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The multiscale coarse-graining method. I. A rigorous bridge between atomistic and coarse-grained models

机译:多尺度粗粒度方法。 I.原子模型和粗粒度模型之间的严格桥梁

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Coarse-grained (CG) models provide a computationally efficient method for rapidly investigating the long time- and length-scale processes that play a critical role in many important biological and soft matter processes. Recently, Izvekov and Voth introduced a new multiscale coarse-graining (MS-CG) method [J. Phys. Chem. B 109, 2469 (2005); J. Chem. Phys. 123, 134105 (2005)] for determining the effective interactions between CG sites using information from simulations of atomically detailed models. The present work develops a formal statistical mechanical framework for the MS-CG method and demonstrates that the variational principle underlying the method may, in principle, be employed to determine the many-body potential of mean force (PMF) that governs the equilibrium distribution of positions of the CG sites for the MS-CG models. A CG model that employs such a PMF as a "potential energy function" will generate an equilibrium probability distribution of CG sites that is consistent with the atomically detailed model from which the PMF is derived. Consequently, the MS-CG method provides a formal multiscale bridge rigorously connecting the equilibrium ensembles generated with atomistic and CG models. The variational principle also suggests a class of practical algorithms for calculating approximations to this many-body PMF that are optimal. These algorithms use computer simulation data from the atomically detailed model. Finally, important generalizations of the MS-CG method are introduced for treating systems with rigid intramolecular constraints and for developing CG models whose equilibrium momentum distribution is consistent with that of an atomically detailed model. (C) 2008 American Institute of Physics.
机译:粗粒度(CG)模型提供了一种计算有效的方法,可以快速研究长时间和长尺度过程,这些过程在许多重要的生物学和软物质过程中都起着至关重要的作用。最近,Izvekov和Voth提出了一种新的多尺度粗粒度(MS-CG)方法[J.物理化学B 109,2469(2005); J.化学物理123,134105(2005)],使用原子详细模型的仿真信息确定CG站点之间的有效相互作用。目前的工作为MS-CG方法开发了一个正式的统计力学框架,并证明了该方法所基于的变分原理原则上可以用来确定支配平衡分布的平均力的多体势(PMF)。 MS-CG模型的CG位置的位置。使用此类PMF作为“势能函数”的CG模型将生成CG位置的平衡概率分布,该分布与从中导出PMF的原子详细模型一致。因此,MS-CG方法提供了严格连接由原子模型和CG模型生成的平衡合奏的正式多尺度桥梁。变分原理还提出了一类实用的算法,用于计算最佳的多体PMF的近似值。这些算法使用来自原子详细模型的计算机仿真数据。最后,介绍了MS-CG方法的重要概括,用于处理具有刚性分子内约束的系统以及开发平衡动量分布与原子详细模型一致的CG模型。 (C)2008美国物理研究所。

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