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Dynamical phase transitions in totally asymmetric simple exclusion processes with two types of particles under periodically driven boundary conditions

机译:在周期性驱动的边界条件下具有两种类型的粒子的完全不对称简单排除过程中的动态相变

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摘要

Driven diffusive systems have provided simple models for nonequilibrium systems with nontrivial structures. Steady-state behavior of these systems with constant boundary conditions have been studied extensively. Comparatively less work has been carried out on the responses of these systems to time-dependent parameters. We report the modifications to the probability density function of a two-particle exclusion model in response to a periodically changing perturbation to its boundary conditions. The changes in the shape of the distribution as a function of the frequency of the perturbation contains considerable structure. A dynamical phase transition in which the system response changes abruptly as a function of perturbation frequency was observed. We interpret this structure to be a consequence of the existence of a typical time scale associated with the dynamics of density shock profiles within the system. © 2016 American Physical Society.
机译:驱动扩散系统为具有非平凡结构的非平衡系统提供了简单的模型。这些具有恒定边界条件的系统的稳态行为已被广泛研究。在这些系统对时间相关参数的响应方面,所做的工作相对较少。我们报告对两个粒子排除模型的概率密度函数的修改,以响应对其边界条件周期性变化的扰动。分布形状的变化作为扰动频率的函数包含相当大的结构。观察到动态相变,其中系统响应作为扰动频率的函数而突然变化。我们将这种结构解释为存在与系统内密度冲击剖面动力学相关的典型时间尺度的结果。 ©2016美国物理学会。

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  • 作者

    Yeşil, A.F.; Yalabik, M.C.;

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  • 年度 2016
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  • 正文语种 English
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