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Infinite Pump-Decay Histories Collapse Into One Finite Fraction
An exact continued-fraction solution resums the trajectories of collectively pumped Dicke emitters.
Summary
An exact continued-fraction solution resums the trajectories of collectively pumped Dicke emitters.
The model's populations obey finite rate equations while its trajectory picture contains infinitely many histories. The authors derive a finite Laplace-space continued fraction, relaxation eigenvalues and balanced-pump observables. The result is analytical groundwork for symmetric driven-dissipative systems.
Why it matters
An exact continued-fraction solution resums the trajectories of collectively pumped Dicke emitters.
Limits and context
No additional limitation was separately recorded.
Key claims
An exact continued-fraction solution resums the trajectories of collectively pumped Dicke emitters.
Evidence: source-2026-10-29-020
Sources
- arXiv preprint 2610.37665, original v1arXiv · primary research
Corrections
No corrections have been recorded for this story.