Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

Optics and Spectroscopy

Sub-Poisson statistics of photons in the Dicke superradiance model

Evgenii Dmitrievich Trifonov, A. S. Troshin, E. A. Kuz'min

Published Jul 1, 1996• 0 citations
OpenAlex

Related papers

Sub-Poisson Photon Statistics

L. Davidovich

•Jan 1, 1997•0 citations

Sub-Poisson statistics of photons in laser emission

Dmitri Smirnov, A. S. Troshin

Optics and Spectroscopy•Jul 1, 1985•1 citation

Possibility of practical realization of a radiation source with sub-Poisson photon statistics

É. P. Nikolaev, M. S. Chubarov

OptSp•Dec 1, 1987•0 citations

Observations of Sub-Poisson and Poisson Photon Statistics from the Fluorescence of Individual Barium Atoms

Theodore Hodapp, M. A. Finn, G. W. Greenlees +1 more

Springer eBooks•Jan 1, 1990•0 citations

Scrambling Separates Superradiance from Quantum Chaos

Long-Jie Li, Li-Li Gao, Zi-Cheng Liu +2 more

Early studies on the Dicke model linked superradiance to quantum chaos, whereas later anisotropic Dicke and Rabi studies reached apparently conflicting conclusions. We resolve this tension by distinguishing global chaos from local instability. Along the isotropic Dicke path, a sweep at fixed low excitation energy crosses both the superradiant boundary and a nearby chaotic window, explaining the reported correlation. However, the anisotropic Dicke model can be chaotic in the normal phase and regular in the superradiant phase, making superradiance neither necessary nor sufficient for global chaos. A fidelity out-of-time-order correlator (FOTOC), in contrast, probes the local stability of the stationary point selected by the initial wave packet. The superradiant transition destabilizes the origin, whereas a change in anisotropy can restore its stability and create displaced saddles. Wave packets centered at these saddles exhibit exponential FOTOC growth even on a classically regular Dicke energy shell with Poisson statistics. This local sensitivity also enables quantitative spectroscopy: combined with the topology of stationary points and local density of states relations, FOTOC dynamics reconstructs the absolute amplitudes of spectral singularities in both models without fitting the density of states.

quant-pharXiv:2610.28412•Oct 21, 2026

Bose-Einstein Partition Statistics in Superradiant Spontaneous Emission

Paolo Mataloni, Elisabetta De Angelis, F. De Martini

We report the realization of the spatial counterpart of the Dicke superradiance. The new process is revealed by the realization of the spatial quantum partition statistics within the detection of photons emitted in sub-Poissonian regime by an active microcavity excited by ultrashort pulses. The superradiant enhancement of the time decay of the dipole excitation has also been investigated.

Physical Review Letters•Aug 14, 2000•12 citations
Early studies on the Dicke model linked superradiance to quantum chaos, whereas later anisotropic Dicke and Rabi studies reached apparently conflicting conclusions. We resolve this tension by distinguishing global chaos from local instability. Along the isotropic Dicke path, a sweep at fixed low excitation energy crosses both the superradiant boundary and a nearby chaotic window, explaining the reported correlation. However, the anisotropic Dicke model can be chaotic in the normal phase and regular in the superradiant phase, making superradiance neither necessary nor sufficient for global chaos. A fidelity out-of-time-order correlator (FOTOC), in contrast, probes the local stability of the stationary point selected by the initial wave packet. The superradiant transition destabilizes the origin, whereas a change in anisotropy can restore its stability and create displaced saddles. Wave packets centered at these saddles exhibit exponential FOTOC growth even on a classically regular Dicke energy shell with Poisson statistics. This local sensitivity also enables quantitative spectroscopy: combined with the topology of stationary points and local density of states relations, FOTOC dynamics reconstructs the absolute amplitudes of spectral singularities in both models without fitting the density of states.