2008
DOI: 10.1007/s11082-009-9292-3
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Optical modeling of laterally-corrugated ridge-waveguide gratings

Abstract: The paper presents some model improvements for the optical simulation of laterally-corrugated ridge-waveguide distributed feedback lasers. Simulation results are discussed and design principles for achieving single-longitudinal-mode operation are outlined. The effects of the laterally-corrugated ridge geometry both on the coupling coefficient and on the Bragg wavelength of different transverse modes are presented. The improved modeling has been used to design 980 nm distributed feedback lasers with laterally-c… Show more

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Cited by 20 publications
(8 citation statements)
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“…This is due to the fact that the maximum κ is obtained in practice with γ = ½, and the maximum κ is approximately inversely proportional to m. In DFB structures with surface gratings neither of these characteristics is true (Laakso et al 2008). However, the calculated SMSR doesn't show a significant dependence on m, whereas γ affects only the optimal values of d 1 and d 2 , as illustrated in Fig.…”
Section: The Optimal Single-mode Yieldmentioning
confidence: 99%
“…This is due to the fact that the maximum κ is obtained in practice with γ = ½, and the maximum κ is approximately inversely proportional to m. In DFB structures with surface gratings neither of these characteristics is true (Laakso et al 2008). However, the calculated SMSR doesn't show a significant dependence on m, whereas γ affects only the optimal values of d 1 and d 2 , as illustrated in Fig.…”
Section: The Optimal Single-mode Yieldmentioning
confidence: 99%
“…The coupling coefficient for gratings with rectangular-shaped longitudinal refractive index variation can be written as 13 :…”
Section: Modeling and Simulation Particularities Of The Lc-rwg Gratingsmentioning
confidence: 99%
“…the fraction of the optical field intensity in the grating region) and n 1 and n 2 are the constant refractive index values in the grating regions where the optical field has a significant intensity. For buried-heterostructure gratings the coupling coefficient formula (1) is frequently simplified by using the approximation n 1 +n 2 ≈ 2n eff , which leads to an overestimation of the coupling coefficient for LC-RWG gratings, because for these gratings n 1 +n 2 < 2n eff , as one of the alternating grating materials is a dielectric with much lower refractive index but a small influence on n eff 13 . A better way for calculating the grating coupling coefficient for LC-DFB lasers is by using the definition for the effective refractive index and the better approximation…”
Section: Modeling and Simulation Particularities Of The Lc-rwg Gratingsmentioning
confidence: 99%
“…If the transverse refractive index distributions in the grating areas are constant, the coupling coefficient for rectangularshaped gratings can be written as: 19 = 2n ef f · ͑n 2 2 − n 1 2 ͒ ͐͐ Grating ⌿ 2 ͑x,y͒dxdy I, ⌿͑x , y͒ is the transverse 2D distribution of the dominant electromagnetic field component, and ⌬͑x , y , z͒ is the dielectric perturbation resulting from the periodic grating.…”
Section: Designmentioning
confidence: 99%