Vector analysis of optical dielectric waveguide bends using finite-difference method
- 1 January 1996
- journal article
- Published by Institute of Electrical and Electronics Engineers (IEEE) in Journal of Lightwave Technology
- Vol. 14 (9) , 2085-2092
- https://doi.org/10.1109/50.536977
Abstract
A full-vectorial analysis of optical dielectric waveguide bends using the finite-difference method has been developed. The formulation was based on the transverse electric field components, E/sub r/ and E/sub z/. To set up the boundary conditions at each dielectric interface, the continuity of E/sub /spl theta//, H/sub /spl theta//, and the tangential component of the electric field, and the discontinuity of the normal component of the electric field were satisfied. The finite-difference scheme was modified to satisfy these boundary conditions. The results of the analysis using the current method is compared with previous results. The optimal offset for 90/spl deg/ bends was obtained, and the losses for these optimal bend structures are also presented.Keywords
This publication has 10 references indexed in Scilit:
- Rigorous, full-vectorial source-type integral equation analysis of circularly curved channel waveguidesIEEE Transactions on Microwave Theory and Techniques, 1995
- Vectorial analysis of bends in optical strip waveguides by the method of linesRadio Science, 1993
- Numerical analysis of curvature loss in optical waveguides by the finite-element methodJournal of Lightwave Technology, 1993
- Method of lines for the analysis of the propagation characteristics of curved optical rib waveguidesIEEE Journal of Quantum Electronics, 1991
- A comparison between finite element calculations and experimental results on InGaAsP/InP waveguidesJournal of Lightwave Technology, 1990
- Novel method for analysis of curved optical rib-waveguidesElectronics Letters, 1989
- Semivectorial polarised finite difference method for optical waveguides with arbitrary index profilesIEE Proceedings J Optoelectronics, 1988
- Improved coupled-mode equations for dielectric guidesIEEE Journal of Quantum Electronics, 1986
- Approximate scalar finite-element analysis of anisotropic optical waveguidesElectronics Letters, 1982
- Analysis of curved optical waveguides by conformal transformationIEEE Journal of Quantum Electronics, 1975