Semiclassical modeling of coupled quantum dot-cavity systems: From polariton-like dynamics to Rabi oscillations
K. J\"urgens, F. Lengers, T. Kuhn, D. E. Reiter

TL;DR
This paper presents a semiclassical model for coupled quantum dot-cavity systems, revealing a transition from polariton-like behavior to Rabi oscillations, with detailed numerical and analytical insights into the nonlinear dynamics and spectral features.
Contribution
The study introduces a combined numerical and analytical semiclassical framework to describe exciton-light dynamics in quantum dot-cavity systems, capturing the transition between different coupling regimes.
Findings
Weak excitation leads to broadened polariton spectrum.
Strong excitation induces Rabi oscillations with high harmonics.
A sharp transition exists between polariton-like and Rabi oscillation regimes.
Abstract
Semiconductor quantum dots in photonic cavities are strongly coupled light-matter systems with prospective applications in optoelectronic devices and quantum information processing. Here we present a theoretical study of the coupled exciton--light field dynamics of a planar quantum dot ensemble, treated as two-level systems, embedded in a photonic cavity modeled by Maxwell's equations. When excited by coupling an external short laser pulse into the cavity, we find an exciton-polariton-like behavior for weak excitation and Rabi oscillations for strong excitation with a sharp transition between these regimes. In the transition region we find highly non-linear dynamics involving high harmonics of the fundamental oscillation. We perform a numerical study based on the Finite-Difference-Time-Domain method for the solution of Maxwell's equations coupled to Bloch equations for the quantum dots…
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