In this study, we investigate the dynamics of a colloidal dumbbell particle in a repulsive optical trap controlled by a continuous-time-delayed feedback protocol. The system exhibits a transition from diffusive to driven behavior at a critical delay time, similar to the behavior of an active Brownian particle. By modeling the dynamics using stochastic delay differential equations, we derive a condition for stable driven motion. Furthermore, we study the stochastic thermodynamic properties of the system and find that the maximum work done by the trap coincides with a local minimum in the mutual information between the trap and the particle position at the onset of stable driven dynamics.
We perform feedback experiments and simulations in which a colloidal dumbbell particle, acting as a particle on a ring, is followed by a repulsive optical trap controlled by a continuous-time-delayed feedback protocol. The dynamics are described by a persistent random walk similarly to that of an active Brownian particle, with a transition from predominantly diffusive to driven behavior at a critical delay time. We model the dynamics in the short and long delay regimes using stochastic delay differential equations and derive a condition for stable driven motion. We study the stochastic thermodynamic properties of the system, finding that the maximum work done by the trap coincides with a local minimum in the mutual information between the trap and the particle position at the onset of stable driven dynamics.
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