Efficiency of molecular machines with continuous phase space
arXiv:1202.0243 · doi:10.1209/0295-5075/97/60005
Abstract
We consider a molecular machine described as a Brownian particle diffusing in a tilted periodic potential. We evaluate the absorbed and released power of the machine as a function of the applied molecular and chemical forces, by using the fact that the times for completing a cycle in the forward and the backward direction have the same distribution, and that the ratio of the corresponding splitting probabilities can be simply expressed as a function of the applied force. We explicitly evaluate the efficiency at maximum power for a simple sawtooth potential. We also obtain the efficiency at maximum power for a broad class of 2-D models of a Brownian machine and find that loosely coupled machines operate with a smaller efficiency at maximum power than their strongly coupled counterparts.
To appear in EPL
References in corpus (4)
Cited by in corpus (33)
- Stochastic thermodynamics, fluctuation theorems, and molecular machines
- Universal bound on the efficiency of molecular motors
- Theoretical Perspectives on Biological Machines
- Efficiency at maximum power of interacting molecular machines
- Charging assisted by thermalization
- Efficiency at maximum power and efficiency fluctuations in a linear Brownian heat engine model
- Waiting for rare entropic fluctuations
- Effective rates from thermodynamically consistent coarse-graining of models for molecular motors with probe particles
- A minimal model of an autonomous thermal motor
- Energy and information flows in autonomous systems
- Efficiency at maximum power of a chemical engine
- Efficiency at maximum power for classical particle transport
- Time asymmetry of the Kramers equation with nonlinear friction: fluctuation-dissipation relation and ratchet effect
- Molecular machines operating on nanoscale: from classical to quantum
- Nonequilibrium Energy Transduction in Stochastic Strongly Coupled Rotary Motors
- Energy Transfer in a Molecular Motor in Kramers' Regime
- Stochastic thermodynamics in many-particle systems
- Maximum power operation of interacting molecular motors
- Synchronization and enhanced catalysis of mechanically coupled enzymes
- Flow of Energy and Information in Molecular Machines
- Design principles and optimal performance for molecular motors under realistic constraints
- Efficiency fluctuations in cyclic machines
- Efficiency at maximum power of motor traffic on networks
- Collective synchronization of dissipatively-coupled noise-activated processes
- Unlocking the potential of information flow: Maximizing free-energy transduction in a model of an autonomous rotary molecular motor
- Entropy-generated power and its efficiency
- Drift induced by dissipation
- Thermal Fluctuation Statistics in a Molecular Motor Described by a Multidimensional Master Equation
- A Tight-Binding Approach to Overdamped Brownian Motion on a Multidimensional Tilted Periodic Potential
- Quantum thermochemical engines
- Mechanical inhibition of dissipation in a thermodynamically consistent active solid
- Bounds and phase diagram of efficiency at maximum power for tight-coupling molecular motors
- Energetics and efficiency of a molecular motor model