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基于 ONIOM 的 QM:使用 Löwdin 原子电荷的 QM/QM 电子嵌入方法:能量和解析梯度。

ONIOM-based QM:QM electronic embedding method using Löwdin atomic charges: energies and analytic gradients.

机构信息

Department of Chemistry, Indiana University, Boomington, Indiana 47405, USA.

出版信息

J Chem Phys. 2010 Mar 21;132(11):114107. doi: 10.1063/1.3315417.

Abstract

In this work, we report a new quantum mechanical:quantum mechanical (QM:QM) method which provides explicit electronic polarization of the high-level region by using the Löwdin atomic charges from the low-level region. This provides an embedding potential which naturally evolves with changes in nuclear geometry. However, this coupling of the high-level and low-level regions introduces complications in the energy gradient evaluation. Following previous work, we derive and implement efficient gradients where a single set of self-consistent field response equations is solved. We provide results for the calculation of deprotonation energies of a hydroxylated spherosiloxane cluster (Si(8)O(12)H(7)OH) and the dissociation energy of a water molecule from a ZnIm(3)(H(2)O) complex. We find that the Lowdin charge embedding model provides results which are not only an improvement over mechanical embedding (no electronic embedding) but which are also resistant to large overpolarization effects which occur more often with Mulliken charge embedding. Finally, a scaled-Löwdin charge embedding method is also presented which provides a method for fine tuning the extent of electronic polarization.

摘要

在这项工作中,我们报告了一种新的量子力学方法:量子力学(QM:QM)方法,该方法通过使用来自低水平区域的 Löwdin 原子电荷,对高水平区域进行明确的电子极化。这提供了一种嵌入势,它可以随着核几何形状的变化自然演变。然而,高水平和低水平区域的这种耦合在能量梯度评估中引入了复杂性。根据之前的工作,我们推导出并实现了高效的梯度,其中只需要求解一组自洽场响应方程。我们提供了计算羟基化球形硅氧烷团簇(Si(8)O(12)H(7)OH)去质子化能和 ZnIm(3)(H(2)O) 配合物中水分子离解能的结果。我们发现,Löwdin 电荷嵌入模型不仅提供了比机械嵌入(无电子嵌入)更好的结果,而且还能抵抗更常见的 Mulliken 电荷嵌入中出现的过大极化效应。最后,还提出了一种比例化的 Löwdin 电荷嵌入方法,该方法提供了一种微调电子极化程度的方法。

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