2017
DOI: 10.3997/2214-4609.201701336
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Centered Differential Waveform Inversion with Minimum Support Regularization

Abstract: SummaryTime-lapse full-waveform inversion has two major challenges. The first one is the reconstruction of a reference model (baseline model for most of approaches). The second is inversion for the time-lapse changes in the parameters. Common model approach is utilizing the information contained in all available data sets to build a better reference model for time lapse inversion. Differential (Double-difference) waveform inversion allows to reduce the artifacts introduced into estimates of time-lapse paramete… Show more

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Cited by 5 publications
(4 citation statements)
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“…We would like to illustrate the robustness of the inversion algorithm in the presence of random noise. The robustness of inversion for the baseline model is not addressed here as our focus is the target, yet it can be improved by utilizing all available surveys to retrieve the average model (Kazei and Alkhalifah, 2017). Before inversion, we add a Gaussian white noise with different energy level to the observed baseline and monitor data set.…”
Section: Random Noisementioning
confidence: 99%
“…We would like to illustrate the robustness of the inversion algorithm in the presence of random noise. The robustness of inversion for the baseline model is not addressed here as our focus is the target, yet it can be improved by utilizing all available surveys to retrieve the average model (Kazei and Alkhalifah, 2017). Before inversion, we add a Gaussian white noise with different energy level to the observed baseline and monitor data set.…”
Section: Random Noisementioning
confidence: 99%
“…Many researchers have addressed these issues and proposed various techniques to improve the repeatability and reduce the 4D noise. Generally, enhancing the repeatability requires improving the acquisition (e.g., system node technology, permanent acquisition (Bakulin et al, 2018), simultaneous 4D pre-stack processing (e.g., Nguyen et al, 2015) and inversion (e.g., Kazei and Alkhalifah, 2017)). Traditionally, 4D processing is implemented by matching the arXiv:2204.00941v1 [physics.geo-ph] 2 Apr 2022 monitor to the baseline data through cross-equalization techniques such as matched-filtering (Rickett and Lumley, 2001;Robinson and Treitel, 2000).…”
Section: Introductionmentioning
confidence: 99%
“…(); Raknes and Arntsen (); Raknes, Weibull and Arntsen (); Yang et al . (); Kazei and Alkhalifah (). Ignoring non‐linear propagation effects (i.e.…”
Section: Introductionmentioning
confidence: 99%