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首页> 外文期刊>Journal of chemical theory and computation: JCTC >Intricacies of van der Waals Interactions in Systems with Elongated Bonds Revealed by Electron-Groups Embedding and High-Level Coupled-Cluster Approaches
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Intricacies of van der Waals Interactions in Systems with Elongated Bonds Revealed by Electron-Groups Embedding and High-Level Coupled-Cluster Approaches

机译:van der Wa的复杂性在系统中的细长键和高水平耦合簇接近的细长键合的相互作用

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摘要

Noncovalent interactions between molecules with stretched intramonomer covalent bonds are a fascinating, yet little studied area. This shortage of information stems largely from the inability of most of the commonly used computational quantum chemistry methods to accurately describe weak long-range and strong nondynamic correlations at the same time. In this work, we propose a geminal-based approach, abbreviated as EERPA-GVB, capable of describing such systems in a robust manner using relatively inexpensive computational steps. By examining a few van der Waals complexes, we demonstrate that the elongation of one or more intramolecular covalent bonds leads to an enhanced attraction between the monomers. We show that this increase in attraction occurs as the electron density characterizing intramolecular covalent bonds depletes and migrates toward the region between the monomers. As the covalent intramonomer bonds continue to stretch, the intermolecular interaction potential passes through a minimum and eventually goes up. The findings resulting from our EERPA-GVB calculations are supported and further elucidated by the symmetry-adapted perturbation theory and coupled-cluster (CC) computations using methods that are as sophisticated as the CC approach with a full treatment of singly, doubly, and triply excited clusters.
机译:具有拉伸夹层的分子之间的非共价相互作用是一个令人兴趣的,但研究很少的研究。这种信息短缺源于大多数常用的计算量子化学方法,同时准确地描述弱的远程和强肌动态相关性。在这项工作中,我们提出了一种基于Geminal的方法,缩写为EERPA-GVB,能够使用相对便宜的计算步骤以稳健的方式描述这些系统。通过检查少数van der Waals复合物,我们证明一种或多种分子内共价键的伸长导致单体之间的增强吸引力。我们表明,由于表征分子内共价键的电子密度耗尽并朝向单体之间的区域迁移,因此发生这种吸引力。随着共价夹层的键继续延伸,分子间相互作用电位通过最小并最终上升。支持由我们的EERPA-GVB计算产生的发现,并通过对称适应的扰动理论和耦合 - 集群(CC)计算使用与CC方法一样复杂的方法,以单独,双重和三次进行复杂的方法来阐明激动的簇。

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