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首页> 外文期刊>Computer physics communications >EFFICIENT DIPOLE ITERATION IN POLARIZABLE CHARGED SYSTEMS USING THE CELL MULTIPOLE METHOD AND APPLICATION TO POLARIZABLE WATER
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EFFICIENT DIPOLE ITERATION IN POLARIZABLE CHARGED SYSTEMS USING THE CELL MULTIPOLE METHOD AND APPLICATION TO POLARIZABLE WATER

机译:细胞多极点法在极化充电系统中有效的双极迭代及其在极化水中的应用

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The fast multipole method (FMM) and its Cartesian version, the cell multipole method (CMM),allow efficient computation of Coulomb energy and forces in molecular dynamics (MD) simulations. In another work [R. Kutteh and J.B, Nicholas, Implementing the cell multipole method for dipolar and charged dipolar systems, Comput. Phys. Commun., this issue], we implemented CMM for efficient and accurate computation of the energy and forces in dipolar and charged dipolar systems. While CMM provides an efficient way of computing energy and forces in large polarizable systems, the self-consistent dipole iteration remains a computational bottleneck in simulations of these systems. In this paper, we apply CMM (single-level) to substantially reduce the single-iteration time. We further reduce the single-iteration time using a refined CMM iterative algorithm. In addition, we introduce an iterative predictor scheme to reduce the number of iterations to self-consistency. We apply these algorithms to polarizable water using the polarizable SPC (PSPC) model. The ''refined CMM/predictor'' iterative algorithm is shown to be accurate and extremely efficient. It removes the dipole iteration computational bottleneck in simulations of large polarizable systems. [References: 15]
机译:快速多极方法(FMM)及其笛卡尔版本,单元多极方法(CMM)允许在分子动力学(MD)模拟中高效计算库仑能量和力。在另一部作品中[R. Kutteh和J.B,尼古拉斯(Nicholas),为偶极和带电偶极系统实现单元多极方法,计算机。物理[Commun。,this issue],我们实施了CMM,以高效,准确地计算偶极和带电偶极系统中的能量和力。尽管CMM提供了一种有效的方法来计算大型极化系统中的能量和力,但自洽偶极子迭代仍是这些系统仿真中的计算瓶颈。在本文中,我们应用CMM(单级)来大大减少单次迭代的时间。我们使用改进的CMM迭代算法进一步减少了单次迭代的时间。此外,我们引入了一种迭代预测器方案,以将迭代次数减少至自洽。我们使用可极化SPC(PSPC)模型将这些算法应用于可极化水。 “精炼的CMM /预测器”迭代算法被证明是准确且极其有效的。它消除了大型可极化系统仿真中的偶极子迭代计算瓶颈。 [参考:15]

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