Deep Learning for Irregularly and Regularly Missing 3-D Data Reconstruction

被引:69
作者
Chai, Xintao [1 ]
Tang, Genyang [2 ,3 ]
Wang, Shangxu [2 ,3 ]
Lin, Kai [1 ]
Peng, Ronghua [1 ]
机构
[1] China Univ Geosci, Ctr Wave Propagat & Imaging CWPI, DeepRes Grp, Inst Geophys & Geomat, Wuhan, Peoples R China
[2] China Univ Petr, State Key Lab Petr Resources & Prospecting, Beijing 102249, Peoples R China
[3] China Natl Petr Corp CNPC, Key Lab Geophys Explorat, Beijing 102249, Peoples R China
来源
IEEE TRANSACTIONS ON GEOSCIENCE AND REMOTE SENSING | 2021年 / 59卷 / 07期
基金
中国国家自然科学基金;
关键词
Image reconstruction; Training; Machine learning; Interpolation; Biological neural networks; Task analysis; Artificial neural network (ANN); convolutional neural network (CNN); data reconstruction; deep learning (DL); machine learning (ML); three-dimensional (3-D); SEISMIC DATA INTERPOLATION; NEURAL-NETWORKS; INVERSION;
D O I
10.1109/TGRS.2020.3016343
中图分类号
P3 [地球物理学]; P59 [地球化学];
学科分类号
0708 ; 070902 ;
摘要
Physical and/or economic constraints cause acquired seismic data to be incomplete; however, complete data are required for many subsequent seismic processing procedures. Data reconstruction is a crucial and long-standing topic in the exploration seismology field. We extended our previous works on deep learning (DL)-based irregularly and regularly missing 2-D data reconstruction to 3-D data. A key motivation is that the 3-D convolutional neural network (CNN) can take full advantage of the 3-D nature of the data, and the additional dimension allows more information to contribute to the data reconstruction. DL also avoids many assumptions (e.g., linearity, sparsity, and low-rank) limiting conventional nonintelligent reconstruction methods. We built an artificial neural network (ANN) based on an end-to-end U-Net encoderx2013;decoder-style 3-D CNN. The ANN was trained on large quantities of various synthetic and field 3-D seismic data using a mean-squared-error (MSE) loss function and an Adam optimizer. We demonstrated that the developed 3-D CNN reconstruction method appears to outperform the 2-D CNN for 3-D restoration. We benchmarked the ANNx2019;s generalization capacity for recovery of irregularly and regularly sampled 3-D data on several typical seismic data sets, particularly those with high missing percentages or large gaps. An ANN trained with irregularly sampled data can be partly applied to regularly sampled cases. We investigated how a key parameter, i.e., the learning rate, can be experimentally determined. In the context of the presented examples, our methodology provided a substantial improvement over an open-source state-of-the-art rank-reduction-based approach in terms of data fidelity and efficiency.
引用
收藏
页码:6244 / 6265
页数:22
相关论文
共 48 条
[1]   3D interpolation of irregular data with a POCS algorithm [J].
Abma, Ray ;
Kabir, Nurul .
GEOPHYSICS, 2006, 71 (06) :E91-E97
[2]  
Araujo A., 2019, Distill, V4, DOI [10.23915/distill.00021, DOI 10.23915/DISTILL.00021]
[3]  
Bengio Yoshua, 2012, Neural Networks: Tricks of the Trade. Second Edition: LNCS 7700, P437, DOI 10.1007/978-3-642-35289-8_26
[4]   Machine learning for data-driven discovery in solid Earth geoscience [J].
Bergen, Karianne J. ;
Johnson, Paul A. ;
de Hoop, Maarten V. ;
Beroza, Gregory C. .
SCIENCE, 2019, 363 (6433) :1299-+
[5]   Data-driven tight frame construction and image denoising [J].
Cai, Jian-Feng ;
Ji, Hui ;
Shen, Zuowei ;
Ye, Gui-Bo .
APPLIED AND COMPUTATIONAL HARMONIC ANALYSIS, 2014, 37 (01) :89-105
[6]   Deep Learning for Regularly Missing Data Reconstruction [J].
Chai, Xintao ;
Tang, Genyang ;
Wang, Shangxu ;
Peng, Ronghua ;
Chen, Wei ;
Li, Jingnan .
IEEE TRANSACTIONS ON GEOSCIENCE AND REMOTE SENSING, 2020, 58 (06) :4406-4423
[7]   Stable and efficient Q-compensated least-squares migration with compressive sensing, sparsity-promoting, and preconditioning [J].
Chai, Xintao ;
Wang, Shangxu ;
Tang, Genyang ;
Meng, Xiangcui .
JOURNAL OF APPLIED GEOPHYSICS, 2017, 145 :84-99
[8]   Reflectivity inversion for attenuated seismic data: Physical modeling and field data experiments [J].
Chai, Xintao ;
Wang, Shangxu ;
Wei, Jianxin ;
Li, Jingnan ;
Yin, Hanjun .
GEOPHYSICS, 2016, 81 (01) :T11-T24
[9]   Modeling Elastic Wave Propagation Using K-Space Operator-Based Temporal High-Order Staggered-Grid Finite-Difference Method [J].
Chen, Hanming ;
Zhou, Hui ;
Zhang, Qingchen ;
Chen, Yangkang .
IEEE TRANSACTIONS ON GEOSCIENCE AND REMOTE SENSING, 2017, 55 (02) :801-815
[10]   An open-source Matlab code package for improved rank-reduction 3D seismic data denoising and reconstruction [J].
Chen, Yangkang ;
Huang, Weilin ;
Zhang, Dong ;
Chen, Wei .
COMPUTERS & GEOSCIENCES, 2016, 95 :59-66