首页> 外文期刊>Journal of chemical theory and computation: JCTC >Electrostatic Forces: Formulas for the First Derivatives of a Polarizable, Anisotropic Electrostatic Potential Energy Function Based on Machine Learning
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Electrostatic Forces: Formulas for the First Derivatives of a Polarizable, Anisotropic Electrostatic Potential Energy Function Based on Machine Learning

机译:静电力:基于机器学习的可极化的各向异性静电势能函数的一阶导数的公式

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摘要

Explicit formulas are derived analytically for the first derivatives of a (i) polarizable, (ii) high-rank multipolar electrostatic potential energy function for (iii) flexible molecules. The potential energy function uses a machine learning method called Kriging to predict the local-frame multipole moments of atoms defined via the Quantum Chemical Topology (QCT) approach, These atomic multipole moments then interact via an interaction tensor based on spherical harmonics. Atom-centered local coordinate frames are used, constructed from the internal geometry of the molecular system. The forces involve derivatives of both this geometric dependence and of the trained kriging models. In the near future, these analytical forces will enable molecular dynamics and geometry optimization calculations as part of the QCT force field.
机译:通过解析得出(i)可极化的(i)(iii)柔性分子的高阶多极静电势能函数的一阶导数的显式。势能函数使用一种称为Kriging的机器学习方法来预测通过量子化学拓扑(QCT)方法定义的原子的局部框架多极矩。然后,这些原子多极矩通过基于球谐的相互作用张量进行相互作用。使用以原子为中心的局部坐标系,该坐标系是根据分子系统的内部几何结构构造的。这些力涉及这种几何相关性和训练的克里金模型的导数。在不久的将来,这些分析力将使分子动力学和几何优化计算成为QCT力场的一部分。

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