Review of physics-informed machine-learning inversion of geophysical data

反演(地质) 地球物理学 最大值和最小值 人工神经网络 反问题 算法 地质学 波动方程 计算机科学 应用数学 机器学习 人工智能 数学 物理 数学分析 构造盆地 古生物学
作者
Gerard T. Schuster,Yuqing Chen,Shihang Feng
出处
期刊:Geophysics [Society of Exploration Geophysicists]
卷期号:89 (6): T337-T356 被引量:40
标识
DOI:10.1190/geo2023-0615.1
摘要

ABSTRACT We review five types of physics-informed machine-learning (PIML) algorithms for inversion and modeling of geophysical data. Such algorithms use the combination of a data-driven machine-learning (ML) method and the equations of physics to model or invert geophysical data (or both). By incorporating the constraints of physics, PIML algorithms can effectively reduce the size of the solution space for ML models, enabling them to be trained on smaller data sets. This is especially advantageous in scenarios in which data availability may be limited or expensive to obtain. In this review, we restrict the physics to be that from the governing wave equation, either as a constraint that must be satisfied or by using numerical solutions of the wave equation for modeling and inversion. This approach ensures that the resulting models adhere to physical principles while leveraging the power of ML to analyze and interpret complex geophysical data. There are several potential benefits of PIML compared to standard numerical modeling or inversion of seismic data computed by, for example, finite-difference solutions to the wave equation. Empirical tests suggest that PIML algorithms constrained by the physics of wave propagation can sometimes resist getting stuck in a local minima compared with standard full-waveform inversion (FWI).After the weights of the neural network are found by training, then the forward and inverse operations by PIML can be more than several orders of magnitude more efficient than FWI. However, the computational cost for general training can be enormous.If the ML inversion operator Hw is locally trained on a small portion of the recorded data dobs, then there is sometimes no need for millions of training examples that aim for global generalization of Hw. The benefit is that the locally trained Hw can be used to economically invert the remaining test data dtest for the true velocity m≈Hwdtest, where dtest can comprise more than 90% of the recorded data.
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