A deep learning-enhanced framework for multiphysics joint inversion

被引:9
|
作者
Hu, Yanyan [1 ]
Wei, Xiaolong [2 ]
Wu, Xuqing [3 ]
Sun, Jiajia [2 ]
Chen, Jiuping [4 ]
Huang, Yueqin [4 ]
Chen, Jiefu [1 ]
机构
[1] Univ Houston, Dept Elect & Comp Engn, Houston, TX 77004 USA
[2] Univ Houston, Dept Earth & Atmospher Sci, Houston, TX USA
[3] Univ Houston, Dept Informat & Logist Technol, Houston, TX USA
[4] Cyentech Consulting LLC, Houston, TX USA
关键词
WAVE-FORM INVERSION; MARINE SEISMIC AVA; PARAMETER-ESTIMATION; GRAVITY-DATA; MODEL; FUSION;
D O I
10.1190/geo2021-0589.1
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
Joint inversion has drawn considerable attention due to the availability of multiple geophysical data sets, ever-increasing computational resources, the development of advanced algo-rithms, and its ability to reduce inversion uncertainty. A key issue of joint inversion is to develop effective strategies to link different geophysical data in a unified mathematical framework, in which the information obtained from different models can complement each other. We have developed a deep learning -en-hanced joint inversion framework to simultaneously reconstruct different physical models by fusing different types of geophysi-cal data. Traditionally, structure similarity constraints are pursued by joint inversion algorithms using manually crafted formulations (e.g., cross gradient). The constraint is constructed by a deep neural network (DNN) during the learning process. The framework is designed to combine the DNN and a tradi-tional independent inversion workflow and improve the joint inversion result iteratively. The network can be easily extended to incorporate multiphysics without structural changes. Numeri-cal experiments on the joint inversion of 2D DC resistivity data and seismic traveltime are used to validate our method. In addition, this learning-based framework demonstrates excellent generalization abilities when tested on data sets using different geologic structures. It also can handle different sensing configu-rations and nonconforming discretization.
引用
收藏
页码:K13 / K26
页数:14
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