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On mesh-based Ewald methods: Optimal parameters for two differentiation schemes

机译:基于网格的Ewald方法:两种微分方案的最优参数

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The particle-particle particle-mesh Ewald method for the treatment of long-range electrostatics under periodic boundary conditions is reviewed. The optimal Green's function for exact (real-space differentiation), which differs from that for reciprocal-space differentiation, is given. Simple analytic formulas are given to determine the optimal Ewald screening parameter given a differentiation scheme, a real-space cutoff, a mesh spacing, and an assignment order. Simulations of liquid water are performed to examine the effect of the accuracy of the electrostatic forces on calculation of the static dielectric constant. A target dimensionless root-mean-square error of 10(-4) is sufficient to obtain a well-converged estimate of the dielectric constant. (c) 2008 American Institute of Physics.
机译:综述了周期性边界条件下长距离静电的粒子-粒子-粒子-网格法Ewald方法。给出了用于精确(实空间微分)的最佳格林函数,该函数不同于用于倒数空间微分的格林函数。给出了简单的解析公式来确定最佳的Ewald筛选参数,其中给出了一个微分方案,一个实空间截止点,一个网格间距和一个分配顺序。进行液态水的模拟以检查静电力的精度对静态介电常数的计算的影响。目标无因次均方根误差为10(-4)足以获得介电常数的良好收敛估计。 (c)2008年美国物理研究所。

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