Global optimization with deep-learning-based acceleration surrogate for large-scale seismic acoustic-impedance inversion

被引:0
作者
Gao Z. [1 ,2 ]
Yang W. [1 ,2 ]
Tian Y. [1 ,2 ]
Li C. [1 ,2 ]
Jiang X. [3 ]
Gao J. [1 ,2 ]
Xu Z. [4 ]
机构
[1] School of Information and Communications Engineering, Xi'an Jiaotong University, Shaanxi, Xi'an
[2] National Engineering Laboratory for Offshore Oil Exploration, Xi'an Jiaotong University, Shaanxi, Xi'an
[3] CNOOC Research Institute, Beijing
[4] School of Mathematics and Statistics, Xi'an Jiaotong University, Shaanxi, Xi'an
关键词
neural networks; optimization; poststack; reservoir characterization; seismic impedance;
D O I
10.1190/geo2021-0070.1
中图分类号
学科分类号
摘要
Seismic acoustic-impedance (AI) inversion, which estimates the AI of the reservoir from seismic and other geophysical data, is a type of nonlinear inverse problem that faces the local minima issue during optimization. Without requiring an accurate initial model, global optimization methods have the ability to jump out of local minima and search for the optimal global solution. However, the low-efficiency nature of global optimization methods hinders their practical applications, especially in large-scale AI inversion problems (AI inversion with a large number of traces). We propose a new intelligent seismic AI inversion method based on global optimization and deep learning. In this method, global optimization is used to generate datasets for training a deep learning network and it is used to first accelerate and then surrogate global optimization. In other words, for large-scale seismic AI inversion, global optimization only inverts the AI model for a few traces, and the AI models of most traces are obtained by deep learning. The deep learning architecture that we used to map from seismic trace to its corresponding AI model is established based on U-Net. Because the time-consuming global optimization inversion procedure can be avoided for most traces, this method has a significant advantage over conventional global optimization methods in efficiency. To verify the effectiveness of the proposed method, we compare its performance with the conventional global optimization method on 3D synthetic and field data examples. Compared with the conventional method, the proposed method only needs about one-tenth of the computation time to build AI models with better accuracy. © 2022 Society of Exploration Geophysicists.
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共 59 条
  • [1] Agostinetti N.P., Malinverno A., Receiver function inversion by transdimensional monte carlo sampling, Geophysical Journal International, 181, 2, pp. 858-872, (2010)
  • [2] Aleardi M., Pierini S., Sajeva A., Assessing the performances of recent global search algorithms using analytic objective functions and seismic optimization problems, Geophysics, 84, 5, pp. R767-R781, (2019)
  • [3] Aster R.C., Borchers B., Thurber C.H., Parameter Estimation and Inverse Problems, (2018)
  • [4] Bai S., Kolter J.Z., Koltun V., An Empirical Evaluation of Generic Convolutional and Recurrent Networks for Sequence Modeling, (2018)
  • [5] Baker B., Gupta O., Naik N., Raskar R., Designing Neural Network Architectures Using Reinforcement Learning, (2016)
  • [6] Biswas R., Sen M.K., Das V., Mukerji T., Prestack and poststack inversion using a physics-guided convolutional neural network, Interpretation, 7, 3, pp. SE161-SE174, (2019)
  • [7] Bodin T., Sambridge M., Rawlinson N., Arroucau P., Transdimensional tomography with unknown data noise, Geophysical Journal International, 189, 3, pp. 1536-1556, (2012)
  • [8] Brest J., Greiner S., Boskovic B., Mernik M., Zumer V., Self-adapting control parameters in differential evolution: A comparative study on numerical benchmark problems, IEEE Transactions on Evolutionary Computation, 10, 6, pp. 646-657, (2006)
  • [9] Chen X., Xie L., Wu J., Tian Q., Progressive differentiable architecture search: Bridging the depth gap between search and evaluation, Proceedings of the IEEE/CVF International Conference on Computer Vision, pp. 1294-1303, (2019)
  • [10] Das V., Mukerji T., Petrophysical properties prediction from prestack seismic data using convolutional neural networks, Geophysics, 85, 5, pp. N41-N55, (2020)