Self-propulsion noise statistics define speed limits on non-equilibrium transitions in active matter, with non-stationary initials allowing faster cooling than passive protocols.
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An inertial chiral active Brownian particle confined in a harmonic potential transitions from Gaussian to platykurtic position distribution when harmonic and chiral frequencies match, confirmed by kurtosis dip and non-monotonic MSD.
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Self-propulsion protocols for swift non-equilibrium state transitions and enhanced cooling in active systems
Self-propulsion noise statistics define speed limits on non-equilibrium transitions in active matter, with non-stationary initials allowing faster cooling than passive protocols.
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Inertial chiral active Brownian particle: Transition from Gaussian to platykurtic distribution
An inertial chiral active Brownian particle confined in a harmonic potential transitions from Gaussian to platykurtic position distribution when harmonic and chiral frequencies match, confirmed by kurtosis dip and non-monotonic MSD.