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Fast wavelet transform
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1	Proc. of the 17th Int. Conference on Digital Audio Effects (DAFx-14), Erlangen, Germany, September 1-5, 2014 FAST SIGNAL RECONSTRUCTION FROM MAGNITUDE SPECTROGRAM OF CONTINUOUS WAVELET TRANSFORM BASED ON SPECTROGRAM CON Add to Reading List Source URL: www.dafx14.fau.de Language: English - Date: 2014-08-31 19:27:07
2	Daniel Rockmore Department of Mathematics Dartmouth College Hanover, NHTelephone: (whFax: ( Add to Reading List Source URL: www.cs.dartmouth.edu Language: English - Date: 2008-03-20 14:00:02 Mathematical analysis Mathematics Fourier analysis Digital signal processing Joseph Fourier Integral transforms Mathematical physics Fast Fourier transform Fourier transform Wavelet Convolution Pi
3	The 8th International Conference on Digital Image Processing (ICDIPEI and Scopus Indexing May 20-22, 2016, Tibet Hotel, Chengdu, China Submission Deadline: January 25, 2016 The previous ICDIP conferences have be Add to Reading List Source URL: www.icdip.org Language: English - Date: 2016-06-21 06:36:13 Signal processing Electrical engineering Telecommunications engineering Digital signal processing Wavelet Filter bank Digital image processing Filter Multidimensional signal processing Fast Fourier transform Image processing Discrete transform
4	Developments with Motion Magnification for Structural Modal Identification through Camera Video Justin G. Chen†, Neal Wadhwa†, Frédo Durand‡, William T. Freeman‡, Oral Buyukozturk‡ Department of Civil Add to Reading List Source URL: people.csail.mit.edu Language: English* - Date: 2015-02-10 17:54:46 Signal processing Integral transforms Digital signal processing Fourier analysis Timefrequency analysis Fast Fourier transform Wavelet Frequency domain Fourier transform Vibration Hilbert transform Normal mode
5	FAST WAVELET TECHNIQUES FOR NEAR-OPTIMAL IMAGE PROCESSING RONALD A. DeVORE Department of Mathematics University of South Carolina Columbia, South Carolina 29208 Add to Reading List Source URL: www.math.purdue.edu Language: English - Date: 1998-08-26 14:33:15 Functional analysis Signal processing Distribution Wavelet transform Wavelet Differential forms on a Riemann surface Orbifold
6	CLASSIFYING THE SMOOTHNESS OF IMAGES: THEORY AND APPLICATIONS TO WAVELET IMAGE PROCESSING∗ RONALD A. DeVORE1 , University of South Carolina, and BRADLEY J. LUCIER2 , Purdue University Abstract Devore, Jawerth, and Luci Add to Reading List Source URL: www.math.purdue.edu Language: English - Date: 2013-04-29 15:53:32 Functional analysis Signal processing Wavelets Timefrequency analysis Haar wavelet Distribution Orthogonal wavelet Fast wavelet transform Dual space Sobolev space Linear temporal logic Spline wavelet
7	WAVELETS RONALD A. DeVORE and BRADLEY J. LUCIER 1. Introduction The subject of “wavelets” is expanding at such a tremendous rate that it is Add to Reading List Source URL: www.math.purdue.edu Language: English - Date: 2014-01-17 11:54:16 Wavelets Signal processing Operator theory Functional analysis Timefrequency analysis Haar wavelet Hardy space Fast wavelet transform Fourier series Spline wavelet Singular integral operators of convolution type
8	Wavelet Methods for Inverting the Radon Transform with Noisy Data Nam-Yong Lee and Bradley J. Lucier, Senior Member, IEEE Abstract—Because the Radon transform is a smoothing transform, any noise in the Radon data becom Add to Reading List Source URL: www.math.purdue.edu Language: English - Date: 2000-06-13 12:52:29 Signal processing Functional analysis Integral transforms Timefrequency analysis Wavelets Fourier transform Radon transform Fast wavelet transform Distribution Table of stars with Bayer designations Beta distribution
9	Waves Wavelets Fractals Adv. Anal. 2015; 1:17–21 Research Article Open Access Add to Reading List Source URL: www.inesc-id.pt Language: English - Date: 2016-01-27 04:41:30 Digital signal processing Fourier analysis Signal processing Discrete-time Fourier transform Discrete Fourier transform Spectral density estimation Fast Fourier transform Fourier transform Wavelet Finite impulse response Chirp Z-transform Frequency response
10	Wavelets on Graphs via Deep Learning Raif M. Rustamov & Leonidas Guibas Computer Science Department, Stanford University {rustamov,guibas}@stanford.edu Add to Reading List Source URL: geometry.stanford.edu Language: English - Date: 2013-09-14 17:18:50 Wavelets Signal processing Functional analysis Timefrequency analysis Digital signal processing Lifting scheme Discrete wavelet transform Haar wavelet Diffusion wavelets Daubechies wavelet Fast wavelet transform

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