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Efficient molecular dynamics using geodesic integration and solvent–solute splitting

机译:使用测地线积分和溶剂-溶质分裂进行有效的分子动力学

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摘要

We present an approach to Langevin dynamics in the presence of holonomic constraints based on decomposition of the system into components representing geodesic flow, constrained impulse and constrained diffusion. We show that a particular ordering of the components results in an integrator that is an order of magnitude more accurate for configurational averages than existing alternatives. Moreover, by combining the geodesic integration method with a solvent–solute force splitting, we demonstrate that stepsizes of at least 8 fs can be used for solvated biomolecules with high sampling accuracy and without substantially altering diffusion rates, approximately increasing by a factor of two the efficiency of molecular dynamics sampling for such systems. The methods described in this article are easily implemented using the standard apparatus of modern simulation codes.
机译:我们提出了一种基于系统分解成代表测地流,受约束冲量和受约束扩散的成分的完整约束条件下存在的Langevin动力学方法。我们表明,组件的特定排序会导致积分器的配置平均值比现有替代方案更精确一个数量级。此外,通过将测地积分方法与溶剂-溶质力分裂相结合,我们证明至少有8 fs的步长可用于溶剂化生物分子,具有较高的采样精度,而不会实质性地改变扩散速率,大约增加了两倍。这种系统的分子动力学采样效率。本文中描述的方法可以使用现代仿真代码的标准设备轻松实现。

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