4.7 Article

Joint Inversion of Audio-Magnetotelluric and Seismic Travel Time Data With Deep Learning Constraint

Journal

IEEE TRANSACTIONS ON GEOSCIENCE AND REMOTE SENSING
Volume 59, Issue 9, Pages 7982-7995

Publisher

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TGRS.2020.3032743

Keywords

Training; Deep learning; Knowledge engineering; Conductivity; Data models; Numerical models; Space exploration; Audio-magnetotelluric (AMT); deep learning (DL); joint inversion; resistivity; travel time; velocity

Funding

  1. National Key Research and Development Program of China [2018YFC0603604]
  2. National Science Foundation of China [61571264, 61971263]
  3. Guangzhou Science and Technology Plan [201804010266]
  4. Beijing Innovation Center for Future Chip
  5. Research Institute of Tsinghua, Pearl River Delta, HKRGC GRF [12306616, 12200317, 12300218, 12300519, 17201020, 17209918]

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This study applies deep learning to assist joint inversion for audio-magnetotelluric and seismic travel time data, using deep residual convolutional neural networks to learn resistivity-velocity relationships efficiently. The method shows faster convergence and lower data misfits, maintaining consistent relationships between inverted resistivity and velocity.
Deep learning is applied to assist the joint inversion for audio-magnetotelluric and seismic travel time data. More specifically, deep residual convolutional neural networks (DRCNNs) are designed to learn both structural similarity and resistivity-velocity relationships according to prior knowledge. During the inversion, the unknown resistivity and velocity are updated alternatingly with the Gauss-Newton method, based on the reference model generated by the trained DRCNNs. The workflow of this joint inversion scheme and the design of the DRCNNs are explained in detail. Compared with describing the resistivity-velocity relationship using empirical equations, this method can avoid the necessity in modeling the correlations in rigorous mathematical forms and extract more hidden prior information embedded in the training set, meanwhile preserving the structural similarity between different inverted models. Numerical tests show that the inverted resistivity and velocity have similar profiles, and their relationship can be kept consistent with the prior joint distribution. Furthermore, the convergence is faster, and final data misfits can be lower than separate inversion.

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