Hostname: page-component-77c89778f8-gvh9x Total loading time: 0 Render date: 2024-07-16T09:10:32.102Z Has data issue: false hasContentIssue false

Evaluation of shielding effectiveness of composite wall with a time domain discontinuous Galerkin method*

Published online by Cambridge University Press:  08 November 2013

Abelin Kameni Ntichi*
Affiliation:
Laboratoire de Génie Electrique de Paris, UMR 8507 CNRS, SUPELEC, Université Pierre et Marie Curie, Université Paris Sud, Gif-sur-Yvette, France
Axel Modave
Affiliation:
Applied Computational Electromagnetics, Institut Montéfiore, Université de Liège, 4000 Liege, Belgium
Mohamed Boubekeur
Affiliation:
Laboratoire de Génie Electrique de Paris, UMR 8507 CNRS, SUPELEC, Université Pierre et Marie Curie, Université Paris Sud, Gif-sur-Yvette, France
Valentin Preault
Affiliation:
Laboratoire de Génie Electrique de Paris, UMR 8507 CNRS, SUPELEC, Université Pierre et Marie Curie, Université Paris Sud, Gif-sur-Yvette, France
Lionel Pichon
Affiliation:
Laboratoire de Génie Electrique de Paris, UMR 8507 CNRS, SUPELEC, Université Pierre et Marie Curie, Université Paris Sud, Gif-sur-Yvette, France
Christophe Geuzaine
Affiliation:
Applied Computational Electromagnetics, Institut Montéfiore, Université de Liège, 4000 Liege, Belgium
Get access

Abstract

This article presents a time domain discontinuous Galerkin method applied for solving the con-servative form of Maxwells’ equations and computing the radiated fields in electromagnetic compatibility problems. The results obtained in homogeneous media for the transverse magnetic waves are validated in two cases. We compare our solution to an analytical solution of Maxwells’ equations based on characteristic method. Our results on shielding effectiveness of a conducting wall are same as those obtained from analytical expression in frequency domain. The propagation in heterogeneous medium is explored. The shielding effectiveness of a composite wall partially filled by circular conductives inclusions is computed. The proposed results are in conformity with the classical predictive homogenization rules.

Type
Research Article
Copyright
© EDP Sciences, 2013

Access options

Get access to the full version of this content by using one of the access options below. (Log in options will check for institutional or personal access. Content may require purchase if you do not have access.)

Footnotes

*

Contribution to the Topical Issue “Numelec 2012”, Edited by Adel Razek.

References

Wang, J., Tsuchikawa, T., Fujiwara, O., IEICE Trans. Commun. E88-B 358 (2005)CrossRef
Arnold, D.N., Brezzi, F., Cockburn, B., Marini, L.D., SIAM J. Numer. Anal. 39, 1749 (2002)CrossRef
Cockburn, B., Shut, C.-W., J. Comp. Physiol. 141, 199 (1998)CrossRef
Geuzaine, C., Remacle, J.-F., Int. J. Num. Methods Eng. 79, 1309 (2009)CrossRef
Cohen, G., Ferrieres, X., Pernet, S., J. Comp. Phys. 217, 340 (2006)CrossRef
Hesthaven, J.S., Warburton, T., J. Comp. Phys. 181, 186 (2002)CrossRef
Gimonet, G., Cioni, J.-P., Fezoui, L., Poupaud, F., Rapport de recherche INRIA 95, 37 (1995)Google Scholar
Stratton, J.A., Hebenstreit, J., Théorie de l’électromagnetisme (Dunod, Paris, 1961)Google Scholar
Sihvola, A., IEE Electromagnetic Waves Series 47 (1999)
Gaier, J.R., IEEE Trans. Electromagn. Compat. 34, 351 (1992)CrossRef