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Extracting the diffusion tensor from molecular dynamics simulation with Milestoning

机译:使用Milestoning从分子动力学模拟中提取扩散张量

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We propose an algorithm to extract the diffusion tensor from Molecular Dynamics simulations with Milestoning. A Kramers-Moyal expansion of a discrete master equation, which is the Markovian limit of the Milestoning theory, determines the diffusion tensor. To test the algorithm, we analyze over-damped Langevin trajectories and recover a multidimensional Fokker-Planck equation. The recovery process determines the flux through a mesh and estimates local kinetic parameters. Rate coefficients are converted to the derivatives of the potential of mean force and to coordinate dependent diffusion tensor. We illustrate the computation on simple models and on an atomically detailed system-the diffusion along the backbone torsions of a solvated alanine dipeptide. (C) 2015 AIP Publishing LLC.
机译:我们提出了一种使用Milestoning从分子动力学模拟中提取扩散张量的算法。离散主方程的Kramers-Moyal展开(这是Milestoning理论的马尔可夫极限)确定了扩散张量。为了测试该算法,我们分析了过度阻尼的Langevin轨迹并恢复了多维Fokker-Planck方程。恢复过程确定通过网格的通量并估计局部动力学参数。速率系数转换为平均力势的导数,并与相关的扩散张量协调。我们说明了在简单模型和原子详细系统上的计算-沿溶剂化丙氨酸二肽主链扭转的扩散。 (C)2015 AIP Publishing LLC。

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