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首页> 外文期刊>Journal of Computational Physics >Efficient O (N) integration for all-electron electronic structure calculation using numeric basis functions
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Efficient O (N) integration for all-electron electronic structure calculation using numeric basis functions

机译:使用数字基函数进行全电子电子结构计算的有效O(N)积分

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We consider the problem of developing O (N) scaling grid-based operations needed in many central operations when performing electronic structure calculations with numeric atom-centered orbitals as basis functions. We outline the overall formulation of localized algorithms, and specifically the creation of localized grid batches. The choice of the grid partitioning scheme plays an important role in the performance and memory consumption of the grid-based operations. Three different top-down partitioning methods are investigated, and compared with formally more rigorous yet much more expensive bottom-up algorithms. We show that a conceptually simple top-down grid partitioning scheme achieves essentially the same efficiency as the more rigorous bottom-up approaches.
机译:当以数字原子为中心的轨道作为基本函数执行电子结构计算时,我们考虑开发许多中央操作所需的基于O(N)缩放网格的操作的问题。我们概述了本地化算法的整体公式,特别是本地化网格批次的创建。网格分区方案的选择在基于网格的操作的性能和内存消耗中起着重要作用。研究了三种不同的自上而下的分区方法,并将它们与形式上更为严格但自上而下的昂贵算法进行了比较。我们表明,从概念上讲,简单的自上而下的网格划分方案可以实现与更严格的自下而上的方法基本相同的效率。

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