Prestack Seismic Inversion With Data-Driven MRF-Based Regularization

被引:25
作者
Guo, Qiang [1 ,2 ]
Ba, Jing [2 ]
Luo, Cong [2 ]
机构
[1] China Jiliang Univ, Coll Informat Engn, Key Lab Electromagnet Wave Informat Technol & Met, Hangzhou 310018, Peoples R China
[2] Hohai Univ, Sch Earth Sci & Engn, Nanjing 211100, Peoples R China
来源
IEEE TRANSACTIONS ON GEOSCIENCE AND REMOTE SENSING | 2021年 / 59卷 / 08期
基金
中国博士后科学基金; 中国国家自然科学基金;
关键词
Maximum likelihood estimation; Uncertainty; Inverse problems; Geology; Simulated annealing; Linear programming; Complexity theory; Data-driven regularization; Markov random field (MRF); maximum likelihood estimator (MLE); prestack seismic inversion; AVO INVERSION; OPTIMIZATION; RESTORATION; VELOCITY; MODEL;
D O I
10.1109/TGRS.2020.3019715
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
Regularization is effective in mitigating the ill-condition existing in inverse problems. With respect to the ill-conditioned prestack seismic inversion, regularization aims to stabilize the multiple inverted results and, essentially, reconstruct structural features of subsurface parameter (model) as realistic as possible. Among variants of regularization method, Markov random field (MRF) is an effective approach in formulating prior constraint. However, standard MRF-based or other methods often require prior knowledge of the structural features of desired models, e.g., smoothness, blockiness, and sparsity, after which the prior constraint is formulated. Therefore, such a model-driven regularization method lacks applicability to the cases with geological complexity or limited prior knowledge. In this article, we propose a data-driven regularization scheme for prestack seismic inversion. The MRF-based constraints formulated by multiple orders are quantitatively integrated into the inversion procedure driven by seismic data. In order to endow the method with high adaptation to geological complexity, we iteratively adjust the regularization parameters of multiple orders via the maximum likelihood estimator. Besides, we incorporate the multivariate Gaussian distribution among elastic parameters into the model update/perturbation in fast simulated annealing, by which the objective function is optimized while the multiple results are correlated and stabilized. Synthetic tests indicate that the proposed method is capable of revealing structural details and achieving multiple results with less uncertainty. Field application provides further validation, wherein the results distinctly reveal structural details within the target formation.
引用
收藏
页码:7122 / 7136
页数:15
相关论文
共 38 条
[1]   Compound Regularization of Full-Waveform Inversion for Imaging Piecewise Media [J].
Aghamiry, Hossein S. ;
Gholami, Ali ;
Operto, Strphane .
IEEE TRANSACTIONS ON GEOSCIENCE AND REMOTE SENSING, 2020, 58 (02) :1192-1204
[2]   High-resolution three-term AVO inversion by means of a Trivariate Cauchy probability distribution [J].
Alemie, Wubshet ;
Sacchi, Mauricio D. .
GEOPHYSICS, 2011, 76 (03) :R43-R55
[3]   Rock anelasticity due to patchy saturation and fabric heterogeneity: A double double-porosity model of wave propagation [J].
Ba, Jing ;
Xu, Wenhao ;
Fu, Li-Yun ;
Carcione, Jose M. ;
Zhang, Lin .
JOURNAL OF GEOPHYSICAL RESEARCH-SOLID EARTH, 2017, 122 (03) :1949-1976
[4]   A Data-Driven Stochastic Approach for Unmixing Hyperspectral Imagery [J].
Bhatt, Jignesh S. ;
Joshi, Manjunath V. ;
Raval, Mehul S. .
IEEE JOURNAL OF SELECTED TOPICS IN APPLIED EARTH OBSERVATIONS AND REMOTE SENSING, 2014, 7 (06) :1936-1946
[5]   Robust anisotropic diffusion [J].
Black, MJ ;
Sapiro, G ;
Marimont, DH ;
Heeger, D .
IEEE TRANSACTIONS ON IMAGE PROCESSING, 1998, 7 (03) :421-432
[6]   Bayesian linearized AVO inversion [J].
Buland, A ;
Omre, H .
GEOPHYSICS, 2003, 68 (01) :185-198
[7]   Deterministic edge-preserving regularization in computed imaging [J].
Charbonnier, P ;
BlancFeraud, L ;
Aubert, G ;
Barlaud, M .
IEEE TRANSACTIONS ON IMAGE PROCESSING, 1997, 6 (02) :298-311
[8]   Estimation of Markov random field prior parameters using Markov chain Monte Carlo maximum likelihood [J].
Descombes, X ;
Morris, RD ;
Zerubia, J ;
Berthod, M .
IEEE TRANSACTIONS ON IMAGE PROCESSING, 1999, 8 (07) :954-963
[9]   Linearized amplitude variation with offset (AVO) inversion with supercritical angles [J].
Downton, Jonathan E. ;
Ursenbach, Charles .
GEOPHYSICS, 2006, 71 (05) :E49-E55
[10]   FORMATION VELOCITY AND DENSITY - DIAGNOSTIC BASICS FOR STRATIGRAPHIC TRAPS [J].
GARDNER, GHF ;
GARDNER, LW ;
GREGORY, AR .
GEOPHYSICS, 1974, 39 (06) :770-780