Synchronization in one-dimensional arrays of photon condensates

We investigate the synchronization of coupled photonic Bose-Einstein condensates in dye-filled microcavity arrays, subject to a potential gradient. We show that in the absence of noise the desynchronisation threshold is the result of a dynamical instability. For a two-site system, we analytically derive the maximal potential difference that allows for a synchronized solution as a function of the system parameters and find that it crucially depends on the thermalization rate. For systems with $N$ sites, we find a $N^{-3}$ power law scaling for the critical potential difference. When quantum fluctuations are included, stochastic phase slips broaden the sharp transitions, yet the phase velocity and first order spatial coherence still reliably identify the instability threshold.

Authors

Publication Details

Journal
arXiv (Cornell University)
Published
2026-11-03
DOI
https://doi.org/10.48550/arxiv.2611.04989
Primary Topic
Strong Light-Matter Interactions
Type
preprint
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preprint

Synchronization in one-dimensional arrays of photon condensates

Michiel Wouters, Michiel Yzewyn, Klaas Luyckx
arXiv (Cornell University)
Strong Light-Matter Interactions
preprint

Synchronization in one-dimensional arrays of photon condensates

Michiel Wouters, Michiel Yzewyn, Klaas Luyckx
preprint en

Abstract

We investigate the synchronization of coupled photonic Bose-Einstein condensates in dye-filled microcavity arrays, subject to a potential gradient. We show that in the absence of noise the desynchronisation threshold is the result of a dynamical instability. For a two-site system, we analytically derive the maximal potential difference that allows for a synchronized solution as a function of the system parameters and find that it crucially depends on the thermalization rate. For systems with $N$ sites, we find a $N^{-3}$ power law scaling for the critical potential difference. When quantum fluctuations are included, stochastic phase slips broaden the sharp transitions, yet the phase velocity and first order spatial coherence still reliably identify the instability threshold.

arXiv (Cornell University)
Strong Light-Matter Interactions
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