Theory of the quantum-dot Mollow triplet in an exciton-driven semiconductor cavity
C. Roy, S. Hughes

TL;DR
This paper develops a comprehensive quantum theoretical framework to analyze the resonance fluorescence spectra of an exciton-driven quantum dot inside a semiconductor cavity, incorporating exciton-phonon and exciton-cavity interactions to all orders.
Contribution
It extends existing theory by deriving a quantum master equation in the polaron frame, including two equivalent forms, and explores the effects of phonon interactions and cavity coupling on the Mollow triplet spectra.
Findings
Cavity and exciton-emitted spectra show distinct features.
Electron-phonon interactions significantly modify the Mollow triplet.
Cavity coupling depends on detuning and phonon bath temperature.
Abstract
We present a comprehensive theoretical study of the resonance fluorescence spectra of an exciton-driven quantum dot (QD) placed inside a high- semiconductor cavity and interacting with an acoustic phonon bath. We derive a quantum master equation (ME) in the polaron frame which includes exciton-phonon and exciton-cavity coupling to all orders. This work details and extends the theory used in a recent issue of {\em Physical Review Letters} (C. Roy and S. Hughes 2011: Phys. Rev. Lett. {\bf 106} 247403) to describe the QD Mollow triplet in the regime of semiconductor cavity-QED. Here we introduce two ME forms, Nakajima-Zwanzig (NZ) and time-convolutionless (TC), both to second order in the system--phonon-reservoir perturbation. In the polaron frame, these two ME forms are shown to yield equivalent population dynamics and fluorescence spectra for a continuous wave (cw) driving field. We…
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