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2019
DOI: 10.1038/s43017-019-0003-8
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Seismic wavefield imaging of Earth’s interior across scales

Abstract: Seismic full-waveform inversion (FWI) for imaging Earth's interior was introduced in the late 1970s. Its ultimate goal is to use all of the information in a seismogram to understand the structure and dynamics of Earth, such as hydrocarbon reservoirs, the nature of hotspots and the forces behind plate motions and earthquakes. Thanks to developments in high-performance computing and advances in modern numerical methods in the past 10 years, 3D FWI has become feasible for a wide range of applications and is curre… Show more

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Cited by 111 publications
(103 citation statements)
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References 255 publications
(320 reference statements)
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“…Assuming negligible extrapolation error, any difference between the extrapolated and the directly observed waveforms is an indication that the assumed model deviates from the true model. Therefore, the sensitivity is defined as a change in the difference between the extrapolated and the observed waveforms due to a change in the assumed model [4][5][6] .…”
Section: A Novel Principlementioning
confidence: 99%
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“…Assuming negligible extrapolation error, any difference between the extrapolated and the directly observed waveforms is an indication that the assumed model deviates from the true model. Therefore, the sensitivity is defined as a change in the difference between the extrapolated and the observed waveforms due to a change in the assumed model [4][5][6] .…”
Section: A Novel Principlementioning
confidence: 99%
“…When the heterogeneities are not known, the sensitivity is derived from the observed data. In this case, the sensitivity is defined as a change (gradient) in the difference between the observed waveform and the waveform estimated based on a physical principle, as a result of changes in the assumed model [4][5][6] . In this article, we address this latter sensitivity issue.…”
Section: Introductionmentioning
confidence: 99%
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“…(9), exemplifies the mathematical problem of seismological inversion that remains of interest to (geo)mathematicians (Freeden 2015;Stefanov et al 2019). The complex geometry of the Earth's interior, the rich nature of the seismic wavefield, and the diverse regimes under which it can-or cannot-be observed have led to as many solution strategies (Akçelik et al 2002;de Hoop et al 2009;Nolet 2015;Symes 2009;Tromp 2020). Lastly, we note the coupled nature of the seismic and the gravitational inverse problems (Berkel and Michel 2010;Liu and Tromp 2009;Michel 2015).…”
Section: Seismologymentioning
confidence: 99%