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Uncertainty relations for underdamped Langevin dynamics

机译:欠山脉的不确定性关系

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A trade-off between the precision of an arbitrary current and the dissipation, known as the thermodynamic uncertainty relation, has been investigated for various Markovian systems. Here, we study the thermodynamic uncertainty relation for underdamped Langevin dynamics. By employing information inequalities, we prove that for such systems, the relative fluctuation of a current at a steady state is constrained by both the entropy production and the average dynamical activity.We find that unlike what is the case for overdamped dynamics, the dynamical activity plays an important role in the bound.We illustrate our results with two systems, a single-well potential system and a periodically driven Brownian particle model, and numerically verify the inequalities.
机译:对于各种马尔维亚系统,研究了任意电流的精度和耗散的精度与耗散的折衷。 在这里,我们研究了Droperded Langevin Dynamics的热力学不确定性关系。 通过采用信息不平等,我们证明,对于这种系统,稳定状态下电流的相对波动受到熵产生和平均动态活动的约束。我们发现不同于估计动态的情况,动态活动不同 在界限中发挥着重要作用。我们用两个系统,单个井潜在系统和周期性地驱动的布朗粒子模型说明了我们的结果,并在数值上验证了不平等。

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