Abstract
A 2D discretization of Maxwell`s equations is studied in terms of the electromagnetic potentials using linear and cubic finite elements. The formulation is first analyzed with respect to the discrete dispersion properties to show that it is pollution free. It is then further applied to a simple cylindrical waveguide problem, showing good convergence to the analytical eigenfrequencies. (author) 6 figs., 13 refs.
Jaun, A;
Appert, K;
Vaclavik, J
[1]
- Ecole Polytechnique Federale, Lausanne (Switzerland). Centre de Recherche en Physique des Plasma (CRPP)
Citation Formats
Jaun, A, Appert, K, and Vaclavik, J.
Pollution free discretization of Maxwell`s equations in terms of potentials.
Switzerland: N. p.,
1994.
Web.
Jaun, A, Appert, K, & Vaclavik, J.
Pollution free discretization of Maxwell`s equations in terms of potentials.
Switzerland.
Jaun, A, Appert, K, and Vaclavik, J.
1994.
"Pollution free discretization of Maxwell`s equations in terms of potentials."
Switzerland.
@misc{etde_10144879,
title = {Pollution free discretization of Maxwell`s equations in terms of potentials}
author = {Jaun, A, Appert, K, and Vaclavik, J}
abstractNote = {A 2D discretization of Maxwell`s equations is studied in terms of the electromagnetic potentials using linear and cubic finite elements. The formulation is first analyzed with respect to the discrete dispersion properties to show that it is pollution free. It is then further applied to a simple cylindrical waveguide problem, showing good convergence to the analytical eigenfrequencies. (author) 6 figs., 13 refs.}
place = {Switzerland}
year = {1994}
month = {Mar}
}
title = {Pollution free discretization of Maxwell`s equations in terms of potentials}
author = {Jaun, A, Appert, K, and Vaclavik, J}
abstractNote = {A 2D discretization of Maxwell`s equations is studied in terms of the electromagnetic potentials using linear and cubic finite elements. The formulation is first analyzed with respect to the discrete dispersion properties to show that it is pollution free. It is then further applied to a simple cylindrical waveguide problem, showing good convergence to the analytical eigenfrequencies. (author) 6 figs., 13 refs.}
place = {Switzerland}
year = {1994}
month = {Mar}
}