Bose-Einstein statistics in thermalization and photoluminescence of quantum well excitons
A.L. Ivanov, P.B. Littlewood, and H. Haug

TL;DR
This paper develops a thermodynamic model to understand how Bose-Einstein statistics affect the thermalization and photoluminescence of excitons in quantum wells, revealing density-dependent dynamics and slowed thermalization at low temperatures.
Contribution
It introduces a quantum-statistical thermodynamic framework for exciton thermalization and photoluminescence in quantum wells, highlighting nonexponential behavior and lifetime modifications due to Bose-Einstein effects.
Findings
Thermalization slows down at low temperatures, with $T(t) \, \propto \, 1/\ln t$.
Optical lifetime of degenerate excitons is doubled compared to intrinsic lifetime.
Photoluminescence dynamics depend on exciton density and degeneracy.
Abstract
Quasi-equilibrium relaxational thermodynamics is developed to understand LA-phonon-assisted thermalization of Bose-Einstein distributed excitons in quantum wells. We study the quantum-statistical effects in the relaxational dynamics of the effective temperature of excitons . When is less than the degeneracy temperature , well-developed Bose-Einstein statistics of quantum well excitons leads to nonexponential and density-dependent thermalization. At low bath temperatures the thermalization of quantum-statistically degenerate excitons effectively slows down and . We also analyze the optical decay of Bose-Einstein distributed excitons in perfect quantum wells and show how nonclassical statistics influences the effective lifetime . In particular, of a strongly degenerate gas of excitons is given by ,…
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