Wavelet transform

Results: 449



#Item
141Wavelets / Orthogonal wavelet / Haar wavelet / Integral transforms / Continuous wavelet transform / Mathematical analysis / Functional analysis / Daubechies wavelet

How to Evaluate Multiple Range-Sum Queries Progressively∗ Rolfe Schmidt Cyrus Shahabi

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Source URL: infolab.usc.edu

Language: English - Date: 2009-11-05 01:09:02
142Mathematics / Functional analysis / Statistics / Wavelet / Discrete wavelet transform / Haar wavelet / Online analytical processing / Variance / Aggregate / Mathematical analysis / Numerical analysis / Wavelets

Microsoft PowerPoint - Presentation3.ppt

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Source URL: infolab.usc.edu

Language: English - Date: 2009-11-05 01:09:03
143Signal processing / Wavelets / Functional analysis / Digital signal processing / Wavelet / Discrete wavelet transform / Continuous wavelet transform / Continuous wavelet / Discrete Fourier transform / Mathematical analysis / Mathematics / Numerical analysis

Wavlet analysis of covariance with application to atmospheric time series Brandon Whichter Peter Guttorp

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Source URL: www.nrcse.washington.edu

Language: English - Date: 2001-08-14 12:45:56
144Statistics / Artificial neuron / Competitive learning / Vector quantization / Savitzky–Golay smoothing filter / Discrete wavelet transform / Wavelet / Self-organizing map / Vector space / Neural networks / Algebra / Mathematics

Sensors and Actuators B–317 Drift counteraction with multiple self-organising maps for an electronic nose Marzia Zuppa a , Cosimo Distante a,∗ , Pietro Siciliano a , Krishna C. Persaud b a

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Source URL: aass.oru.se

Language: English - Date: 2005-07-19 09:08:02
145Mathematics / Numerical analysis / Functional analysis / Digital signal processing / Graphics file formats / Wavelet / Discrete wavelet transform / Ingrid Daubechies / Ali Akansu / Wavelets / Mathematical analysis / Signal processing

Fingerprints Go Digital Christopher M. Brislawn he new mathematical field of wavelet transforms has achieved a major success, specifically, the Federal Bureau

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Source URL: www.ams.org

Language: English - Date: 1999-03-08 15:14:28
146Integral transforms / Numerical analysis / Wavelet / Fourier analysis / Continuous wavelet transform / Continuous wavelet / Morlet wavelet / Shannon wavelet / S transform / Mathematical analysis / Functional analysis / Continuous wavelets

The following statements are placed here in accordance with the copyright policy of the Institute of Electrical and Electronics Engineers, Inc., available online at http://www.ieee.org/web/publications/rights/policies.ht

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Source URL: www.jmlilly.net

Language: English - Date: 2009-01-28 23:32:55
147Numerical analysis / Digital signal processing / Functional analysis / Wavelet / Integral transforms / Discrete wavelet transform / Haar wavelet / S transform / Continuous wavelet transform / Mathematical analysis / Wavelets / Mathematics

SHIFT-SPLIT: I/O Efficient Maintenance of Wavelet-Transformed Multidimensional Data∗ Mehrdad Jahangiri Dimitris Sacharidis

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Source URL: infolab.usc.edu

Language: English - Date: 2009-11-05 01:09:03
148Functional analysis / Mathematics / Signal processing / Wavelet / Discrete wavelet transform / Haar wavelet / Image processing / Mathematical analysis / Numerical analysis / Wavelets

Essentials for Modern Data Analysis Systems∗ Mehrdad Jahangiri, Cyrus Shahabi University of Southern California Los Angeles, CA {jahangir, shahabi}@usc.edu

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Source URL: infolab.usc.edu

Language: English - Date: 2009-11-05 01:09:05
149Fourier analysis / Signal processing / Joseph Fourier / Time–frequency analysis / Ellipse / Analytic signal / Wavelet / Continuous wavelet transform / Morlet wavelet / Mathematical analysis / Mathematics / Integral transforms

Nonlin. Processes Geophys., 13, 467–483, 2006 www.nonlin-processes-geophys.net/ © Author(sThis work is licensed under a Creative Commons License. Nonlinear Processes

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Source URL: www.jmlilly.net

Language: English - Date: 2007-12-20 12:38:07
150Signal processing / Fourier analysis / Filter theory / Integral transforms / Filter / Hilbert transform / Discrete Fourier transform / Convolution / Wavelet / Mathematical analysis / Digital signal processing / Mathematics

EARTH SOUNDINGS ANALYSIS: Processing versus Inversion Jon F. Clærbout Cecil and Ida Green Professor of Geophysics Stanford University

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Source URL: sepwww.stanford.edu

Language: English - Date: 2010-06-04 13:45:28
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