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APS -APS March Meeting 2017 - Event - Stochastic thermodynamics and fluctuation theorems of active Brownian dynamics

机译:APS -APS 2017年3月会议-活动-主动布朗动力学的随机热力学和涨落定理

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摘要

Active biological systems reside far from equilibrium, dissipating heat even in their steady state, and thus requiring an extension of the conventional equilibrium thermodynamics and statistical mechanics. In this study, we have extended the emerging framework of stochastic thermodynamics to active Brownian particles. In particular, for the active Ornstein-Uhlenbeck model, we have provided consistent definitions of thermodynamic quantities like work, energy, and entropy at the level of single, stochastic trajectories and derived all the major integral fluctuation relations, for total entropy production, excess entropy production, and housekeeping heat. We have developed the equivalent of the Clausius inequality and it reflects the underlying non-Hamiltonian nature of the dynamics. For this active, overdamped model, we have also discovered some subtleties in the detailed fluctuation theorems for the excess and the housekeeping heat that are absent in passive overdamped dynamics. We have illustrated our results with explicit numerical studies. These studies will ultimately reflect on the thermodynamic efficiency of active, biological processes.
机译:活跃的生物系统远离平衡状态,即使在稳态时也能散热,因此需要扩展传统的平衡热力学和统计力学。在这项研究中,我们将新兴的随机热力学框架扩展到了活性布朗粒子。特别是,对于主动Ornstein-Uhlenbeck模型,我们在单一,随机轨迹的水平上提供了热力学量(如功,能量和熵)的一致定义,并得出了所有主要的积分波动关系,从而产生了总熵,过量熵生产和保管热量。我们发展了克劳修斯不等式的等价形式,它反映了动力学的潜在非哈密尔顿性质。对于这种主动的,过度阻尼的模型,我们还发现了在被动过度阻尼动力学中所不存在的过量和管家热量的详细波动定理中的一些细微之处。我们已经通过明确的数值研究说明了我们的结果。这些研究将最终反映出活跃的生物过程的热力学效率。

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