia, <A 
        href="ftp://archive.afit.af.mil/pub/wavelets/vwfb.ps.Z">"Vector Valued 
        Wavelets and Vector Filter Banks." </A>
        <LI>C. Taswell, <A 
        href="ftp://simplicity.stanford.edu/pub/taswell/wta.ps.Z">"Wavelet 
        Transform Algorithms for Finite Duration Discrete-Time Signals." </A>
        <LI>C. Taswell, <A 
        href="ftp://simplicity.stanford.edu/pub/taswell/nbbsa.ps.Z">"Near-Best 
        Basis Selection Algorithms with Non-Additive Information Cost 
        Functions." </A>
        <LI>K. Urban, <A 
        href="ftp://ftp.igpm.rwth-aachen.de/pub/urban/igpm_94.ps.Z">"On 
        Divergence-Free Wavelets."</A> 
        <LI>R. O. Wells Jr., <A 
        href="ftp://cml.rice.edu/pub/reports/9412.ps.Z">"Recent Advances in 
        Wavelet Technology"</A> 
        <LI>M. V. Wickerhauser(?), <A 
        href="ftp://pascal.math.yale.edu/pub/wavelets/papers/entropy.tex">"Entropy 
        of a Vector Relative to a Decomposition."</A> 
        <LI>M. V. Wickerhauser, <A 
        href="http://wuarchive.wustl.edu/doc/techreports/wustl.edu/math/papers/inria300.ps.Z">"Lectures 
        on Wavelet Packet Algorithms"</A> 
        <LI>M. V. Wickerhauser, <A 
        href="http://wuarchive.wustl.edu/doc/techreports/wustl.edu/math/papers/crasslob.ps.Z">"Smooth 
        Localized Orthonormal Bases"</A> 
        <LI>C. Zarowski, <A 
        href="ftp://eeugrad.ee.queensu.ca/pub/matlab.packets.notes.ps">"Notes on 
        Orthogonal Wavelets and Wavelet Packets"</A> 
        <LI>V. Zavadsky, <A 
        href="ftp://ftp.math.scarolina.edu/pub/wavelet/papers/varia/zava1.ps.gz">"Multiresolution 
        Approximations of Banach Spaces."</A> 
        <LI>V. Zavadsky, <A 
        href="ftp://ftp.math.scarolina.edu/pub/wavelet/papers/varia/zava2.ps.gz">"Wavelet 
        Approximation of Sampled Functions."</A> </LI></UL>
      <HR>

      <H3>Frame Decompositions</H3>
      <UL>
        <LI>J. Benedetto, C. Heil, and D. Walnut, <A 
        href="ftp://ftp.math.gatech.edu/pub/users/heil/blt.ps.Z">"Differentiation 
        and the Balian-Low Theorem."</A> 
        <LI>O. Christensen and C. Heil, <A 
        href="ftp://ftp.math.gatech.edu/pub/users/heil/frames.ps.Z">"Perturbations 
        of Banach Frames and Atomic Decompositions."</A> 
        <LI>D. M. Healy, Jr. and S. Li, <A 
        href="ftp://ftp.math.umbc.edu/pub/shidong/gabor.ps">"On Pseudo Frame 
        Decompositions and Discrete Gabor Expansions."</A> 
        <LI>S. Li, <A 
        href="ftp://ftp.math.umbc.edu/pub/shidong/pseudoframe.ps">"General Frame 
        Decompsotions, Pseudo-Duals and Applications for Weyl-Heisenberg 
        Frames."</A> 
        <LI>S. Li, <A 
        href="ftp://ftp.math.umbc.edu/pub/shidong/DimInvariance.ps">"On 
        Dimension Invariance of Discrete Gabor Expansions."</A> </LI></UL>
      <HR>

      <H3>M-Band Wavelets and Filter Banks</H3>
      <UL>
        <LI>C. S. Burrus and R. A. Gopinath, <A 
        href="ftp://cml.rice.edu/pub/reports/9119.ps.Z">"On the Correlation 
        Structure of Multiplicity M Scaling Functions" </A>
        <LI>C. S. Burrus and R. A. Gopinath, <A 
        href="ftp://cml.rice.edu/pub/reports/9120.ps.Z">"Wavelets and Filter 
        Banks" </A>
        <LI>C. S. Burrus and R. A. Gopinath, <A 
        href="ftp://cml.rice.edu/pub/reports/9217.ps.Z">"Unitary FIR Filter 
        Banks and Symmetry" </A>
        <LI>C. S. Burrus and R. A. Gopinath, <A 
        href="ftp://cml.rice.edu/pub/reports/9219.ps.Z">"Theory of Modulated 
        Filter Banks and Modulated Wavelet Tight Frames" </A>
        <LI>C. S. Burrus and R. A. Gopinath, <A 
        href="ftp://cml.rice.edu/pub/reports/9223.ps.Z">"Factorization Approach 
        to Time-Varying Unitary Filter Bank Trees and Wavelets" </A>
        <LI>C. Herley, <A 
        href="ftp://ftp.ctr.columbia.edu/CTR-Research/advent/public/papers/93/her93d.ps.Z">"Boundary 
        Filters for Finite-Length Signals and Time-Varying Filter Banks." </A>
        <LI>P. Steffen, P. Heller, R. A. Gopinath and C. S. Burrus, <A 
        href="ftp://cml.rice.edu/pub/reports/9302.ps.Z">"The Theory of Regular 
        M-Band Wavelets" </A></LI></UL>
      <HR>

      <H3>Wavelets and General Signal Processing</H3>
      <UL>