Surface topography and the weathered zone (i.e., heterogeneity near the earth’s surface) have great effects on elastic wave propagation. Both surface waves and body waves are contaminated by scattering and conversion by the irregular surface topographic features. In this paper, we present a 2D numerical solver for the elastic wave equation that combines a 4th-order ADER scheme (Arbitrary high-order accuracy using DERivatives) with the characteristic variable method at the free surface boundary. The method is based on the velocity-stress formulation. We demonstrate the method by calculating synthetic seismograms for simple features
<p>The presence of topography poses a challenge for seismic modeling with finite-difference codes. T...
We have developed a two-dimensional viscoelastic finite-difference modeling method for highly comple...
The presence of topography poses a challenge for seismic modeling with finite-difference codes. The ...
Hestholm⁄ Three–dimensional (3D) elastic wave propagation modeling in the velocity–stress formulatio...
A stable and explicit second order accurate finite difference method for the elastic wave equation i...
I present synthetics of seismic wave propagation near free surface topography. The velocity-stress f...
In this study, we propose a new numerical method, named as Traction Image method, to accurately and ...
Surface topography has been considered a difficult task for seismic wave numerical modelling by the ...
accepted and to be published in Geophys. J. Int.International audienceA method is proposed for accur...
accepted and to be published in Geophys. J. Int.International audienceA method is proposed for accur...
accepted and to be published in Geophys. J. Int.International audienceA method is proposed for accur...
accepted and to be published in Geophys. J. Int.International audienceA method is proposed for accur...
Two of the persistent problems in finite-difference solutions of the elastic wave equation are the l...
Two of the persistent problems in finite-difference solutions of the elastic wave equation are the l...
Thesis (S.M.)--Massachusetts Institute of Technology, Dept. of Earth, Atmospheric, and Planetary Sci...
<p>The presence of topography poses a challenge for seismic modeling with finite-difference codes. T...
We have developed a two-dimensional viscoelastic finite-difference modeling method for highly comple...
The presence of topography poses a challenge for seismic modeling with finite-difference codes. The ...
Hestholm⁄ Three–dimensional (3D) elastic wave propagation modeling in the velocity–stress formulatio...
A stable and explicit second order accurate finite difference method for the elastic wave equation i...
I present synthetics of seismic wave propagation near free surface topography. The velocity-stress f...
In this study, we propose a new numerical method, named as Traction Image method, to accurately and ...
Surface topography has been considered a difficult task for seismic wave numerical modelling by the ...
accepted and to be published in Geophys. J. Int.International audienceA method is proposed for accur...
accepted and to be published in Geophys. J. Int.International audienceA method is proposed for accur...
accepted and to be published in Geophys. J. Int.International audienceA method is proposed for accur...
accepted and to be published in Geophys. J. Int.International audienceA method is proposed for accur...
Two of the persistent problems in finite-difference solutions of the elastic wave equation are the l...
Two of the persistent problems in finite-difference solutions of the elastic wave equation are the l...
Thesis (S.M.)--Massachusetts Institute of Technology, Dept. of Earth, Atmospheric, and Planetary Sci...
<p>The presence of topography poses a challenge for seismic modeling with finite-difference codes. T...
We have developed a two-dimensional viscoelastic finite-difference modeling method for highly comple...
The presence of topography poses a challenge for seismic modeling with finite-difference codes. The ...