APPLIED GEOPHYSICS
 
        Home  |  Copyright  |  About Journal  |  Editorial Board  |  Indexed-in  |  Subscriptions  |  Download  |  Contacts Us  |  中文
APPLIED GEOPHYSICS  2017, Vol. 14 Issue (4): 523-528    DOI: 10.1007/s11770-017-0629-6
article Current Issue | Next Issue | Archive | Adv Search Previous Articles  |  Next Articles  
Time-domain wavefield reconstruction inversion
Li Zhen-Chun1,2, Lin Yu-Zhao1,2, Zhang Kai1,2, Li Yuan-Yuan1,2, and Yu Zhen-Nan1
1. School of Geosciences, China University of Petroleum, Qingdao 266580, China.
2. Laboratory for Marine Mineral Resources, Qingdao National Laboratory for Marine Science and Technology, Qingdao 266071, China.
 Download: PDF (658 KB)   HTML ( KB)   Export: BibTeX | EndNote (RIS)      Supporting Info
Abstract Wavefield reconstruction inversion (WRI) is an improved full waveform inversion theory that has been proposed in recent years. WRI method expands the searching space by introducing the wave equation into the objective function and reconstructing the wavefield to update model parameters, thereby improving the computing efficiency and mitigating the influence of the local minimum. However, frequency-domain WRI is difficult to apply to real seismic data because of the high computational memory demand and requirement of time-frequency transformation with additional computational costs. In this paper, wavefield reconstruction inversion theory is extended into the time domain, the augmented wave equation of WRI is derived in the time domain, and the model gradient is modified according to the numerical test with anomalies. The examples of synthetic data illustrate the accuracy of time-domain WRI and the low dependency of WRI on low-frequency information.
Service
E-mail this article
Add to my bookshelf
Add to citation manager
E-mail Alert
RSS
Articles by authors
Key wordsWavefield reconstruction   waveform inversion   augmented wave equation   time-domain inversion     
Received: 2016-05-19;
Fund:

This work was supported by the National Natural Science Foundation of China (Nos. 41374122 and 41504100).

Cite this article:   
. Time-domain wavefield reconstruction inversion[J]. APPLIED GEOPHYSICS, 2017, 14(4): 523-528.
 
[1] De Hoop, A. T., 1960, A modification of Cagniard’s method for solving seismic pulse problems: Applied Scientific Research, Section B, 8(1), 349-356.
[2] Fang, Z., and Herrmann, F., 2015, Source estimation for wavefield reconstruction Inversion: 77th Annual International Conference and Exhibition, EAGE, Extended Abstracts, 1854-1857.
[3] Moghaddam, P. P., and Mulder, W. A., 2012, The diagonalator: inverse data space full waveform inversion: SEG Technical Program, Expanded Abstracts, 1-6.
[4] Mosegaard, K., and Tarantola, A., 1995, Monte Carlo sampling of solutions to inverse problems: Journal of Geophysical Research: Solid Earth, 100(B7), 12431-12447.
[5] Mulder, W. A., and Hak, B., 2009, Simultaneous imaging of velocity and attenuation perturbations from seismic data is nearly impossible: 71th Conference & Technical Exhibition, EAGE, Extended Abstracts, S043.
[6] Peters, B., Herrmann, F. J., and Van, L. T., 2014, Wave-equation Based Inversion with the Penalty Method-Adjoint-state Versus Wavefield-reconstruction Inversion: 76th Annual International Conference and Exhibition, EAGE, Extended Abstracts, 3002-3005.
[7] Plessix, R. E., 2006, A review of the adjoint-state method for computing the gradient of a functional with geophysical applications: Geophysical Journal International, 167(2), 495-503.
[8] Pratt, R. G., 1999, Seismic waveform inversion in the frequency domain, Part 1: Theory and verification in a physical scale model: Geophysics, 64(3), 888-901.
[9] Pratt, R. G., Shin C., and Hick, G. J., 1998, Gauss-Newton and full Newton methods in frequency-space seismic waveform inversion: Geophysical Journal International, 133(2), 341-362.
[10] Shen, P., and Symes, W. W., 2008, Automatic velocity analysis via shot profile migration: Geophysics, 73(5), VE49-VE59.
[11] Shin, C., and Cha, Y. H., 2009, Waveform inversion in the Laplace—Fourier domain: Geophysical Journal International, 177(3), 1067-1079.
[12] Tarantola, A., 1984, Inversion of seismic reflection data in the acoustic approximation: Geophysics, 49(8), 1259-1266.
[13] Tarantola, A., and Valette, B., 1982, Generalized nonlinear inverse problems solved using the least squares criterion: Reviews of Geophysics, 20(2), 219-232.
[14] van Leeuwen, T., and Herrmann, F. J., 2013, Mitigating local minima in full-waveform inversion by expanding the search space: Geophysical Journal International, 195(1), 661-667.
[15] van Leeuwen, T., Herrmann, F. J., and Peters, B., 2010, A new take on FWI: Wavefield reconstruction inversion: 76th Annual International Conference and Exhibition, EAGE, Extended Abstracts, 2651-2654.
[16] van Leeuwen, T., and Mulder, W. A., 2010, A correlation-based misfit criterion for wave-equation traveltime tomography: Geophysical Journal International, 182(3), 1383-1394.
[17] Virieux, J., and Operto, S., 2009, An overview of full-waveform inversion in exploration geophysics: Geophysics, 74(6), WCC1-WCC26.
[1] Wang En-Jiang, Liu Yang, Ji Yu-Xin, Chen Tian-Sheng, and Liu Tao. Q full-waveform inversion based on the viscoacoustic equation*[J]. APPLIED GEOPHYSICS, 2019, 16(1): 83-98.
[2] Cui Chao, Huang Jian-Ping, Li Zhen-Chun, Liao Wen-Yuan, Guan Zhe. Reflection full-waveform inversion using a modified phase misfit function[J]. APPLIED GEOPHYSICS, 2017, 14(3): 407-418.
[3] Qu Ying-Ming, Li Zhen-Chun, Huang Jian-Ping, Li Jin-Li. Prismatic and full-waveform joint inversion[J]. APPLIED GEOPHYSICS, 2016, 13(3): 511-518.
[4] Zhang Qian-Jiang, Dai Shi-Kun, Chen Long-Wei, Li Kun, Zhao Dong-Dong, Huang Xing-Xing. Two-dimensional frequency-domain acoustic full-waveform inversion with rugged topography[J]. APPLIED GEOPHYSICS, 2015, 12(3): 378-388.
[5] MA Ji-Qiang, GENG Jian-Hua. Cauchy prior distribution-based AVO elastic parameter estimation via weakly nonlinear waveform inversion[J]. APPLIED GEOPHYSICS, 2013, 10(4): 442-452.
[6] WANG Yi, DONG Liang-Guo, LIU Yu-Zhu. Improved hybrid iterative optimization method for seismic full waveform inversion[J]. APPLIED GEOPHYSICS, 2013, 10(3): 265-277.
[7] HAN Miao, HAN Li-Guo, LIU Chun-Cheng, CHEN Bao-Shu. Frequency-domain auto-adapting full waveform inversion with blended source and frequency-group encoding[J]. APPLIED GEOPHYSICS, 2013, 10(1): 41-52.
[8] SONG Jian-Yong, ZHENG Xiao-Dong, QIN Zhen, SU Ben-Yu. Multi-scale seismic full waveform inversion in the frequency-domain with a multi-grid method[J]. APPLIED GEOPHYSICS, 2011, 8(4): 303-310.
Copyright © 2011 APPLIED GEOPHYSICS
Support by Beijing Magtech Co.ltd support@magtech.com.cn