Approximating microswimmer dynamics by active Brownian motion: Energetics and efficiency
arXiv:1809.07235 · doi:10.1103/PhysRevE.99.012118
Abstract
We consider the dynamics of a microswimmer and show that they can be approximated by active Brownian motion. The swimmer is modeled by coupled overdamped Langevin equations with periodic driving. We compare the energy dissipation of the real swimmer to that of the active Brownian motion model, finding that the latter can massively underestimate the complete dissipation. This discrepancy is related to the inability to infer the full dissipation from partial observation of the complete system. We introduce an efficiency that measures how much of the dissipated energy is spent on forward propulsion.
arXiv comment10 pages, 6 figures
References in corpus (18)
- Stochastic thermodynamics, fluctuation theorems, and molecular machines
- Active Particles in Complex and Crowded Environments
- Brownian motors: noisy transport far from equilibrium
- Entropy production along a stochastic trajectory and an integral fluctuation theorem
- Physics of Microswimmers - Single Particle Motion and Collective Behavior
- A Simplest Swimmer at Low Reynolds Number: Three Linked Spheres
- Stochastic thermodynamics under coarse-graining
- A self-propelled particle in an external potential: is there an effective temperature?
- Pushmepullyou: An efficient micro-swimmer
- A basic swimmer at low Reynolds number
- Entropy production and fluctuation theorems for active matter
- Entropy production of active particles and for particles in active baths
- Stochastic thermodynamics for active matter
- Stochastic thermodynamics of active Brownian particles
- Fluctuation relations and coarse-graining
- Active Brownian particles: Entropy production and fluctuation-response
- Fluctuations of Apparent Entropy Production in Networks with Hidden Slow Degrees of Freedom
- Hidden slow degrees of freedom and fluctuation theorems: an analytically solvable model