1. Poissonian statistics of excitonic complexes in quantum dots.
- Author
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Abbarchi, M., Mastrandrea, C., Kuroda, T., Mano, T., Vinattieri, A., Sakoda, K., and Gurioli, M.
- Subjects
QUANTUM dots ,GALLIUM arsenide semiconductors ,EXCITON theory ,POISSON distribution ,MATHEMATICAL physics - Abstract
We report a detailed experimental investigation of the power dependence of excitonic complexes (neutral exciton, neutral biexciton, and charged exciton) confined in single self-assembled GaAs/AlGaAs strain-free quantum dots grown by droplet epitaxy. By using the random population theory we show that, under stationary excitation, the power dependence of the excitonic complexes precisely follows the Poissonian statistics. This result allows us to determine with great accuracy the state filling condition of the quantum dots (QDs) and therefore to estimate the capture volume of the QDs. [ABSTRACT FROM AUTHOR]
- Published
- 2009
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