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用交换空穴偶极矩色散校正神经网络势来模拟分子间相互作用。

Modeling Intermolecular Interactions with Exchange-Hole Dipole Moment Dispersion Corrections to Neural Network Potentials.

作者信息

Tu Nguyen Thien Phuc, Williamson Siri, Johnson Erin R, Rowley Christopher N

机构信息

Department of Chemistry, Carleton University, Ottawa, Ontario K1S 5B6, Canada.

Department of Chemistry, Dalhousie University, Halifax, Nova Scotia B3H 4J3, Canada.

出版信息

J Phys Chem B. 2024 Sep 5;128(35):8290-8302. doi: 10.1021/acs.jpcb.4c02882. Epub 2024 Aug 21.

Abstract

Neural network potentials (NNPs) are an innovative approach for calculating the potential energy and forces of a chemical system. In principle, these methods are capable of modeling large systems with an accuracy approaching that of a high-level ab initio calculation, but with a much smaller computational cost. Due to their training to density-functional theory (DFT) data and neglect of long-range interactions, some classes of NNPs require an additional term to include London dispersion physics. In this Perspective, we discuss the requirements for a dispersion model for use with an NNP, focusing on the MLXDM (Machine Learned eXchange-Hole Dipole Moment) model developed by our groups. This model is based on the DFT-based XDM dispersion correction, which calculates interatomic dispersion coefficients in terms of atomic moments and polarizabilities, both of which can be approximated effectively using neural networks.

摘要

神经网络势(NNPs)是一种计算化学体系势能和作用力的创新方法。原则上,这些方法能够以接近高级从头计算的精度对大型体系进行建模,但计算成本要低得多。由于它们是根据密度泛函理论(DFT)数据进行训练且忽略了长程相互作用,某些类型的神经网络势需要一个额外的项来纳入伦敦色散物理。在这篇展望文章中,我们讨论了与神经网络势一起使用的色散模型的要求,并重点介绍了我们团队开发的MLXDM(机器学习交换空穴偶极矩)模型。该模型基于基于DFT的XDM色散校正,它根据原子矩和极化率计算原子间色散系数,而这两者都可以使用神经网络有效地进行近似。

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