Curvilinear vector finite difference approach to the computation of waveguide modes

FANTI, ALESSANDRO
;
MAZZARELLA, GIUSEPPE;MONTISCI, GIORGIO
2012-01-01

Abstract

We describe here a Vector Finite Difference approach to the evaluation of waveguide eigenvalues and modes for rectangular, circular and elliptical waveguides. The FD is applied using a 2D cartesian, polar and elliptical grid in the waveguide section. A suitable Taylor expansion of the vector mode function allows to take exactly into account the boundary condition. To prevent the raising of spurious modes, our FD approximation results in a constrained eigenvalue problem, that we solve using a decomposition method. This approach has been evaluated comparing our results to the analytical modes of rectangular and circular waveguide, and to known data for the elliptic case.
2012
Inglese
1
1
29
37
9
http://www.aemjournal.org/index.php/AEM/article/download/45/15
https://aemjournal.org/index.php/AEM/index
Esperti anonimi
internazionale
scientifica
Polar and elliptical grid; Vector finite difference; Waveguide; Electrical and Electronic Engineering; Electronic, Optical and Magnetic Materials; Radiation
no
Fanti, Alessandro; Mazzarella, Giuseppe; Montisci, Giorgio
1.1 Articolo in rivista
info:eu-repo/semantics/article
1 Contributo su Rivista::1.1 Articolo in rivista
262
3
open
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Type: versione editoriale
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