Superthermal photon bunching in terms of simple probability distributions
T. Lettau, H.A.M. Leymann, B. Melcher, J. Wiersig

TL;DR
This paper investigates the conditions under which superthermal photon bunching occurs, showing that bimodal systems can produce such statistics through a mixture model, and applies this to a bimodal laser system.
Contribution
It introduces a simple probabilistic model explaining superthermal photon bunching in bimodal systems, linking theory with experimental laser statistics.
Findings
Superthermal photon bunching cannot be derived from maximum entropy with only intensity and $g^{(2)}$.
Bimodal systems can produce superthermal distributions from second-order correlations and intensities.
Bimodal lasers can serve as ideal sources of superthermal bunched photons.
Abstract
We analyze the second-order photon autocorrelation function with respect to the photon probability distribution and discuss the generic features of a distribution that result in superthermal photon bunching (). Superthermal photon bunching has been reported for a number of optical microcavity systems that exhibit processes like superradiance or mode competition. We show that a superthermal photon number distribution cannot be constructed from the principle of maximum entropy, if only the intensity and the second-order autocorrelation are given. However, for bimodal systems an unbiased superthermal distribution can be constructed from second-order correlations and the intensities alone. Our findings suggest modeling superthermal single-mode distributions by a mixture of a thermal and a lasing like state and thus reveal a generic mechanism in the photon probability…
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