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首页> 外文期刊>Journal of chemical theory and computation: JCTC >Benchmarking the Accuracy of Seniority-Zero Wave Function Methods for Noncovalent Interactions
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Benchmarking the Accuracy of Seniority-Zero Wave Function Methods for Noncovalent Interactions

机译:基于高价互动的资历零波函数方法的准确性

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In this paper, we scrutinize the ability of seniority-zero wave function-based methods to model different types of noncovalent interactions, such as hydrogen bonds, dispersion, and mixed noncovalent interactions as well as prototypical model systems with various contributions of dynamic and static electron correlation effects. Specifically, we focus on the pair Coupled Cluster Doubles (pCCD) ansatz combined with two different flavors of dynamic energy corrections, (i) based on a perturbation theory correction and (ii) on a linearized coupled cluster ansatz on top of pCCD. We benchmark these approaches against the A24 data set [Rezac and Hobza J. Chem. Theory Comput. 2013, 9, 2151-2155.] extrapolated to the basis set limit and some model noncovalent complexes that feature covalent bond breaking. By dissecting different types of interactions in the A24 data set within the Symmetry-Adapted Perturbation Theory (SAPT) framework, we demonstrate that pCCD can be classified as a dispersion-free method. Furthermore, we found that both flavors of post-pCCD approaches represent encouraging and computationally more efficient alternatives to standard electronic structure methods to model weakly bound systems, resulting in small statistical errors. Finally, a linearized coupled cluster correction on top of pCCD proved to be most reliable for the majority of investigated systems, featuring smaller nonparallelity errors compared to perturbation-theory-based approaches.
机译:在本文中,我们仔细检查了资历零波功能的方法,以模拟不同类型的非共价相互作用,例如氢键,分散和混合的非共价相互作用以及具有各种动态和静态电子的贡献的原型模型系统相关效应。具体地,我们专注于该对耦合簇双打(PCCD)Ansatz结合两个不同的动态能量校正口,(i)基于PCCD的线性化耦合簇Ansatz上的扰动理论校正和(ii)。我们将这些方法与A24数据集进行基准测试[Rezac和Hobza J.Chem。理论计算。 2013,9,2151-2155。]外推到基础设定极限和一些型号的非共价复合物,其特征是共价键的破裂。通过对对称适应的扰动理论(SAPT)框架内的A24数据中的A24数据中的不同类型的相互作用进行解剖,我们证明PCCD可以被分类为一个分散的方法。此外,我们发现,PCCC后方法的两种口味代表了令人鼓舞和计算更有效的替代标准电子结构方法,以模拟弱束系统,导致统计误差小。最后,对PCCD的顶部的线性化耦合簇校正对于大多数研究系统被证明是最可靠的,而是与基于扰动理论的方法相比的较小的非平静性误差。

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