1998
DOI: 10.1109/50.721081
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A COST 240 benchmark test for beam propagation methods applied to an electrooptical modulator based on surface plasmons

Abstract: Abstract-Modeling of a waveguide polymer electrooptic (EO) modulator based on a resonant excitation of surface plasmons was used as a benchmark test for several beam propagation methods (BPM's). Wave-optical analysis of the structure is presented, and the results of four implementations of three numerical modeling methods are mutually compared and discussed.

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Cited by 8 publications
(8 citation statements)
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“…An FFT-based BPM program including the reflection operator of Equation (9) has been implemented in Fortran to calculate the reflected power in TE and TM cases. The numerical values of the FFT-BPM algorithm are as follows: Number of sampling points along x-axis N = 2 16 , sampling interval along the x-axis ∆x = 0.0003 · λ o /n re f , propagation step-size ∆z = 1 nm. The dielectric waveguide core thickness h varies from 1 to 900 nm, the core refractive index is n co = 3.6, the cladding refractive index is expressed as a percentage δ of the core refractive index: n cl = n co (1 − δ) (where δ = 3%, and 10%), and the free space wavelength λ o = 0.86 µm.…”
Section: Dielectric Waveguide Facetmentioning
confidence: 99%
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“…An FFT-based BPM program including the reflection operator of Equation (9) has been implemented in Fortran to calculate the reflected power in TE and TM cases. The numerical values of the FFT-BPM algorithm are as follows: Number of sampling points along x-axis N = 2 16 , sampling interval along the x-axis ∆x = 0.0003 · λ o /n re f , propagation step-size ∆z = 1 nm. The dielectric waveguide core thickness h varies from 1 to 900 nm, the core refractive index is n co = 3.6, the cladding refractive index is expressed as a percentage δ of the core refractive index: n cl = n co (1 − δ) (where δ = 3%, and 10%), and the free space wavelength λ o = 0.86 µm.…”
Section: Dielectric Waveguide Facetmentioning
confidence: 99%
“…The main essence of the BPM is simple: propagation in a reference homogenous medium over a small distance ∆z followed by phase correction that takes into account the spatial dependence of the refractive index of the medium. However, three major problems should be considered carefully when dealing with step discontinuity and plasmonic devices: The transverse magnetic nature of modes, the abrupt index change in the transverse direction and in the propagation direction at the junction plane [15].Two remedies are used to circumvent the first two problems: the TM nature of the propagated mode is transformed to an equivalent TE field propagating in an equivalent refractive index medium [16,17]. Concerning the step-like transverse variation of the refractive index of the dielectric and plasmonic guides, we used a sigmoid-like function to approximate such abrupt index changes.…”
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confidence: 99%
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