2000
DOI: 10.1063/1.125809
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Radiation losses of waveguide-based two-dimensional photonic crystals: Positive role of the substrate

Abstract: Radiation losses occurring in photonic crystals etched into planar waveguides are analyzed using a first-order perturbation approximation. Assuming the incoherent scattering limit, the model indicates that losses diminish as the cladding index approaches the core index. A simple scheme is devised to include these losses into purely two-dimensional calculations by using an imaginary index. Such calculations are shown to agree with corresponding experimental transmission through near-infrared photonic crystals, … Show more

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Cited by 197 publications
(136 citation statements)
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“…We include a phenomenological parameter ε im describing radiation loss in the third dimension, despite the 2D simulation model [19].…”
Section: Combiner Without (Case A) and With (Case B) Additional Holesmentioning
confidence: 99%
“…We include a phenomenological parameter ε im describing radiation loss in the third dimension, despite the 2D simulation model [19].…”
Section: Combiner Without (Case A) and With (Case B) Additional Holesmentioning
confidence: 99%
“…However, in the dipole mode of a normal triangular-lattice single defect, the is only several hundred [12], [13]. It has been pointed out that optical losses of the slab-type 2-D photonic-crystal cavity modes are dominated by the radiation loss out of the slab [12], [24], which implies that consideration of vertical coupling should be more important than that of in-plane mode confinement. Recently, Johnson et al proposed an idea that the vertical radiation loss is strongly dependent upon the mode shape [25].…”
Section: B Characteristics Of the Wgmmentioning
confidence: 99%
“…Due to the absence of a complete bandgap, the breaking of translational symmetry inevitably results in radiation losses of the resonator mode, which raises the need for optimizing the Q-factor of the resonator in 1D nanopillar waveguides. There have been some proposals to decrease the losses based on either mode delocalization [23] or on the effect of multipole cancellation [24]. A delocalized mode typically suffers from a decrease of the Q-factor.…”
Section: Aperiodic Nanopillar Waveguidesmentioning
confidence: 99%