Polariton parametric photoluminescence in spatially inhomogeneous systems
arXiv:0811.2721 · doi:10.1103/PhysRevB.79.165315
Abstract
A general theory of polariton parametric photoluminescence in spatially inhomogeneous systems is developed. The quantum Langevin equations are solved in a generalized Bogoliubov de Gennes approximation. We apply the formalism to the specific case of a disordered microcavity. In this case, we numerically solve the equations for the coherent emission and the photoluminescence. We describe the effect of the exciton and photon disorder on the photoluminescence pattern exhibited in momentum space, finding a good agreement with the experimental observations.
References in corpus (7)
- Input-output theory of cavities in the ultra-strong coupling regime: the case of a time-independent vacuum Rabi frequency
- Engineering the spatial confinement of exciton-polaritons in semiconductors
- Spontaneous microcavity-polariton coherence across the parametric threshold: Quantum Monte Carlo studies
- Effect of interface disorder on quantum well excitons and microcavity polaritons
- Long-range spin-qubit interaction mediated by microcavity polaritons
- Spectrum and thermal fluctuations of a microcavity polariton Bose-Einstein condensate
- Quantum Monte Carlo study of ring-shaped polariton parametric luminescence in a semiconductor microcavity
Cited by in corpus (5)
- Optical manipulation of the wave function of quasiparticles in a solid
- Anisotropic exciton transport in transition-metal dichalcogenides
- Collective effects in emission of quantum dots strongly coupled to a microcavity photon
- Near-field intensity correlations in parametric photo-luminescence from a planar microcavity
- Rayleigh scattering in coupled microcavities: Theory