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使用绝对定域分子轨道的第二代能量分解分析探测非共价相互作用。

Probing non-covalent interactions with a second generation energy decomposition analysis using absolutely localized molecular orbitals.

作者信息

Horn Paul R, Mao Yuezhi, Head-Gordon Martin

机构信息

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

出版信息

Phys Chem Chem Phys. 2016 Aug 17;18(33):23067-79. doi: 10.1039/c6cp03784d.

Abstract

An energy decomposition analysis (EDA) separates a calculated interaction energy into as many interpretable contributions as possible; for instance, permanent and induced electrostatics, Pauli repulsions, dispersion and charge transfer. The challenge is to construct satisfactory definitions of all terms in the chemically relevant regime where fragment densities overlap, rendering unique definitions impossible. Towards this goal, we present an improved EDA for Kohn-Sham density functional theory (DFT) with properties that have previously not been simultaneously attained. Building on the absolutely localized molecular orbital (ALMO)-EDA, this second generation ALMO-EDA is variational and employs valid antisymmetric electronic wavefunctions to produce all five contributions listed above. These contributions moreover all have non-trivial complete basis set limits. We apply the EDA to the water dimer, the T-shaped and parallel-displaced benzene dimer, the p-biphthalate dimer "anti-electrostatic" hydrogen bonding complex, the biologically relevant binding of adenine and thymine in stacked and hydrogen-bonded configurations, the triply hydrogen-bonded guanine-cytosine complex, the interaction of Cl(-) with s-triazine and with the 1,3-dimethyl imidazolium cation, which is relevant to the study of ionic liquids, and the water-formaldehyde-vinyl alcohol ter-molecular radical cationic complex formed in the dissociative photoionization of glycerol.

摘要

能量分解分析(EDA)将计算得到的相互作用能尽可能地分解为多个可解释的成分;例如,永久静电和诱导静电、泡利排斥、色散和电荷转移。挑战在于在片段密度重叠的化学相关区域构建所有项的令人满意的定义,这使得无法给出唯一的定义。为了实现这一目标,我们提出了一种改进的用于科恩-沙姆密度泛函理论(DFT)的EDA,其具有以前未同时实现的特性。基于绝对定域分子轨道(ALMO)-EDA,这种第二代ALMO-EDA是变分的,并采用有效的反对称电子波函数来产生上述所有五种贡献。此外,这些贡献都具有非平凡的完备基组极限。我们将EDA应用于水二聚体、T形和平行错位的苯二聚体、对苯二甲酸二聚体“反静电”氢键复合物、腺嘌呤和胸腺嘧啶在堆积和氢键构型中的生物学相关结合、三重氢键鸟嘌呤-胞嘧啶复合物、Cl(-)与s-三嗪以及与1,3-二甲基咪唑阳离子的相互作用(这与离子液体的研究相关),以及在甘油的解离光电离中形成的水-甲醛-乙烯醇三分子自由基阳离子复合物。

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