2020
DOI: 10.1190/geo2020-0159.1
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Data-driven low-frequency signal recovery using deep-learning predictions in full-waveform inversion

Abstract: The lack of low-frequency signals in seismic data makes the full-waveform inversion (FWI) procedure easily fall into local minima leading to unreliable results. To reconstruct the missing low-frequency signals more accurately and effectively, we propose a data-driven low-frequency recovery method based on deep learning from the high-frequency signals. In the proposed method, we introduce the idea of employing a basic data patch of seismic data to build a local data-driven mapping in low-frequency recovery. Ene… Show more

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Cited by 50 publications
(7 citation statements)
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“…The approach is suitable for elastic waveform inversion in marine survey layout. Fang et al [42] and Ovcharenko et al [43] extrapolated low frequencies by training convolutional networks on AGC-balanced patches of time-domain seismic data in marine and land setups, respectively. Aharchaou and Baumstein [44] avoided using synthetic data and trained a UNet neural network to translate knowledge of low-frequency data from OBN surveys to band-limited shallow streamer data.…”
Section: B Reconstruction Of Missing Low-frequency Datamentioning
confidence: 99%
“…The approach is suitable for elastic waveform inversion in marine survey layout. Fang et al [42] and Ovcharenko et al [43] extrapolated low frequencies by training convolutional networks on AGC-balanced patches of time-domain seismic data in marine and land setups, respectively. Aharchaou and Baumstein [44] avoided using synthetic data and trained a UNet neural network to translate knowledge of low-frequency data from OBN surveys to band-limited shallow streamer data.…”
Section: B Reconstruction Of Missing Low-frequency Datamentioning
confidence: 99%
“…To make DL-based imaging applicable to large scale inputs, more works aim to collaborate with traditional methods and solve one of the mentioned bottlenecks, such as extrapolating the frequency range of seismic data from high to low frequencies for FWI (Fang, Zhou, et al, 2020;Ovcharenko et al, 2019), and adding constraints to FWI (Zhang & Alkhalifah, 2019). To mitigate the "curse of dimensionality" problem of global optimization in FWI, CAE is used to reduce the dimension of FWI by optimizing in the latent space (Gao et al, 2019).…”
Section: Seismic Data Imagingmentioning
confidence: 99%
“…We start with the most challenging scenario where we train the neural network to approximate the inverse operator for the velocity model (20) with randomly generated Fourier coefficients without any decay requirement on the coefficients, that is, we set the decay rate α = 0 in (22). This is an extremely challenging case because the effective parameter space of this class of velocity models grows exponentially with respect to the number of Fourier models we have in the model.…”
Section: Random Fourier Velocity Model: Case Of Non-decaying Coeffici...mentioning
confidence: 99%
“…This is what we observed in our numerical experiments. In this section, we show some training-validation results for the velocity model (20) with decaying Fourier coefficients following the pattern we imposed in (22). We present results from two different cases: the slow decay case with α = 1/2 and the fast decay case with α = 1.…”
Section: Random Fourier Velocity Model: Case Of Decaying Coefficientsmentioning
confidence: 99%
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