2015
DOI: 10.1016/j.optcom.2014.10.043
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Polarization dependent mode dynamics of metallic hybrid laser micro-resonator

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Cited by 3 publications
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“…We begin our analysis on resonances of a metallically coated WGM cavity. The mode Q factor is calculated by Q = k r /2k i from the solution of the complex wave vector k = k r + ik i based on the condition that tangential electric E θ and magnetic fields H z are continuous at the interfaces of the confinement layers [21]. The effective refractive indices of semiconductor (i.e., InGaAsP quantum wells wafer), SiO 2 and Ag here are set as n s = 3.2, n SiO2 = 1.45 and n Ag = 0.14+11.35i in the 1550 nm band [22], respectively.…”
Section: Wave Dynamics In a Metallically Coated Wgm Cavitymentioning
confidence: 99%
“…We begin our analysis on resonances of a metallically coated WGM cavity. The mode Q factor is calculated by Q = k r /2k i from the solution of the complex wave vector k = k r + ik i based on the condition that tangential electric E θ and magnetic fields H z are continuous at the interfaces of the confinement layers [21]. The effective refractive indices of semiconductor (i.e., InGaAsP quantum wells wafer), SiO 2 and Ag here are set as n s = 3.2, n SiO2 = 1.45 and n Ag = 0.14+11.35i in the 1550 nm band [22], respectively.…”
Section: Wave Dynamics In a Metallically Coated Wgm Cavitymentioning
confidence: 99%