International audienceLocal mesh refinement severely impedes the efficiency of explicit time-stepping methods for numerical wave propagation. Local time-stepping (LTS) methods overcome the bottleneck due to a few small elements by allowing smaller time-steps precisely where those elements are located. Yet when the region of local mesh refinement itself contains a sub-region of even smaller elements, any local time-step again will be overly restricted. To remedy the repeated bottleneck caused by hierarchical mesh refinement, multi-level local time-stepping methods are proposed, which permit the use of the appropriate time-step at every level of mesh refinement. Based on the LTS methods from Diaz and Grote (2009), these multi-level LTS method...
In complex acoustic or elastic media, finite element meshes often require regions of refinement to h...
Modeling and imaging techniques for geophysics are extremely demanding in terms of computational res...
In practical flow configurations, a large disparities of geometrical length scales are often encount...
Local mesh refinement severly impedes the efficiency of explicit time-stepping methods for numerical...
Local mesh refinement severly impedes the effciency of explicit time-stepping methods for numerical ...
International audienceLocal mesh refinement severely impedes the efficiency of explicit time-steppin...
Local mesh refinement significantly in uences the performance of explicit time-stepping methods for ...
Local time-stepping methods permit to overcome the severe stability constraint on explicit methods c...
Locally refined meshes severely impede the efficiency of explicit Runge-Kutta (RK) methods for the s...
In a wide range of real-world applications in acoustics, electromagnetism and elasticity, relevance ...
International audienceLocally refined meshes impose severe stability constraints on explicit time-st...
Locally refined meshes impose severe stability constraints on explicit time-stepping methods for the...
Abstract. Locally refined meshes impose severe stability constraints on explicit time-stepping metho...
Local adaptivity and mesh refinement are key to the efficient simulation of wave phenomena in hetero...
Semi-discrete Galerkin formulations of transient wave equations, either with conforming or discontin...
In complex acoustic or elastic media, finite element meshes often require regions of refinement to h...
Modeling and imaging techniques for geophysics are extremely demanding in terms of computational res...
In practical flow configurations, a large disparities of geometrical length scales are often encount...
Local mesh refinement severly impedes the efficiency of explicit time-stepping methods for numerical...
Local mesh refinement severly impedes the effciency of explicit time-stepping methods for numerical ...
International audienceLocal mesh refinement severely impedes the efficiency of explicit time-steppin...
Local mesh refinement significantly in uences the performance of explicit time-stepping methods for ...
Local time-stepping methods permit to overcome the severe stability constraint on explicit methods c...
Locally refined meshes severely impede the efficiency of explicit Runge-Kutta (RK) methods for the s...
In a wide range of real-world applications in acoustics, electromagnetism and elasticity, relevance ...
International audienceLocally refined meshes impose severe stability constraints on explicit time-st...
Locally refined meshes impose severe stability constraints on explicit time-stepping methods for the...
Abstract. Locally refined meshes impose severe stability constraints on explicit time-stepping metho...
Local adaptivity and mesh refinement are key to the efficient simulation of wave phenomena in hetero...
Semi-discrete Galerkin formulations of transient wave equations, either with conforming or discontin...
In complex acoustic or elastic media, finite element meshes often require regions of refinement to h...
Modeling and imaging techniques for geophysics are extremely demanding in terms of computational res...
In practical flow configurations, a large disparities of geometrical length scales are often encount...