DocumentCode :
1654194
Title :
Vector analysis of dielectric waveguides using magnetic field finite elements with Helmholtz equation
Author :
Silveira, M. ; Ribeiro, J.A.J. ; Pereira, W.N.A. ; Gopinath, A.
Author_Institution :
Nat. Inst. of Telecommun., Brazil
Volume :
3
fYear :
2001
fDate :
6/23/1905 12:00:00 AM
Firstpage :
1155
Abstract :
Many authors have implemented numerical techniques to analyze the propagation of optical signals in dielectric waveguides, with purpose of eliminating the spurious modes. The finite element method has been used with excellent results for the propagation constant. The finite difference technique for rectangular dielectric structures added substantial contributions for these problems. Both of them, analyzed the case of loss inside the guide region. Most of these analyses assume the piecewise continuity of the dielectric constant. In this paper, that condition is applied to the curl-curl equation to derive an H-field finite element method to obtain the propagation constant. Numerical results agree with the other methods. The advantage of this formulation is that it does not require the use of the perturbation technique to solve for loss or gain in the waveguide and includes the continuity of the Hz and Ez components at the dielectric boundary interface
Keywords :
Helmholtz equations; dielectric waveguides; finite element analysis; magnetic fields; waveguide theory; H-field finite element method; Helmholtz equation; curl-curl equation; dielectric boundary interface; dielectric waveguides; magnetic field finite elements; optical signals; propagation constant; spurious modes; vector analysis; Dielectric losses; Finite difference methods; Finite element methods; Magnetic analysis; Magnetic fields; Optical losses; Optical propagation; Optical waveguides; Propagation constant; Signal analysis;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Electronics, Circuits and Systems, 2001. ICECS 2001. The 8th IEEE International Conference on
Print_ISBN :
0-7803-7057-0
Type :
conf
DOI :
10.1109/ICECS.2001.957421
Filename :
957421
Link To Document :
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