Least-squares reverse time migration based on the viscoacoustic VTI pure qP-wave equation

被引:1
作者
Zhang, Shanshan [1 ]
Gu, Bingluo [1 ]
Li, Zhenchun [1 ]
机构
[1] China Univ Petr East China, Key Lab Deep Oil & Gas, Qingdao, Peoples R China
基金
中国国家自然科学基金;
关键词
VTI media; attenuation and compensation; nearly constant Q model; pure qP-wave; LSRTM; ANISOTROPIC MEDIA; PROPAGATION; APPROXIMATION; COMPENSATION; ATTENUATION;
D O I
10.3389/feart.2022.998986
中图分类号
P [天文学、地球科学];
学科分类号
07 ;
摘要
With the deepening of oil and gas exploration and the increasing complexity of exploration targets, the influence of anisotropy and anelasticity of subsurface media on seismic imaging cannot be ignored. The least-squares reverse time migration is developed on the idea of linear inversion, which can effectively solve the amplitude imbalance, low resolution, and serious imaging noise problems of RTM. In this paper, based on the viscoacoustic pure qP-wave equation, the corresponding demigration operator, adjoint operator, and gradient-sensitive kernel are derived, and the least-square reverse time migration imaging algorithm of viscoacoustic pure qP-wave in VTI medium is proposed. During iterative inversion, the inverse of Hessian is approximately solved to achieve stable attenuation compensation. Finally, we verify the effectiveness and applicability of the proposed viscoacoustic VTI least-squares reverse time migration imaging algorithm through the model tests and field data. The numerical results show that the method can compensate for the amplitude loss and phase distortion caused by attenuation, and correct the anisotropy-induced misalignment of the reflection interfaces, which improves the accuracy and resolution of the imaging profile.
引用
收藏
页数:19
相关论文
共 46 条
[1]   Acoustic approximations for processing in transversely isotropic media [J].
Alkhalifah, T .
GEOPHYSICS, 1998, 63 (02) :623-631
[2]  
Bai J., 2013, 83rd Annual International Meeting, SEG, Expanded Abstracts, P3825, DOI DOI 10.1190/SEGAM2013-1252.1
[3]   REVERSE TIME MIGRATION [J].
BAYSAL, E ;
KOSLOFF, DD ;
SHERWOOD, JWC .
GEOPHYSICS, 1983, 48 (11) :1514-1524
[4]   PLANE-WAVE Q-DECONVOLUTION [J].
BICKEL, SH ;
NATARAJAN, RR .
GEOPHYSICS, 1985, 50 (09) :1426-1439
[5]   Stable and efficient Q-compensated least-squares migration with compressive sensing, sparsity-promoting, and preconditioning [J].
Chai, Xintao ;
Wang, Shangxu ;
Tang, Genyang ;
Meng, Xiangcui .
JOURNAL OF APPLIED GEOPHYSICS, 2017, 145 :84-99
[6]  
[陈汉明 Chen Hanming], 2020, [石油地球物理勘探, Oil Geophysical Prospecting], V55, P616
[7]   Q-least-squares reverse time migration with viscoacoustic deblurring filters [J].
Chen, Yuqing ;
Dutta, Gaurav ;
Dai, Wei ;
Schuster, Gerard T. .
GEOPHYSICS, 2017, 82 (06) :S425-S438
[8]   Description of qP-wave propagation in anisotropic media, Part I: Pseudo-pure-mode wave equations [J].
Cheng Jiu-Bing ;
Kang Wei ;
Wang Teng-Fei .
CHINESE JOURNAL OF GEOPHYSICS-CHINESE EDITION, 2013, 56 (10) :3474-3486
[9]   Simulating propagation of separated wave modes in general anisotropic media, Part II: qS-wave propagators [J].
Cheng, Jiubing ;
Kang, Wei .
GEOPHYSICS, 2016, 81 (02) :C39-C52
[10]  
Chu CL, 2011, GEOPHYSICS, V76, pWB97, DOI [10.1190/GEO2011-0092.1, 10.1190/geo2011-0092.1]