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[1] Yang, J., Xu, J. and Huang, J., 2022, June. A Coherent-Stacking-Based Least-Squares Migration Scheme for Imaging Deep Structures. In 83rd EAGE Annual Conference & Exhibition, Vol. 2022, No. 1, pp. 1-5.
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[3] Yang, J., Huang, J., Li, Z., Zhu, H. and McMechan, G., 2021, September. Angle-domain least-squares Gaussian beam migration. First International Meeting for Applied Geoscience & Energy pp. 2704-2708.
[4] Yang, J., Hua, B., Williamson, P., Zhu, H., McMechan, G., Huang, J. and Li, Z., 2021, October. Estimating Subsurface P-and S-wave Reflectivities using Elastic TTI Least-Squares Reverse-Time Migration. In 82nd EAGE Annual Conference & Exhibition. 2021 (1), pp. 1-5.
[5] Yang, J., Zhu, H., Lay, T., Niu, Y., Ye, L., Lu, Z., Luo, B., Kanamori, H., Huang, J. and Li, Z., 2021, December. Multi-fault rupture during the 2020 Mw6. 5 Stanley, Idaho earthquake. AGU Fall Meeting.
[6] Yang, J., Zhu, H. and Lumley, D., 2020. Coseismic rupture process of 2019 Ridgecrest earthquake sequence computed using regional back-projection with a 3D crustal velocity model. AGU Fall Meeting, pp.S037-0001.
[7] Yang, J. and Zhu, H., 2019. Imaging earthquake rupture using elastic reverse-time migration and its application for 2014 Mw6. 1 South Napa earthquake. AGU Fall Meeting, pp.S31C-0517.
[8] Yang, J. and Zhu, H., 2019. Isotropic elastic reverse-time migration using impedance sensitivity kernel. SEG Technical Program Expanded Abstracts, pp. 4440-4444.
[9] Yang, J., Zhu, H., Zhao, Y. and Zhang, J., 2019. Elastic reverse-time migration using phase-and amplitude-corrected vector P-and S-wavefields. SEG 2018 Workshop: SEG Seismic Imaging Workshop, pp. 32-36.
[10] Yang, J. and Zhu, H., 2019. Q-compensated reverse-time migration using a new time-domain viscoacoustic wave equation. SEG 2018 Workshop: SEG Seismic Imaging Workshop, pp. 37-41.
[11] Yang, J. and Zhu, H., 2018. Locating and monitoring hydraulic fracturing and earthquake rupture using elastic reverse-time migration. AGUFM, pp.NS31B-0746.
[12] Yang, J. and Zhu, H., 2018. Least-squares reverse time migration using the impedance-sensitivity kernel. SEG Technical Program Expanded Abstracts, pp. 4488-4492.
[13] Yang, J. and Zhu, H., 2018. Time-domain least-squares Gaussian beam migration with L1 regularization. SEG Technical Program Expanded Abstracts, pp. 4266-4270.
[14] Yang, J. and Zhu, H., 2018. Low-frequency compensation and its application in full-waveform inversion. SEG Technical Program Expanded Abstracts, pp. 1304-1308.
[15] Yang, J. and Zhu, H., 2018. A new time-domain wave equation for viscoacoustic modeling and imaging. SEG Technical Program Expanded Abstracts, pp. 3793-3797.
[16] Yang, J., Zhang, S. and Zhu, H., 2017. Isotropic elastic wavefields decomposition using fast Poisson solvers. SEG Technical Program Expanded Abstracts, pp. 4716-4720.
[17] Yang, J. and Zhu, H., 2017. Least-squares Gaussian beam migration in time-space domain. SEG Technical Program Expanded Abstracts, pp. 4711-4715.
[18] Yang, J., Zhu, H., Huang, J. and Li, Z., 2016. Elastic Fresnel beam migration for areas with irregular topography. SEG Technical Program Expanded Abstracts, pp. 4351-4356.
[19] Yang, J., Zhu, H., Huang, J. and Li, Z., 2016. Study of data-driven optimization strategy for beam migration. SEG Technical Program Expanded Abstracts, pp. 4316-4320.
[20] Yang, J., Huang, J., Wang, X. and Li, Z., 2015. High SNR Gaussian beam migration based on matching pursuit sparse decomposition. SEG Technical Program Expanded Abstracts, pp. 4308-4312.
[21] Yang, J., Huang, J., Wang, X. and Li, Z., 2015. Prestack depth migration method using the time-space Gaussian beam. SEG Technical Program Expanded Abstracts, pp. 4303-4307.
[22] Yang, J., Huang, J., Wang, X. and Li, Z., 2015. Fresnel beam depth migration from the irregular topography. SEG Technical Program Expanded Abstracts, pp. 4318-4322.
[23] Yang, J., Huang, J., Wang, X. and Li, Z., 2015. Common-shot elastic Gaussian beam depth migration. SEG Technical Program Expanded Abstracts, pp. 2159-2164.
[24] Yang, J., Huang, J., Wang, X., Li, Z. and Yang, Y., 2015. Data-driven Gaussian beam migration based on local similarity analysis. 77th EAGE Conference and Exhibition, Volume 2015, No. 1, pp. 1-5.
[25]Yang, J., Huang, J., Wang, X. and Li, Z., 2014. Amplitude-preserved Gaussian beam migration based on wave field approximation in effective vicinity under rugged topography condition. SEG Technical Program Expanded Abstracts, pp. 3852-3856