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Dissipating the Langevin equation in the presence of an external stochastic potential

机译:在存在外部随机势的情况下耗散Langevin方程

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In the Langevin formalism,the delicate balance maintained between the fluctuations in the system and their corresponding dissipation may be upset by the presence of a secondary,space-dependent stochastic force,particularly in the low-friction regime.In prior work,the latter was dissipated self-consistently through an additional uniform (mean-field) friction [T.Shepherd and R.Hernandez,J.Chem.Phys.115,2430 (2001).] An alternative approach to ensure that equipartition is satisfied relies on the use of a space-dependent friction while ignoring nonlocal correlations.The approach is evaluated with respect to its ability to maintain constant temperature for two simple one-dimensional,stochastic potentials of mean force wherein the friction can be evaluated explicitly when there is no memory in the barriers.The use of a space-dependent friction is capable of providing qualitatively similar results to those obtained previously,but in extreme cases deviations from equipartition may be observed due to the neglect of the memory effects present in the stochastic potentials.
机译:在Langevin形式主义中,系统波动和相应耗散之间保持的微妙平衡可能会因存在依赖于空间的第二随机力而扰乱,特别是在低摩擦状态下。在先前的工作中,后者是通过额外的均匀(平均场)摩擦力自耗散[T.Shepherd和R.Hernandez,J.Chem.Phys.115,2430(2001)。]确保满足均分的另一种方法依赖于使用忽略了与空间有关的摩擦,而忽略了非局部相关性。评估了该方法在两个简单的一维随机平均势能中保持恒温的能力,其中当没有记忆时可以明确评估摩擦。与空间相关的摩擦的使用在质量上与先前获得的结果相似,但是在极端情况下可能会观察到均分偏差由于忽略了存在于随机电位中的记忆效应。

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