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Current and fluctuation in a two-state stochastic system under nonadiabatic periodic perturbation

机译:非绝热周期扰动下二态随机系统的电流和涨落

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We calculate a current and its fluctuation in a two-state stochastic system under a periodic perturbation. The system could be interpreted as a channel on a cell surface or a single Michaelis-Menten catalyzing enzyme. It has been shown that the periodic perturbation induces a so-called pump current, and the pump current and its fluctuation are calculated with the aid of the geometrical phase interpretation. We give a simple calculation recipe for the statistics of the current, especially in a nonadiabatic case. The calculation scheme is based on the nonadiabatic geometrical phase interpretation. Using the Floquet theory, the total current and its fluctuation are calculated, and it is revealed that the average of the current shows a stochastic-resonance-like behavior. In contrast, the fluctuation of the current does not show such behavior.
机译:我们计算周期扰动下的两态随机系统中的电流及其波动。该系统可以解释为细胞表面上的通道或单个Michaelis-Menten催化酶。已经表明,周期性的扰动引起了所谓的泵浦电流,并且借助于几何相位解释来计算泵浦电流及其波动。我们为电流的统计给出一个简单的计算方法,特别是在非绝热情况下。计算方案基于非绝热几何相位解释。使用Floquet理论,计算了总电流及其波动,结果表明,该电流的平均值呈现出类似随机共振的行为。相反,电流的波动没有表现出这种行为。

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