Attenuation Compensation and Anisotropy Correction in Reverse Time Migration for Attenuating Tilted Transversely Isotropic Media
暂无分享,去创建一个
Zhenchun Li | Jianping Huang | Junzhou Liu | X. Mu | Yanli Liu | Laiyuan Su
[1] T. Zhu,et al. Propagating Seismic Waves in VTI Attenuating Media Using Fractional Viscoelastic Wave Equation , 2022, Journal of Geophysical Research: Solid Earth.
[2] Jianping Huang,et al. Modeling viscoacoustic wave propagation using a new spatial variable-order fractional Laplacian wave equation , 2021, GEOPHYSICS.
[3] Xiaowen Tang,et al. Inversion of dry and saturated P- and S-wave velocities for pore aspect ratio spectrum using a cracked porous medium elastic wave theory , 2021, GEOPHYSICS.
[4] Bingbing Sun,et al. Pseudo-elastic pure P-mode wave equation , 2021, GEOPHYSICS.
[5] Hejun Zhu,et al. Viscoacoustic reverse time migration with a robust space-wavenumber domain attenuation compensation operator , 2021, GEOPHYSICS.
[6] Yujin Liu,et al. Least-squares Gaussian beam migration in viscoacoustic media , 2019, GEOPHYSICS.
[7] T. Zhu,et al. A viscoelastic model for seismic attenuation using fractal mechanical networks , 2020, Geophysical Journal International.
[8] K. Innanen,et al. Q-compensated reverse time migration in tilted transversely isotropic media , 2020 .
[9] Yabing Zhang,et al. Viscoelastic Wave Simulation with High Temporal Accuracy Using Frequency-Dependent Complex Velocity , 2020, Surveys in Geophysics.
[10] Chengyu Sun,et al. Modelling of viscoacoustic wave propagation in transversely isotropic media using decoupled fractional Laplacians , 2020, Geophysical Prospecting.
[11] Yabing Zhang,et al. Arbitrary‐order Taylor series expansion‐based viscoacoustic wavefield simulation in 3D vertical transversely isotropic media , 2020, Geophysical Prospecting.
[12] Yun-dong Guo,et al. Least-squares reverse time migration in TTI media using a pure qP-wave equation , 2020, GEOPHYSICS.
[13] Hui Zhou,et al. An implicit stabilization strategy for Q-compensated reverse time migration , 2020 .
[14] Jianping Huang,et al. Modeling of pure qP- and qSV-waves in tilted transversely isotropic media with the optimal quadratic approximation , 2020 .
[15] T. Zhu,et al. Fractional Laplacians viscoacoustic wavefield modeling with k-space-based time-stepping error compensating scheme , 2020 .
[16] Qingqing Li,et al. Stable and High-Efficiency Attenuation Compensation in Reverse-Time Migration Using Wavefield Decomposition Algorithm , 2019, IEEE Geoscience and Remote Sensing Letters.
[17] Hejun Zhu,et al. Viscoacoustic least-squares reverse time migration using a time-domain complex-valued wave equation , 2019, GEOPHYSICS.
[18] Martina Wittmann-Hohlbein,et al. Visco-acoustic least-squares reverse time migration in TTI media and application to OBN data , 2019, SEG Technical Program Expanded Abstracts 2019.
[19] T. Alkhalifah,et al. Viscoacoustic anisotropic wave equations , 2019, GEOPHYSICS.
[20] Yangkang Chen,et al. A matrix-transform numerical solver for fractional Laplacian viscoacoustic wave equation , 2019, GEOPHYSICS.
[21] T. Zhu,et al. Efficient modeling of wave propagation in a vertical transversely isotropic attenuative medium based on fractional Laplacian , 2019, GEOPHYSICS.
[22] Li-Yun Fu,et al. Effective Q-compensated reverse time migration using new decoupled fractional Laplacian viscoacoustic wave equation , 2019, GEOPHYSICS.
[23] T. Zhu,et al. Attenuation compensation for time-reversal imaging in VTI media , 2018, GEOPHYSICS.
[24] M. Warner,et al. Wave modeling in viscoacoustic media with transverse isotropy , 2019, GEOPHYSICS.
[25] Z. Ren,et al. A stable and efficient approach of Q reverse time migration , 2018, GEOPHYSICS.
[26] Jidong Yang,et al. Viscoacoustic reverse time migration using a time-domain complex-valued wave equation , 2018, GEOPHYSICS.
[27] T. Zhu,et al. Solving fractional Laplacian viscoelastic wave equations using domain decomposition , 2018, SEG Technical Program Expanded Abstracts 2018.
[28] Hejun Zhu,et al. A time-domain complex-valued wave equation for modelling visco-acoustic wave propagation , 2018, Geophysical Journal International.
[29] Hejun Zhu,et al. A finite-difference approach for solving pure quasi-P-wave equations in transversely isotropic and orthorhombic media , 2018, GEOPHYSICS.
[30] Hua-wei Zhou,et al. Reverse time migration: A prospect of seismic imaging methodology , 2018 .
[31] Hui Zhou,et al. Adaptive stabilization for Q-compensated reverse time migration , 2018 .
[32] T. Zhu,et al. Strategies for stable attenuation compensation in reverse‐time migration , 2017 .
[33] Zhenchun Li,et al. Attenuation compensation in anisotropic least-squares reverse time migration , 2017 .
[34] Tieyuan Zhu,et al. Numerical simulation of seismic wave propagation in viscoelastic-anisotropic media using frequency-independent Q wave equation , 2017 .
[35] Tieyuan Zhu,et al. Locally solving fractional Laplacian viscoacoustic wave equation using Hermite distributed approximating functional method , 2017 .
[36] T. Alkhalifah,et al. Common-image gathers using the excitation amplitude imaging condition , 2016 .
[37] T. Zhu. Implementation aspects of attenuation compensation in reverse‐time migration , 2016 .
[38] T. Alkhalifah,et al. Simulating propagation of decoupled elastic waves using low-rank approximate mixed-domain integral operators for anisotropic media , 2016 .
[39] David Smeulders,et al. Ultrasonic velocity and attenuation anisotropy of shales, Whitby, United Kingdom , 2016 .
[40] Jianping Huang,et al. Viscoacoustic Reverse Time Migration by Adding a Regularization Term , 2015 .
[41] Wencai Xu,et al. Pure Viscoacoustic Equation of TTI Media and Applied it in Anisotropic RTM , 2015 .
[42] Zhenchun Li,et al. A pure viscoacoustic equation for VTI media applied in anisotropic RTM , 2015 .
[43] Gerard T. Schuster,et al. Attenuation compensation for least-squares reverse time migration using the viscoacoustic-wave equation , 2014 .
[44] Sergey Fomel,et al. Viscoacoustic modeling and imaging using low-rank approximation , 2014 .
[45] Tieyuan Zhu,et al. Modeling acoustic wave propagation in heterogeneous attenuating media using decoupled fractional Laplacians , 2014 .
[46] Biondo Biondi,et al. Q-compensated reverse-time migration , 2014 .
[47] Tariq Alkhalifah,et al. The optimized expansion based low-rank method for wavefield extrapolation , 2014 .
[48] Bin Wang,et al. Compensating Visco-Acoustic Effects in Anisotropic Resverse-Time Migration , 2012 .
[49] T. Zhu,et al. Approximating constant‐Q seismic propagation in the time domain , 2012 .
[50] T. Alkhalifah. Acoustic anisotropic wavefields through perturbation theory , 2012 .
[51] Paul L. Stoffa,et al. Decoupled equations for reverse time migration in tilted transversely isotropic media , 2012 .
[52] Phil D. Anno,et al. Approximation of pure acoustic seismic wave propagation in TTI media , 2011 .
[53] Peter M. Bakker,et al. Stable P-wave modeling for reverse-time migration in tilted TI media , 2011 .
[54] Lexing Ying,et al. Seismic wave extrapolation using lowrank symbol approximation , 2013 .
[55] Yu Zhang,et al. Compensating for visco-acoustic effects with reverse time migration , 2010 .
[56] Joe Zhou,et al. Compensating for Visco-Acoustic Effects in TTI Reverse Time Migration , 2010 .
[57] Yu Zhang,et al. A stable TTI reverse time migration and its implementation , 2011 .
[58] James Sun,et al. 3D prestack depth migration with compensation for frequency dependent absorption and dispersion , 2010 .
[59] Robin P. Fletcher,et al. Reverse time migration in tilted transversely isotropic "TTI… media , 2009 .
[60] José M. Carcione,et al. Theory and modeling of constant-Q P- and S-waves using fractional time derivatives , 2009 .
[61] Eric Duveneck,et al. Acoustic VTI Wave Equations And Their Application For Anisotropic Reverse-time Migration , 2008 .
[62] Joseph M. Reilly,et al. Amplitude and Bandwidth Recovery Beneath Gas Zones Using Kirchhoff Prestack Depth Q-Migration , 2008 .
[63] A. Best,et al. A laboratory study of seismic velocity and attenuation anisotropy in near‐surface sedimentary rocks , 2007 .
[64] M. Chapman,et al. Velocity and attenuation anisotropy Implication of seismic fracture characterizations , 2007 .
[65] Yanghua Wang,et al. Inverse Q-filter for seismic resolution enhancement , 2006 .
[66] Guanquan Zhang,et al. An Anisotropic Acoustic Wave Equation For Modeling And Migration In 2D TTI Media , 2006 .
[67] J. Kendall,et al. Attenuation anisotropy and the relative frequency content of split shear waves , 2004 .
[68] K. Wapenaar,et al. Wavefield extrapolation and prestack depth migration in anelastic inhomogeneous media , 2002 .
[69] José M. Carcione,et al. Time-domain Modeling of Constant-Q Seismic Waves Using Fractional Derivatives , 2002 .
[70] Yanghua Wang,et al. A stable and efficient approach of inverse Q filtering , 2002 .
[71] Yue Wang,et al. REVERSE-TIME MIGRATION , 1999 .
[72] Tariq Alkhalifah,et al. An acoustic wave equation for anisotropic media , 2000 .
[73] G. McMechan,et al. Multifrequency viscoacoustic modeling and inversion , 1996 .
[74] G. West,et al. Inverse Q Migration , 1994 .
[75] W. Rizer,et al. VELOCITY AND ATTENUATION ANISOTROPY CAUSED BY MICROCRACKS AND MACROFRACTURES IN A MULTIAZIMUTH REVERSE VSP , 1993 .
[76] N. Hargreaves,et al. Inverse Q filtering by Fourier transform , 1991 .
[77] J. Carcione. Wave propagation in anisotropic linear viscoelastic media: theory and simulated wavefields , 1990 .
[78] José M. Carcione,et al. Viscoacoustic wave propagation simulation in the earth , 1988 .
[79] L. Thomsen. Weak elastic anisotropy , 1986 .
[80] S. Bickel,et al. Plane-wave Q deconvolution , 1985 .
[81] Moshe Reshef,et al. A nonreflecting boundary condition for discrete acoustic and elastic wave equations , 1985 .
[82] E. Baysal,et al. Reverse time migration , 1983 .
[83] G. McMechan. MIGRATION BY EXTRAPOLATION OF TIME‐DEPENDENT BOUNDARY VALUES* , 1983 .
[84] Einar Kjartansson,et al. Constant Q-wave propagation and attenuation , 1979 .
[85] R. L. Mills,et al. ATTENUATION OF SHEAR AND COMPRESSIONAL WAVES IN PIERRE SHALE , 1958 .