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A transition state theory for calculating hopping times and diffusion in highly confined fluids

机译:过渡态理论,用于计算高约束流体中的跳跃时间和扩散

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Monte Carlo simulation is used to study the dynamical crossover from single file diffusion to normal diffusion in fluids confined to narrow channels. We show that the long time diffusion coefficients for a series of systems involving hard and soft interaction potentials can be described in terms of a hopping time that measures the time it takes for a particle to escape the cage formed by its neighbors in the pore. Free energy barriers for the particle hopping process are calculated and used to show that transition state theory effectively describes the hopping time for all the systems studied over a range of pore radii. Our work suggests that the combination of hopping times and transition state theory offers a useful and general framework to describe the dynamics of highly confined, single file fluids.
机译:蒙特卡罗模拟用于研究在狭窄通道内流体从单文件扩散到法向扩散的动力学交叉。我们表明,可以用跳变时间来描述涉及硬和软相互作用势的一系列系统的长时间扩散系数,该跳变时间可测量粒子逃逸其邻居在孔中形成的笼子所花费的时间。计算了粒子跳跃过程的自由能垒,并将其用于表明过渡态理论有效地描述了在一定孔径半径范围内研究的所有系统的跳跃时间。我们的工作表明,跳变时间和过渡态理论的结合提供了一个有用的通用框架来描述高度受限的单流体流体的动力学。

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