RegSEM: a versatile code based on the spectral element method to compute seismic wave propagation at the regional scale
暂无分享,去创建一个
Jean-Pierre Vilotte | Jean-Paul Montagner | Paul Cupillard | É. Delavaud | J. Vilotte | J. Montagner | P. Cupillard | Y. Capdeville | Y. Capdeville | G. Burgos | G. Festa | Élise Delavaud | Gaël Burgos | Geatano Festa | E. Delavaud
[1] D. Komatitsch,et al. Spectral-element simulations of global seismic wave propagation—I. Validation , 2002 .
[2] K. Marfurt. Accuracy of finite-difference and finite-element modeling of the scalar and elastic wave equations , 1984 .
[3] P. Lognonné. Normal modes and seismograms in an anelastic rotating Earth , 1991 .
[4] G. A. Baker. Error Estimates for Finite Element Methods for Second Order Hyperbolic Equations , 1976 .
[5] Jean-Pierre Vilotte,et al. Solving elastodynamics in a fluid-solid heterogeneous sphere: a parallel spectral element approximation on non-conforming grids , 2003 .
[6] Jean Virieux,et al. SH-wave propagation in heterogeneous media; velocity-stress finite-difference method , 1984 .
[7] Paul Christiano,et al. On the effective seismic input for non-linear soil-structure interaction systems , 1984 .
[8] Géza Seriani,et al. 3-D large-scale wave propagation modeling by spectral element method on Cray T3E multiprocessor , 1998 .
[9] J. Virieux. P-SV wave propagation in heterogeneous media: Velocity‐stress finite‐difference method , 1986 .
[10] A. Patera. A spectral element method for fluid dynamics: Laminar flow in a channel expansion , 1984 .
[11] A. Tarantola. Inversion of seismic reflection data in the acoustic approximation , 1984 .
[12] Emanuele Casarotti,et al. CUBIT and Seismic Wave Propagation Based Upon the Spectral-Element Method: An Advanced Unstructured Mesher for Complex 3D Geological Media , 2008, IMR.
[13] Carl Tape,et al. Seismic tomography of the southern California crust based on spectral‐element and adjoint methods , 2010 .
[14] Qinya Liu,et al. Tomography, Adjoint Methods, Time-Reversal, and Banana-Doughnut Kernels , 2004 .
[15] D. Komatitsch,et al. Spectral-element simulations of global seismic wave propagation: II. Three-dimensional models, oceans, rotation and self-gravitation , 2002 .
[16] A. Fichtner,et al. Efficient numerical surface wave propagation through the optimization of discrete crustal models—a technique based on non-linear dispersion curve matching (DCM) , 2008 .
[17] Andreas Fichtner,et al. Full waveform tomography for radially anisotropic structure: New insights into present and past states of the Australasian upper mantle , 2009 .
[18] C. Bassin,et al. The Current Limits of resolution for surface wave tomography in North America , 2000 .
[19] Roberto Paolucci,et al. Near-Fault Earthquake Ground-Motion Simulation in the Grenoble Valley by a High-Performance Spectral Element Code , 2009 .
[20] B. Romanowicz,et al. Towards improving ambient noise tomography using simultaneously curvelet denoising filters and SEM simulations of seismic ambient noise , 2011 .
[21] M. Ritzwoller,et al. Monte-Carlo inversion for a global shear-velocity model of the crust and upper mantle , 2002 .
[22] A. Tarantola,et al. Two‐dimensional nonlinear inversion of seismic waveforms: Numerical results , 1986 .
[23] K. R. Kelly,et al. SYNTHETIC SEISMOGRAMS: A FINITE ‐DIFFERENCE APPROACH , 1976 .
[24] John Lysmer,et al. A Finite Element Method for Seismology , 1972 .
[25] É. Delavaud,et al. Interaction between surface waves and absorbing boundaries for wave propagation in geological basins: 2D numerical simulations , 2005 .
[26] M. Dumbser,et al. An arbitrary high-order discontinuous Galerkin method for elastic waves on unstructured meshes — II. The three-dimensional isotropic case , 2006 .
[27] Jean-Pierre Vilotte,et al. Triangular Spectral Element simulation of two-dimensional elastic wave propagation using unstructured triangular grids , 2006 .
[28] Jean-Pierre Vilotte,et al. Coupling the spectral element method with a modal solution for elastic wave propagation in global earth models , 2003 .
[29] L. Pérez-Rocha,et al. Diffraction of elastic waves by three-dimensional surface irregularities. Part II , 1989 .
[30] M. Longuet-Higgins. A theory of the origin of microseisms , 1950, Philosophical Transactions of the Royal Society of London. Series A, Mathematical and Physical Sciences.
[31] D. Boore,et al. Finite Difference Methods for Seismic Wave Propagation in Heterogeneous Materials , 1972 .
[32] Jean-Jacques Marigo,et al. 2-D non-periodic homogenization of the elastic wave equation: SH case , 2010 .
[33] Jean Virieux,et al. SH-wave propagation in heterogeneous media: velocity-stress finite-difference method , 1984 .
[34] R. Sadourny. Conservative Finite-Difference Approximations of the Primitive Equations on Quasi-Uniform Spherical Grids , 1972 .
[35] Andreas Fichtner,et al. The adjoint method in seismology – I. Theory , 2006 .
[36] Jean-Jacques Marigo,et al. 2-D non-periodic homogenization to upscale elastic media for P–SV waves , 2010 .
[37] M. Korn,et al. Incorporation of attenuation into time-domain computations of seismic wave fields , 1987 .
[38] Emanuele Casarotti,et al. Forward and adjoint simulations of seismic wave propagation on fully unstructured hexahedral meshes , 2011 .
[39] Error Estimates for the Finite Element Method , 2002 .
[40] Albert Tarantola,et al. Theoretical background for the inversion of seismic waveforms including elasticity and attenuation , 1988 .
[41] Carl Tape,et al. Adjoint Tomography of the Southern California Crust , 2009, Science.
[42] Jeroen Tromp,et al. Three-Dimensional Simulations of Seismic-Wave Propagation in the Taipei Basin with Realistic Topography Based upon the Spectral-Element Method , 2008 .
[43] T. Dupont. $L^2 $-Estimates for Galerkin Methods for Second Order Hyperbolic Equations , 1973 .
[44] Andreas Fichtner,et al. Full seismic waveform tomography for upper-mantle structure in the Australasian region using adjoint methods , 2009 .
[45] D. Komatitsch,et al. Introduction to the spectral element method for three-dimensional seismic wave propagation , 1999 .
[46] T. Jordan,et al. FAST TRACK PAPER: Full three-dimensional tomography: a comparison between the scattering-integral and adjoint-wavefield methods , 2007 .
[47] James F. Doyle,et al. The Spectral Element Method , 2020, Wave Propagation in Structures.
[48] P. Lognonné,et al. Fréchet derivatives of coupled seismograms with respect to an anelastic rotating earth , 1996 .
[49] D. Komatitsch,et al. The Spectral-Element Method, Beowulf Computing, and Global Seismology , 2002, Science.
[50] Roland Martin,et al. An unsplit convolutional perfectly matched layer technique improved at grazing incidence for the viscoelastic wave equation , 2009 .
[51] V. Červený,et al. Seismic Ray Theory , 2001, Encyclopedia of Solid Earth Geophysics.
[52] R. Snieder,et al. Eurasian fundamental mode surface wave phase velocities and their relationship with tectonic structures , 1998 .
[53] H. Kanamori,et al. Waveform modeling of the slab beneath Japan , 2007 .
[54] Andreas Fichtner,et al. The adjoint method in seismology—: II. Applications: traveltimes and sensitivity functionals , 2006 .
[55] B. Romanowicz,et al. Modelling of coupled normal modes of the Earth: the spectral method , 1990 .
[56] Andreas Fichtner,et al. Simulation and Inversion of Seismic Wave Propagation on Continental Scales Based on a Spectral - Element Method , 2009 .
[57] J. Tromp,et al. Theoretical Global Seismology , 1998 .
[58] E. Bozdağ,et al. On crustal corrections in surface wave tomography , 2008 .
[59] Martin Käser,et al. Regular versus irregular meshing for complicated models and their effect on synthetic seismograms , 2010 .
[60] Emmanuel Chaljub,et al. Spectral element modelling of three-dimensional wave propagation in a self-gravitating Earth with an arbitrarily stratified outer core , 2003, physics/0308102.
[61] S. P. Oliveira,et al. EFFECT OF ELEMENT DISTORTION ON THE NUMERICAL DISPERSION OF SPECTRAL ELEMENT METHODS , 2011 .
[62] Kim B. Olsen,et al. Site Amplification in the Los Angeles Basin from Three-Dimensional Modeling of Ground Motion , 2000 .
[63] Jeannot Trampert,et al. Assessment of tomographic mantle models using spectral element seismograms , 2010 .
[64] D. Komatitsch,et al. The spectral element method: An efficient tool to simulate the seismic response of 2D and 3D geological structures , 1998, Bulletin of the Seismological Society of America.
[65] Géza Seriani,et al. Spectral element method for acoustic wave simulation in heterogeneous media , 1994 .
[66] Jean-Paul Montagner,et al. Reliability of mantle tomography models assessed by spectral element simulation , 2009 .
[67] P. Moczo,et al. The finite-difference time-domain method for modeling of seismic wave propagation , 2007 .
[68] D. Komatitsch,et al. Simulations of Ground Motion in the Los Angeles Basin Based upon the Spectral-Element Method , 2004 .
[69] Yvon Maday,et al. Optimal error analysis of spectral methods with emphasis on non-constant coefficients and deformed geometries , 1990 .
[70] Kim B. Olsen,et al. Three-dimensional simulation of earthquakes on the Los Angeles fault system , 1996, Bulletin of the Seismological Society of America.
[71] Ezio Faccioli,et al. 2d and 3D elastic wave propagation by a pseudo-spectral domain decomposition method , 1997 .
[72] Z. Alterman,et al. Propagation of elastic waves in layered media by finite difference methods , 1968 .
[73] Jean-Paul Montagner,et al. SPICE benchmark for global tomographic methods , 2008 .
[74] J. Tromp,et al. Noise cross-correlation sensitivity kernels , 2010 .
[75] F. Marone,et al. Non-linear crustal corrections in high-resolution regional waveform seismic tomography , 2007 .
[76] D. L. Anderson,et al. Preliminary reference earth model , 1981 .
[77] P. Paolucci,et al. The “Cubed Sphere” , 1996 .
[78] Michel Campillo,et al. Emergence of broadband Rayleigh waves from correlations of the ambient seismic noise , 2004 .
[79] B. Romanowicz,et al. A simple method for improving crustal corrections in waveform tomography , 2010 .
[80] J. Marigo,et al. Shallow layer correction for Spectral Element like methods , 2008 .
[81] F. Gilbert. Excitation of the Normal Modes of the Earth by Earthquake Sources , 1971 .
[82] Jean-Paul Montagner,et al. Global upper mantle tomography of seismic velocities and anisotropies , 1991 .
[83] J. Vilotte,et al. The Newmark scheme as velocity–stress time-staggering: an efficient PML implementation for spectral element simulations of elastodynamics , 2005 .
[84] Pierre-Yves Bard,et al. Quantitative Comparison of Four Numerical Predictions of 3D Ground Motion in the Grenoble Valley, France , 2010 .
[85] A. Patera,et al. Spectral element methods for the incompressible Navier-Stokes equations , 1989 .
[86] Tatsuo Ohmachi,et al. Love-wave propagation in a three-dimensional sedimentary basin , 1992, Bulletin of the Seismological Society of America.
[87] J. Trampert,et al. On the robustness of global radially anisotropic surface wave tomography , 2010 .