Abstract A 3D stereotomography algorithm, which is derived from the 3D Cartesian coordinate, is applied for the first time to the deep-sea data acquired in the LH area, South China Sea, to invert a macro velocity model for pre-stack depth migration. The successful implementation of stereotomography is highly dependent on the correct extraction of slowness components and the proper application of regularization terms. With the help of the structure tensor algorithm, a high-quality 3D stereotomography data space is achieved in a very efficient manner. Then, considering that the horizontal slowness in cross-line direction is usually unavailable for 3D narrow-azimuth data, the regularization terms must be enhanced to guarantee a stable convergence of the presented algorithm. The inverted model serves as a good model for the 3D pre-stack depth migration. The synthetic and real data examples demonstrated the robustness and effectiveness of the presented algorithm and the related schemes.
This research is funded by China Natural Science Foundation (Nos. 41574098 and 41630964) and China key specialized project (No. 2016ZX05026-001-03).
Cite this article:
. Application of 3D stereotomography to the deep-sea data acquired in the South China Sea: a tomography inversion case[J]. APPLIED GEOPHYSICS, 2017, 14(1): 142-153.
[1]
Billette, F., and Lambare, G., 1998, Velocity macro-model estimation from seismic reflection data by stereotomography: Geophysical Journal International, 135, 671−690.
[2]
Davis, T. A., 2011, Algorithm 915, suitesparseqr: multifrontal multithreaded rank-revealing sparse qr factorization: Acm Transactions on Mathematical Software, 38(1), 1−22.
[3]
Farra, V., and Madariaga, R., 1987, Seismic waveform modeling in heterogeneous media by ray perturbation theory: Journal of Geophysical Research Solid Earth, 92(B3), 2697-2712.
Li, Z. W., Yang, K., Xiong, K., Ni, Y., and Wang, Y. X., 2015, Towards an Edge-preserving Stereotomography with a Practical Model Regularization Technique: 77th EAGE Annual Meeting, Expanded Abstracts, We P1 03.
[7]
Ni, Y., Yang, k., Chen, B. S., et al., 2013, Stereotomography inversion method theory and application testing: Geophysical Prospecting for Petroleum (in Chinese), 52(2), 430−436.
[8]
Ni, Y., Wang, L., Li, Z., et al., 2014, Preliminary practice of stereotomography: Beijing 2014 International Geophysical Conference & Exposition, Expanded Abstracts, 1360.
[9]
Prieux, V., Lambaré, G., Operto, S., and Virieux, J., 2013, Building starting models for full waveform inversion from wide-aperture data by stereotomography: Geophysical Prospecting, 61(1), 109−137.
[10]
Ren, L. J., Sun, X. D., Li, Z. C., et al., 2014, The stereotomography based on eigen-wave attributes: Beijing 2014 International Geophysical Conference & Exposition, Expanded Abstracts, Beijing, China, April 21−24.
[11]
Van Vliet, L. J., and Verbeek. P. W., 1995, Estimators for orientation and anisotropy in digitized images: Asci95, Proc First Conference of the Advanced School for Computing & Imaging, Asci, 442-450.
[12]
Van Vliet, L. J., Young, I. T., and Verbeek, P. W., 1998, Recursive Gaussian Derivative Filters: Proceedings of the 14th International Conference on Pattern Recognition, ICPR’98, Brisbane (Australia), 16−20 August 1998, IEEE Computer Society Press, Vol. I, 509−514.
[13]
Wang, Y., X., Yang, K., Yang, X., C., et al., 2016, A high-density stereo-tomography method based on the gradient square structure tensors algorithm: Chinese Journal of Geophysics (in Chinese), 59(1), 263−276.
[14]
Yang, K., Xing, F. Y., Li, Z.W., Wang, Y. X., and Ni, Y., 2016, 3D stereotomography based on the non-reduced Hamiltonian (in Chinese): Chinese Journal of Geophysics, 59(9), 3366−3378.