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arthur-b-weglein documents
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Internal multiple attenuation using inverse scattering: Results from prestack 1 & 2D acoustic and elastic synthetics- Arthur Weglein
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Wavelet estimation for a multidimensional acoustic or elastic earth- A. B. Weglein
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Source signature estimation based on the removal of first order multiples- Arthur Weglein
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An analytic example examining the reference velocity sensitivity of the elastic internal multiple attenuation algorithm S.-Y. Hsu, S. Jiang and A. B. Weglein, M-OSRP, University of
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Wavelet estimation for surface multiple attenuation using a simulated annealing algorithm- Dr. Arthur Weglein
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Examples of a Nonlinear Inversion Method Based on the T Matrix of ScatteringT heory:A pplicationt o Multiple Suppression- Arthur Weglein
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Inverse scattering series for multiple attenuation: An example with surface and internal multiples- Dr. Arthur B. Weglein
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Weglein Etal 2013e
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A New Green's Theorem
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Seismin-3 : Professor. Arthur B. Weglein
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Zhang-Weglein-2005.pdf
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Direct non-linear inversion of multi-parameter 1D elastic media using the inverse scattering series- Professor Arthur Weglein, University of Houston
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Inverse scattering internal multiple attenuation algorithm in complex multi-D media: the pseudo-depth/vertical-time monotonicity condition and higher dimension analytic analysis -
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Initial study and implementation of the convolutional Perfectly Matched Layer for modeling of the 2D acoustic wave equation- Wilberth Herreraand Arthur Weglein, M-OSRP
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Initial Analysis of the effect of the receiver arrays on wavelet estimation based on the extinction theorem
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Finite-difference modeling, accuracy, and boundary conditions - Arthur Weglein
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The Inverse Source Problem in The Presence of External Sources- Arhtur B. Weglein
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SEG Recognizes Dr. Arthur Weglein for Reginald Fessenden Award
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Linear inversion of absorptive/dispersive wave field measurements: theory and 1D synthetic tests- Professor Arthur Weglein
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Nonlinear inversion of absorptive/dispersive wave field measurements: preliminary development and tests
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Obtaining three-dimensional velocity information directly from reflection seismic data: An inverse scattering formalism- Arthur B. Weglein
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