Résolution des équations de Maxwell dans des domaines prismatiques tridimensionnels

Patrick Ciarlet; Emmanuelle Garcia; Jun Zou

doi:10.1016/j.crma.2004.09.032

Résolution des équations de Maxwell dans des domaines prismatiques tridimensionnels

Patrick Ciarlet
, Emmanuelle Garcia
, Jun Zou

Laboratoire POems UMR 7231 CNRS-INRIA-ENSTA, ENSTA-UMA
The Chinese University of Hong Kong

Résultats de recherche: Contribution à un journal › Article › Revue par des pairs

9 Citations (Scopus)

Résumé

In this Note, we introduce the Fourier Singular Complement Method, for solving Maxwell equations in a 3D prismatic domain. The numerical implementation of this method provides a continuous approximation of the electromagnetic field. It can be applied to the computation of propagating and evanescent modes in prismatic stub filters, thus generalizing 2D approaches.

Titre traduit de la contribution	Solving Maxwell equations in 3D prismatic domains
langue originale	Français
Pages (de - à)	721-726
Nombre de pages	6
journal	Comptes Rendus Mathematique
Volume	339
Numéro de publication	10
Les DOIs	https://doi.org/10.1016/j.crma.2004.09.032
état	Publié - 15 nov. 2004

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10.1016/j.crma.2004.09.032

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abstract = "In this Note, we introduce the Fourier Singular Complement Method, for solving Maxwell equations in a 3D prismatic domain. The numerical implementation of this method provides a continuous approximation of the electromagnetic field. It can be applied to the computation of propagating and evanescent modes in prismatic stub filters, thus generalizing 2D approaches.",

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AB - In this Note, we introduce the Fourier Singular Complement Method, for solving Maxwell equations in a 3D prismatic domain. The numerical implementation of this method provides a continuous approximation of the electromagnetic field. It can be applied to the computation of propagating and evanescent modes in prismatic stub filters, thus generalizing 2D approaches.

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Résolution des équations de Maxwell dans des domaines prismatiques tridimensionnels

Résumé

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