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基于绝对定域分子轨道的二阶莫勒-普莱斯特定则微扰理论的能量分解分析

An energy decomposition analysis for second-order Møller-Plesset perturbation theory based on absolutely localized molecular orbitals.

作者信息

Thirman Jonathan, Head-Gordon Martin

机构信息

Department of Chemistry, Kenneth S. Pitzer Center for Theoretical Chemistry, University of California, Berkeley, Berkeley, California 94720, USA.

出版信息

J Chem Phys. 2015 Aug 28;143(8):084124. doi: 10.1063/1.4929479.

Abstract

An energy decomposition analysis (EDA) of intermolecular interactions is proposed for second-order Møller-Plesset perturbation theory (MP2) based on absolutely localized molecular orbitals (ALMOs), as an extension to a previous ALMO-based EDA for self-consistent field methods. It decomposes the canonical MP2 binding energy by dividing the double excitations that contribute to the MP2 wave function into classes based on how the excitations involve different molecules. The MP2 contribution to the binding energy is decomposed into four components: frozen interaction, polarization, charge transfer, and dispersion. Charge transfer is defined by excitations that change the number of electrons on a molecule, dispersion by intermolecular excitations that do not transfer charge, and polarization and frozen interactions by intra-molecular excitations. The final two are separated by evaluations of the frozen, isolated wave functions in the presence of the other molecules, with adjustments for orbital response. Unlike previous EDAs for electron correlation methods, this one includes components for the electrostatics, which is vital as adjustment to the electrostatic behavior of the system is in some cases the dominant effect of the treatment of electron correlation. The proposed EDA is then applied to a variety of different systems to demonstrate that all proposed components behave correctly. This includes systems with one molecule and an external electric perturbation to test the separation between polarization and frozen interactions and various bimolecular systems in the equilibrium range and beyond to test the rest of the EDA. We find that it performs well on these tests. We then apply the EDA to a halogen bonded system to investigate the nature of the halogen bond.

摘要

基于绝对定域分子轨道(ALMO),我们提出了一种用于二阶Møller-Plesset微扰理论(MP2)的分子间相互作用能量分解分析(EDA)方法,作为先前基于ALMO的自洽场方法EDA的扩展。它通过根据激发如何涉及不同分子,将对MP2波函数有贡献的双激发分类,从而分解规范的MP2结合能。MP2对结合能的贡献被分解为四个分量:冻结相互作用、极化、电荷转移和色散。电荷转移由改变分子上电子数的激发定义,色散由不转移电荷的分子间激发定义,极化和冻结相互作用由分子内激发定义。最后两个分量通过在存在其他分子的情况下对冻结的孤立波函数进行评估来分离,并对轨道响应进行调整。与先前用于电子相关方法的EDA不同,该方法包括静电学分量,这至关重要,因为在某些情况下,对系统静电行为的调整是处理电子相关的主要效应。然后将所提出的EDA应用于各种不同的系统,以证明所有提出的分量行为正确。这包括一个分子和外部电扰动的系统,以测试极化和冻结相互作用之间的分离,以及平衡范围内及以外的各种双分子系统,以测试EDA的其余部分。我们发现它在这些测试中表现良好。然后我们将EDA应用于一个卤键系统,以研究卤键的性质。

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