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Non-Markovian effect of the fractional damping environment and Newton's second law of motion

机译:非马克可夫效应的分数阻尼环境与牛顿第二议案法

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We report, in this paper, a recent study on the dynamical mechanism of Brownian particles diffusing in the fractional damping environment, where several important quantities such as the mean square displacement (MSD) and mean square velocity are calculated for dynamical analysis. A particular type of backward motion is found in the diffusion process. The reason of it is analyzed intrinsically by comparing with the diffusion in various dissipative environments. Results show that the diffusion in the fractional damping environment obeys the Langevin dynamics which is quite different form what is expected.
机译:本文报告了最近关于扩散在分数阻尼环境中的褐色颗粒的动态机制的研究,其中诸如平均方形位移(MSD)和平均方向速度的几个重要数量用于动力学分析。 在扩散过程中发现了一种特定类型的向后运动。 通过与各种耗散环境中的扩散相比,本质上分析了它的原因。 结果表明,分数阻尼环境中的扩散obeys的Langevin动态是完全不同的形式预期的。

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