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Algebra / Diffusion wavelets / Fast wavelet transform / Multiresolution analysis / Eigenfunction / Laplace operator / Inner product space / Partial differential equation / Prolate spheroidal wave functions / Mathematical analysis / Wavelets / Mathematics


Geometric diffusions as a tool for harmonic analysis and structure definition of data: Multiscale methods R. R. Coifman*†, S. Lafon*, A. B. Lee*, M. Maggioni*, B. Nadler*, F. Warner*, and S. W. Zucker‡ *Department of
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Document Date: 2006-02-15 16:01:47


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Philadelphia / Gif-SurYvette / Cambridge / Lee / New York / New Haven / Paris / /

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Neural Information Processing Systems / MIT Press / A. / /

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France / United States / /

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Yale University / /

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diffusion operator / data processing / inner product / spatial differential operator / minimal energy / classical fast algorithms / signal processing / dynamical systems / numerical solution / energy / /

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B / C / /

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Defense Advanced Research Planning Agency / Yale Univ. / Department of Computer Science / MIT / Stanford Univ. / Air Force office of Scientific Research / Department of Mathematics / National Academy of Sciences / Yale University / Stanford / Princeton Univ. / /

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James C. Bremer / Jr. / Stanford Univ / Naoki Saito / Arthur D. Szlam / Raanan Schul / Bell Syst / /

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Occam / /

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New York / A. B. / Connecticut / /

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www.pnas.org兾cgi兾doi兾10.1073兾pnas.0500896102 / /

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