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首页> 外文期刊>The Journal of Chemical Physics >Development of a lattice-sum method emulating nonperiodic boundary conditions for the treatment of electrostatic interactions in molecular simulations:A continuum-electrostatics study
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Development of a lattice-sum method emulating nonperiodic boundary conditions for the treatment of electrostatic interactions in molecular simulations:A continuum-electrostatics study

机译:在分子模拟中模拟非周期性边界条件以处理静电相互作用的晶格求和方法的发展:连续静电学

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摘要

Artifacts induced by the application of periodic boundary conditions and lattice-sum methods in explicit-solvent simulations of(bio-)molecular systems are nowadays a major concern in the computer-simulation community.The present article reports a first step toward the design of a modified lattice-sum algorithm emulating nonperiodic boundary conditions,and therefore exempt of such periodicity-induced artifacts.This result is achieved here in the(more simple)context of continuum electrostatics.It is shown that an appropriate modification of the periodic Poisson equation and of its boundary conditions leads to a continuum-electrostatics scheme,which,although applied under periodic boundary conditions,exactly mimics the nonperiodic situation.The possible extension of this scheme to explicit-solvent simulations is outlined and its practical implementation will be described in more details in a forthcoming article.
机译:如今,在计算机模拟领域中,由(生物)分子系统的显式溶剂模拟中周期性边界条件和晶格求和方法的应用所引起的伪像已成为当今计算机模拟界的主要关注点。修改后的晶格和算法,模拟了非周期性边界条件,因此免除了这种周期性引起的伪影。在连续静电学的(更简单)上下文中,此结果得以实现。表明对周期Poisson方程和它的边界条件导致了一个连续的静电学方案,尽管该方案在周期性边界条件下被应用,但是它精确地模仿了非周期性的情况。概述了该方案可能扩展到显式溶剂模拟,并将在下面更详细地描述其实际实现。即将发表的文章。

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