2020
DOI: 10.1093/gji/ggaa035
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Robust wavefield inversion via phase retrieval

Abstract: Extended formulation of Full Waveform Inversion (FWI), called Wavefield Reconstruction Inversion (WRI), offers potential benefits of decreasing the nonlinearity of the inverse problem by replacing the explicit inverse of the ill-conditioned wave-equation operator of classical FWI (the oscillating Green functions) with a suitably defined data-driven regularized inverse. This regularization relaxes the wave-equation constraint to reconstruct wavefields that match the data, hence mitigating the risk of cycle skip… Show more

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Cited by 9 publications
(11 citation statements)
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“…Unlike previous synthetic studies combining TTT and FWI that use both sources and receivers fixed and placed all along the model (e.g. [2], [3], [8]), our approach is a more realistic geometry of a marine experiment facing the problems of limited coverage and illumination. The main issue to perform TTT is the identification of refractions as first arrivals, especially 2a).…”
Section: Discussionmentioning
confidence: 99%
See 1 more Smart Citation
“…Unlike previous synthetic studies combining TTT and FWI that use both sources and receivers fixed and placed all along the model (e.g. [2], [3], [8]), our approach is a more realistic geometry of a marine experiment facing the problems of limited coverage and illumination. The main issue to perform TTT is the identification of refractions as first arrivals, especially 2a).…”
Section: Discussionmentioning
confidence: 99%
“…[17], [29]), to employ more robust objective functions to compare the recorded and simulated wavefield ( e.g. [2], [30], [31], [59]) or to implement signal-and/or gradient-based preconditioning or regularization techniques (e.g. [3], [55]).…”
Section: B Seismic Data Inversionmentioning
confidence: 99%
“…Here, we focus on the optimization subproblem (3a). The readers are referred to Aghamiry et al (2019aAghamiry et al ( , 2020aAghamiry et al ( , 2021 for the closed-form expression of the optimization subproblem (3b) with bound constraints and different regularizations and to Aghamiry et al (2020b) for a more robust implementation of this subproblem against velocity model errors with phase retrieval. Optimization problem (3a) is quadratic in u i and s i and can be written as…”
Section: Notation and Problem Statementmentioning
confidence: 99%
“…Beyond these theoretical questions of the existence and uniqueness of solutions, an efficient method that recovers the phase object f is needed. To invert for the object f from the measurements in (1), iterative algorithms that serve as approximate inverses are usually employed. Gerchberg and Saxton [19], and later Fienup [17], introduced a scheme based on iterative projections which is simple to implement and proved to be very flexible in practice.…”
Section: Introductionmentioning
confidence: 99%
“…Finally, we mention that the proposed algorithm also finds applications in other fields such as exploration seismology in which strong phase errors in the data can make the classical algorithms fail because they try to match the incorrect phase information, so the measured phases are discarded and the inverse problem is formed for intensities-only [20,1].…”
Section: Introductionmentioning
confidence: 99%