Home - Pure_And_Applied_Math - Wavelets |
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1. An Introduction To Wavelets wavelets are mathematical functions that cut up data into different frequency components, and then study each component with a resolution matched to its http://www.amara.com/IEEEwave/IEEEwavelet.html | |
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2. Wavelets Page on the book The World According to wavelets The Story of a Mathematical Technique in the Making by Barbara Burke Hubbard, 1996, A K Peters, Ltd., http://www.mat.sbg.ac.at/~uhl/wav.html | |
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3. The Wavelet Digest :: Index Everything you ever wanted to know about wavelets. http://www.wavelet.org/ | |
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4. Wavelet -- From Wolfram MathWorld wavelets are a class of a functions used to localize a given function in both space and scaling. A family of wavelets can be constructed from a function http://mathworld.wolfram.com/Wavelet.html | |
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5. INDEX TO SERIES OF TUTORIALS TO WAVELET TRANSFORM BY ROBI POLIKAR From the Fourier Transform to the wavelet transform. http://engineering.rowan.edu/~polikar/WAVELETS/WTtutorial.html | |
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6. A Really Friendly Guide To Wavelets Wavelet tutorial for engineers in three parts friendly introduction, lifting, and EZW. http://pagesperso-orange.fr/polyvalens/clemens/wavelets/wavelets.html | |
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7. Transfer To Faculty.gvsu.edu Our goal for this site is to make it a center of activity for incorporating wavelets into the undergraduate curriculum. http://www.gvsu.edu/math/wavelets.htm | |
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8. WAVELETS Wavelet history, bayesian inference, statistical modeling. http://www.isye.gatech.edu/~brani/wavelet.html | |
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9. Gerald Kaiser Harmonic analysis, Partial Differential Equations, wavelets, physicsbased signal and image processing. http://www.wavelets.com/ | |
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10. Wavelets wavelets are a relatively recent arrival on the scene, starting to make their mark in both the mathematical and applied communities in the mid 1980s. http://www.spelman.edu/~colm/wav.html | |
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11. Wavelet Sources Links to tutorials, software and other wavelet sites. Compressed using gzip and cannot be rendered by all browsers. http://www-ocean.tamu.edu/~baum/wavelets.html |
12. Bibliographies On Wavelets Bibliographies on wavelets, part of the Collection of Computer Science Bibliographies. http://liinwww.ira.uka.de/bibliography/Theory/Wavelets/ | |
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13. Wavelets At Imager Here at Imager, we ve been doing some work with wavelets, those clever little multiresolution basis functions. We re releasing some of our work via this http://www.cs.ubc.ca/nest/imager/contributions/bobl/wvlt/top.html | |
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14. Wavelets: Seeing The Forest A... - Summary In 1981, Jean Morlet, a geologist analyzing seismic signals, developed what are now known as Morlet wavelets. Further research showed that his technique http://www.beyonddiscovery.org/content/view.asp?I=1952 |
15. Wavelets For Computer Graphics wavelets are a mathematical tool for hierarchically decomposing functions. They allow any function to be described in terms of a coarse overall shape, http://grail.cs.washington.edu/projects/wavelets/ | |
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16. Wavelets And Signal Processing The grains of understanding that I have gathered regarding wavelets has come from reading several books and a number of journal articles. http://www.bearcave.com/misl/misl_tech/wavelets/index.html | |
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17. MIT OpenCourseWare | Mathematics | 18.327 Wavelets, Filter Banks And Application wavelets are localized basis functions, good for representing shorttime events. The coefficients at each scale are filtered and subsampled to give http://ocw.mit.edu/OcwWeb/Mathematics/18-327Wavelets--Filter-Banks-and-Applicati | |
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18. WAILI -- Wavelets With Integer Lifting A free software library (C++) for image processing using integer (lifting) wavelet transforms. http://www.cs.kuleuven.be/~wavelets/ | |
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19. Wavelets & Turbulence Nous avons développé une nouvelle méthode, appelée Coherent Vortex Simulation (CVS), pour calculer les écoulements turbulents pleinement développés. http://wavelets.ens.fr/ |
20. International Journal Of Wavelets, Multiresolution And Information Processing (I (World Scientific) IJWMIP considers the state of the art in multiresolution theory and modern wavelet analysis as well as their applications. http://www.worldscinet.com/ijwmip/ijwmip.shtml | |
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