“…Here the external pumpimg is modeled by the phenomenological pumping rate W p , which transfers electrons from the ground level to the uppermost level [22,23]. The macroscopic polarization P a (r, t) of the medium is governed in each spatial point by the equation of motion,…”
Section: Structures and Laser Modelmentioning
confidence: 99%
“…4 The fragment of the four-row waveguide with the coaxial terminal along with the schematic illustration of the transverse envelope of the seeding signal jy(x) as excited in the terminal. [22,24]. The electromagnetic fields are governed by the usual Maxwell equations,…”
We investigate the lasing action in coupled multi-row nanopillar waveguides of periodic or fractal structure using the finite difference time domain (FDTD) method, coupled to the laser rate equations. Such devices exhibit band splitting with distinct and controllable supermode formation. We demonstrate that selective lasing into each of the supermodes is possible. The structure acts as a microlaser with selectable wavelength. Lasing mode selection is achieved by means of coaxial injection seeding with a Gaussian signal of appropriate transverse amplitude and phase profiles. Based on this we propose the concept of switchable lasing as an alternative to conventional laser tuning by means of external cavity control.
“…Here the external pumpimg is modeled by the phenomenological pumping rate W p , which transfers electrons from the ground level to the uppermost level [22,23]. The macroscopic polarization P a (r, t) of the medium is governed in each spatial point by the equation of motion,…”
Section: Structures and Laser Modelmentioning
confidence: 99%
“…4 The fragment of the four-row waveguide with the coaxial terminal along with the schematic illustration of the transverse envelope of the seeding signal jy(x) as excited in the terminal. [22,24]. The electromagnetic fields are governed by the usual Maxwell equations,…”
We investigate the lasing action in coupled multi-row nanopillar waveguides of periodic or fractal structure using the finite difference time domain (FDTD) method, coupled to the laser rate equations. Such devices exhibit band splitting with distinct and controllable supermode formation. We demonstrate that selective lasing into each of the supermodes is possible. The structure acts as a microlaser with selectable wavelength. Lasing mode selection is achieved by means of coaxial injection seeding with a Gaussian signal of appropriate transverse amplitude and phase profiles. Based on this we propose the concept of switchable lasing as an alternative to conventional laser tuning by means of external cavity control.
“…In order to investigate lasing dynamics, ADE-FDTD approaches have also been developed, in which the FDTD method is usually coupled with the rate equation in a four-level energy structure and the equation of motion of polarization (Nagra & York, 1998) as schematically shown in Fig. 4.…”
Section: Overview Of Ade-fdtd Approach For the Analysis Of Lasing Dynmentioning
“…To achieve population inversion we have chosen the following values for the non-radiative transition times, τ 32 ≃ τ 10 ≪ τ 21 , with τ 31 = τ 10 = 1 × 10 −13 s, τ 21 = 3 × 10 −10 s, and the total level population is N total = 10 24 per unit cell [40]. The Maxwell equations are solved using FDTD scheme supplemented by the usual equation of motion for the polarization density in the medium and by the laser rate equations [40][41][42][43]. All calculations were done for TM polarization.…”
Section: Cross-saturation Terms Is Given Bymentioning
In this paper we review basic properties of coupled periodic and aperiodic nanopillar waveguides. A coupled nanopillar waveguide consists of several rows of periodically or aperiodically placed dielectric rods (pillars). In such a waveguide, light confinement is due to the total internal reflection, while guided modes dispersion is strongly affected by the waveguide structure. We present a systematic analysis of the optical properties of coupled nanopillar waveguides and discuss their possible applications for integrated optics.
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