Integral transforms

Results: 717



#Item
161Numerical 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
162Fourier 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
163Integral transforms / Time series analysis / Joseph Fourier / Signal processing / Fourier transform / Frequency domain / Convolution theorem / Autocorrelation / Short-time Fourier transform / Mathematical analysis / Mathematics / Fourier analysis

Waves and Fourier sums Jon Claerbout An important concept in wave imaging is the extrapolation of a wavefield from one depth z to another. Fourier transforms are an essential basic tool. There are many books and chapters

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Source URL: www.reproducibility.org

Language: English - Date: 2013-11-11 23:14:02
164Fourier analysis / Unitary operators / Signal processing / Fourier transform / Capacitor / Fourier series / RC circuit / Laplace transform / Mathematical analysis / Integral transforms / Joseph Fourier

File: /General/MLAB-Text/Papers/lrc/lrc.tex Electric Circuit Dynamics Gary D. Knott, Ph.D. Civilized Software IncHeritage Park Circle

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Source URL: www.civilized.com

Language: English - Date: 2009-08-20 17:06:48
165Digital signal processing / Integral transforms / Wave mechanics / Signal processing / Sampling / Fourier transform / Convolution / Waveform / Amplitude / Mathematical analysis / Mathematics / Fourier analysis

2008 Paper 8 Question 11 Digital Signal Processing (a) What is the Fourier transform of a rectangular pulse of amplitude A and duration d > 0, centred around t = 0? [4 marks]

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Source URL: www.cl.cam.ac.uk

Language: English - Date: 2014-06-09 10:18:25
166Signal 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
167Fourier analysis / Rendering / Fourier transform / Fourier series / Physics / Joseph Fourier / 3D computer graphics / Integral transforms

Volume-Aware Extinction Mapping Pascal Gautron∗ Cyril Delalandre∗ Jean-Eudes Marvie∗

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Source URL: jmarvie.free.fr

Language: English - Date: 2012-07-09 16:47:23
168Fourier analysis / Fourier transform / Mathematical analysis / Integral transforms / Joseph Fourier

Mathcad_Gaussian-Stochastic_model_for_lineshape

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Source URL: www.chemistry2011.org

Language: English - Date: 2013-03-09 18:24:59
169Differential equations / Integral transforms / Fourier analysis / Linear algebra / Fourier transform / Joseph Fourier / Derivative / Partial differential equation / Vector space / Mathematical analysis / Mathematics / Algebra

Model fitting by least squares Jon Claerbout The first level of computer use in science and engineering is modeling. Beginning from physical principles and design ideas, the computer mimics nature. Then the worker looks

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Source URL: www.reproducibility.org

Language: English - Date: 2014-12-01 18:43:37
170Fourier transform / Joseph Fourier / Linear canonical transformation / Mathematical analysis / Fourier analysis / Integral transforms

Asymptotic wave optics methods in inversion and direct modeling of radio occultations: recent achievements M. E. Gorbunov1 and K. B. Lauritsen2 1 2

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Source URL: www.romsaf.org

Language: English - Date: 2011-11-16 09:24:48
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