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首页> 外文期刊>Theoretical Chemistry Accounts >A graphical symmetric group approach for a spin adapted full configuration interaction: partitioning of a configuration graph into sets of closed-shell and open-shell graphs
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A graphical symmetric group approach for a spin adapted full configuration interaction: partitioning of a configuration graph into sets of closed-shell and open-shell graphs

机译:用于自旋的完整配置交互的图形对称组方法:将配置图划分为闭壳图和开壳图的集合

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We developed a spin adapted full configuration interaction (FCI) method which was expected to be effective for parallel processing. The graphical symmetric group approach (GSGA) was employed, where a configuration graph was partitioned into several sets of closed-shell and open-shell graphs. The configuration state functions (CSFs) bearing the same number of closed-shells and open-shells were assembled in a configuration group. The graphical approach provided a number to identify each CSF in a sequential order within the group. Combination of this partitioning and an intermediate configuration-driven algorithm in calculating the so-called σ vectors allowed us to use symbolic coupling constants. Furthermore, this combination made it easy to implement an efficient algorithm suitable to task-distributed parallel procedure for evaluating σ vectors. A program was written and some test calculations were carried out with high parallel efficiency. The largest size of FCI used 10 million CSFs (20 million determinants).
机译:我们开发了一种自旋适应的全配置交互(FCI)方法,该方法有望对并行处理有效。使用图形对称组方法(GSGA),其中将配置图分为几组闭壳图和开壳图。在配置组中组装了具有相同数量的封闭壳和开放壳的配置状态函数(CSF)。图形化方法提供了一个数字,用于在组内按顺序确定每个CSF。在计算所谓的σ向量时,这种划分和中间配置驱动算法的组合使我们能够使用符号耦合常数。此外,这种组合使实现适用于任务分布并行过程的高效算法更容易实现,以评估σ向量。编写了程序,并以较高的并行效率执行了一些测试计算。 FCI的最大规模使用了1000万个CSF(2000万个决定因素)。

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