Motivated by seismological problems, we have studied a fourth-order split scheme for the elastic wave equation. We split in the spatial directions and obtain locally one-dimensional systems to be solved. We have analyzed the new scheme and obtained results showing consistency and stability. We have used the split scheme to solve problems in two and three dimensions. We have also looked at the influence of singular forcing terms on the convergence properties of the scheme.Peer Reviewe
Summarization: When treating the forward full waveform case, a fast and accurate algorithm for model...
This paper presents a review of high-order and optimized finite-difference methods for numerically s...
We construct numerical schemes for solving 3D paraxial equations, using splitting techniques. The so...
Motivated by seismological problems, we have studied a fourth-order split scheme for the elastic wav...
Motivated by seismological problems we have studied a 4th order split scheme for the elastic wave eq...
The motivation for our studies is coming from simulation of earthquakes, that are modelled by elast...
The motivation to our studies came from simulation of earth-quakes, that are modeled with elastic wa...
The motivation for our studies is coming from the simulation of earthquakes, that are modeled by ela...
We are motivated by simulating a three-dimensional wave equation for an anisotropic material with st...
The motivation for our studies is coming from the simulation of earthquakes, that are modeled by ela...
We discuss iterative operator splitting method for wave-equations motivated from the eigenvalue-prob...
In this abstract, we propose a new finite-difference scheme for solving wave equations. This scheme ...
In this article, we combine operator-splitting methods of an iterative and non-iterative type to pro...
National audienceThis paper deals with the development of an enhanced model for solving wave–wave an...
We first derive necessary and sufficient stiff order conditions, up to order four, for exponential s...
Summarization: When treating the forward full waveform case, a fast and accurate algorithm for model...
This paper presents a review of high-order and optimized finite-difference methods for numerically s...
We construct numerical schemes for solving 3D paraxial equations, using splitting techniques. The so...
Motivated by seismological problems, we have studied a fourth-order split scheme for the elastic wav...
Motivated by seismological problems we have studied a 4th order split scheme for the elastic wave eq...
The motivation for our studies is coming from simulation of earthquakes, that are modelled by elast...
The motivation to our studies came from simulation of earth-quakes, that are modeled with elastic wa...
The motivation for our studies is coming from the simulation of earthquakes, that are modeled by ela...
We are motivated by simulating a three-dimensional wave equation for an anisotropic material with st...
The motivation for our studies is coming from the simulation of earthquakes, that are modeled by ela...
We discuss iterative operator splitting method for wave-equations motivated from the eigenvalue-prob...
In this abstract, we propose a new finite-difference scheme for solving wave equations. This scheme ...
In this article, we combine operator-splitting methods of an iterative and non-iterative type to pro...
National audienceThis paper deals with the development of an enhanced model for solving wave–wave an...
We first derive necessary and sufficient stiff order conditions, up to order four, for exponential s...
Summarization: When treating the forward full waveform case, a fast and accurate algorithm for model...
This paper presents a review of high-order and optimized finite-difference methods for numerically s...
We construct numerical schemes for solving 3D paraxial equations, using splitting techniques. The so...