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通过将基态电子能逼近为基于原子的电子布居函数来将电子信息纳入机器学习势能面。

Incorporating Electronic Information into Machine Learning Potential Energy Surfaces via Approaching the Ground-State Electronic Energy as a Function of Atom-Based Electronic Populations.

机构信息

Department of Chemistry, University of California, Berkeley, California 94720, United States.

Energy Technologies Area, Lawrence Berkeley National Laboratory, Berkeley, California 94720, United States.

出版信息

J Chem Theory Comput. 2020 Jul 14;16(7):4256-4270. doi: 10.1021/acs.jctc.0c00217. Epub 2020 Jun 23.

DOI:10.1021/acs.jctc.0c00217
PMID:32502350
Abstract

Machine learning (ML) approximations to density functional theory (DFT) potential energy surfaces (PESs) are showing great promise for reducing the computational cost of accurate molecular simulations, but at present, they are not applicable to varying electronic states, and in particular, they are not well suited for molecular systems in which the local electronic structure is sensitive to the medium to long-range electronic environment. With this issue as the focal point, we present a new machine learning approach called "BpopNN" for obtaining efficient approximations to DFT PESs. Conceptually, the methodology is based on approaching the true DFT energy as a function of electron populations on atoms; in practice, this is realized with available density functionals and constrained DFT (CDFT). The new approach creates approximations to this function with neural networks. These approximations thereby incorporate electronic information naturally into a ML approach, and optimizing the model energy with respect to populations allows the electronic terms to self-consistently adapt to the environment, as in DFT. We confirm the effectiveness of this approach with a variety of calculations on LiH clusters.

摘要

机器学习(ML)对密度泛函理论(DFT)势能面(PES)的逼近在降低准确分子模拟的计算成本方面显示出巨大的潜力,但目前它们不适用于变化的电子态,特别是不适用于其中局部电子结构对中长程电子环境敏感的分子系统。针对这个问题,我们提出了一种新的机器学习方法,称为“BpopNN”,用于获得对 DFT PES 的有效逼近。从概念上讲,该方法基于将真实 DFT 能量作为原子上电子密度的函数来逼近;在实践中,这是通过可用的密度泛函和约束 DFT(CDFT)来实现的。新方法使用神经网络来创建此函数的逼近。这些逼近因此将电子信息自然地纳入到 ML 方法中,并且通过对电子密度进行优化,使得电子项可以自适应地与环境相互作用,就像在 DFT 中一样。我们通过对 LiH 团簇的各种计算来验证该方法的有效性。

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