Abstract
The aim of this report is to present a method for solving the time-domain three-dimensional Maxwell equations. This method is based on a variational formulation and can be easily coupled with a particle solver for the Vlasov equation. The necessity to take into account complex three-dimensional geometries and to have a spatial resolution fitted to the various computation zones, leads to choose a finite element method built on tetrahedral unstructured meshes. 12 refs.
Citation Formats
Heintze, E.
Numerical resolution of the time-domain three-dimensional Maxwell equations by a conform finite element approximation. Part I: theoretical formulation; Resolution des equations de Maxwell instationnaires par une methode d`elements finis conformes 3D. 1ere partie: formulation theorique.
France: N. p.,
1993.
Web.
Heintze, E.
Numerical resolution of the time-domain three-dimensional Maxwell equations by a conform finite element approximation. Part I: theoretical formulation; Resolution des equations de Maxwell instationnaires par une methode d`elements finis conformes 3D. 1ere partie: formulation theorique.
France.
Heintze, E.
1993.
"Numerical resolution of the time-domain three-dimensional Maxwell equations by a conform finite element approximation. Part I: theoretical formulation; Resolution des equations de Maxwell instationnaires par une methode d`elements finis conformes 3D. 1ere partie: formulation theorique."
France.
@misc{etde_10103969,
title = {Numerical resolution of the time-domain three-dimensional Maxwell equations by a conform finite element approximation. Part I: theoretical formulation; Resolution des equations de Maxwell instationnaires par une methode d`elements finis conformes 3D. 1ere partie: formulation theorique}
author = {Heintze, E}
abstractNote = {The aim of this report is to present a method for solving the time-domain three-dimensional Maxwell equations. This method is based on a variational formulation and can be easily coupled with a particle solver for the Vlasov equation. The necessity to take into account complex three-dimensional geometries and to have a spatial resolution fitted to the various computation zones, leads to choose a finite element method built on tetrahedral unstructured meshes. 12 refs.}
place = {France}
year = {1993}
month = {Dec}
}
title = {Numerical resolution of the time-domain three-dimensional Maxwell equations by a conform finite element approximation. Part I: theoretical formulation; Resolution des equations de Maxwell instationnaires par une methode d`elements finis conformes 3D. 1ere partie: formulation theorique}
author = {Heintze, E}
abstractNote = {The aim of this report is to present a method for solving the time-domain three-dimensional Maxwell equations. This method is based on a variational formulation and can be easily coupled with a particle solver for the Vlasov equation. The necessity to take into account complex three-dimensional geometries and to have a spatial resolution fitted to the various computation zones, leads to choose a finite element method built on tetrahedral unstructured meshes. 12 refs.}
place = {France}
year = {1993}
month = {Dec}
}