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How to mesh up Ewald sums. I. A theoretical and numerical comparison of various particle mesh routines

机译:如何划分Ewald求和。 I.各种粒子网格例程的理论和数值比较

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Standard Ewald sums, which calculate, e.g., the electrostatic energy or the force in periodically closed systems of charged particles, can be efficiently speeded up by the use of the fast Fourier transformation (FFT). In this article we investigate three algorithms for the FFT-accelerated Ewald sum, which have attracted widespread attention, namely, the so-called particle-particle -particle mesh ((PM)-M-3), particle mesh Ewald (PME), and smooth PME method. We present a unified view of the underlying techniques and the various ingredients which comprise those routines. Additionally, we offer detailed accuracy measurements, which shed some light on the influence of several tuning parameters and also show that the existing methods - although similar in spirit - exhibit remarkable differences in accuracy. We propose a set of combinations of the individual components, mostly relying on the (PM)-M-3 approach, that we regard to be the most flexible. The issue of estimating the errors connected with particle mesh routines is reserved to paper II. (C) 1998 American Institute of Physics. [References: 19]
机译:通过使用快速傅里叶变换(FFT)可以有效地加快计算标准Ewald求和值的速度,这些求和值可以计算出例如带电粒子的周期性封闭系统中的静电能或力。在本文中,我们研究了FFT加速Ewald和的三种算法,这些算法引起了广泛的关注,即所谓的粒子-粒子-粒子网格((PM)-M-3),粒子网格Ewald(PME),和平滑的PME方法。我们对底层技术以及构成这些例程的各种要素提供了统一的看法。此外,我们提供了详细的精度测量结果,这些数据揭示了一些调整参数的影响,并且还表明,现有方法尽管本质上相似,但在精度上却存在显着差异。我们提出了一组各个组件的组合,主要依靠(PM)-M-3方法,我们认为这是最灵活的。与粒子网格例程相关的估计误差的问题保留在论文II中。 (C)1998美国物理研究所。 [参考:19]

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