2013
DOI: 10.1190/geo2012-0104.1
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Regularized seismic full waveform inversion with prior model information

Abstract: Full Waveform Inversion (FWI) delivers high-resolution quantitative images and is a promising technique to obtain macro-scale physical properties model of the subsurface. In most geophysical applications, prior information, as those collected in wells, is available and should be used to increase the image reliability. For this, we propose to introduce three

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Cited by 175 publications
(105 citation statements)
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“…However, this uncertainty increases with depth due to the decrease in illumination. On the other hand, because the inversion could be target-oriented toward the reservoir area, particularly in a monitoring case, we can expect to have a lower uncertainty, especially using a priori information (Asnaashari et al, 2013). In all cases, we assume that the uncertainty related to the estimation of quality factors is larger than the uncertainty related to the velocity estimation.…”
Section: Sensitivity Analysismentioning
confidence: 99%
“…However, this uncertainty increases with depth due to the decrease in illumination. On the other hand, because the inversion could be target-oriented toward the reservoir area, particularly in a monitoring case, we can expect to have a lower uncertainty, especially using a priori information (Asnaashari et al, 2013). In all cases, we assume that the uncertainty related to the estimation of quality factors is larger than the uncertainty related to the velocity estimation.…”
Section: Sensitivity Analysismentioning
confidence: 99%
“…Then, we perform the acoustic FWI in the time domain, involving all the frequency components of the source wavelet, to invert the acoustic data set. Two FWI are performed to first recover precisely the baseline model (Asnaashari et al, 2011(Asnaashari et al, , 2013 and second, to detect time-lapse changes with a differential approach (Asnaashari et al, 2015). The starting model for the baseline is a smooth version of the true model (Asnaashari et al, 2011).…”
Section: Fwi Resultsmentioning
confidence: 99%
“…This equation expresses the model update vector as the result of the projection of the data residual vector on the model update vectorial space. The hyper parameter α contributes in the filter factor s i 2 s i 2 +α 2 to damp out the small singular value responsible for numerical instability (Menke, 1989;Aster et al, 2005;Asnaashari et al, 2012). The preconditioning vector p assigns a different relative weight to each parameter of the sensitivity matrix in order to guide the inversion towards geologically plausible solutions.…”
Section: Gauss-newton Seismic Inversionmentioning
confidence: 99%
“…The objective or misfit functional accounts for the amplitude and phase characteristics of the wavefield, either as in the full seismogram, or extracted as pre-stack attributes (Fichtner, 2011;JimenezTejero et al, 2015) and it is regularised in order to penalise physically non-meaningful solutions (Menke, 1989;Asnaashari et al, 2012). The least square regularised objective function reads:…”
Section: Gauss-newton Seismic Inversionmentioning
confidence: 99%