Collective synchronization of dissipatively-coupled noise-activated processes

We study the stochastic dynamics of an arbitrary number of noise-activated cyclic processes, or oscillators, that are all coupled to each other via a dissipative coupling. The N coupled oscillators are described by N phase coordinates driven in a tilted washboard potential. At low N and strong coupl...

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Veröffentlicht in:New journal of physics 2023-09, Vol.25 (9), p.93014
Hauptverfasser: Chatzittofi, M, Golestanian, R, Agudo-Canalejo, J
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Agudo-Canalejo, J
description We study the stochastic dynamics of an arbitrary number of noise-activated cyclic processes, or oscillators, that are all coupled to each other via a dissipative coupling. The N coupled oscillators are described by N phase coordinates driven in a tilted washboard potential. At low N and strong coupling, we find synchronization as well as an enhancement in the average speed of the oscillators. In the large N regime, we show that the collective dynamics can be described through a mean-field theory, which predicts a great enhancement in the average speed. In fact, beyond a critical value of the coupling strength, noise activation becomes irrelevant and the dynamics switch to an effectively deterministic ‘running’ mode. Finally, we study the stochastic thermodynamics of the coupled oscillators, in particular their performance with regards to the thermodynamic uncertainty relation.
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subjects Coupling
Dissipation
dynamical systems
Enzymes
Mean field theory
Oscillators
Physics
stochastic dynamics
Synchronism
synchronization
Thermodynamics
title Collective synchronization of dissipatively-coupled noise-activated processes
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