通过声子非谐波性对机器学习原子间势能进行基准测试

Sasaank Bandi, Chao Jiang, C. Marianetti
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引用次数: 0

摘要

机器学习方法近来已成为探究晶体和分子结构-性质关系的有力工具。具体来说,机器学习原子间势(MLIPs)能以与传统原子间势方法相似的成本精确再现第一原理数据。虽然机器学习原子间势已在各类材料和分子中进行了广泛测试,但对机器学习原子间势中编码的非谐波项还缺乏明确的表征。在此,我们使用萤石晶体结构中二氧化硫的非谐振动哈密顿构造对流行的 MLIPs 进行了基准测试,该哈密顿构造是通过密度泛函理论(DFT),使用我们高精度、高效率的不可还原导数方法构建的。该非谐振动哈密顿被用于生成分子动力学(MD)轨迹,这些轨迹被用于训练三类 MLIPs:高斯逼近势、人工神经网络(ANN)和图神经网络(GNN)。通过直接比较声子及其相互作用以及声子线宽、声子线移和热导率,对结果进行了评估。这些模型还在 DFT 分子动力学数据集上进行了训练,结果表明,ANN 和 GNN 在五阶以内都具有良好的一致性。我们的分析表明,MLIPs 在准确表征材料系统中的非谐波性方面具有巨大潜力,其成本仅为基于第一原理的传统方法的一小部分。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Benchmarking machine learning interatomic potentials via phonon anharmonicity
Machine learning approaches have recently emerged as powerful tools to probe structure-property relationships in crystals and molecules. Specifically, machine learning interatomic potentials (MLIPs) can accurately reproduce first-principles data at a cost similar to that of conventional interatomic potential approaches. While MLIPs have been extensively tested across various classes of materials and molecules, a clear characterization of the anharmonic terms encoded in the MLIPs is lacking. Here, we benchmark popular MLIPs using the anharmonic vibrational Hamiltonian of ThO2 in the fluorite crystal structure, which was constructed from density functional theory (DFT) using our highly accurate and efficient irreducible derivative methods. The anharmonic Hamiltonian was used to generate molecular dynamics (MD) trajectories, which were used to train three classes of MLIPs: Gaussian Approximation Potentials, Artificial Neural Networks (ANN), and Graph Neural Networks (GNN). The results were assessed by directly comparing phonons and their interactions, as well as phonon linewidths, phonon lineshifts, and thermal conductivity. The models were also trained on a DFT molecular dynamics dataset, demonstrating good agreement up to fifth-order for the ANN and GNN. Our analysis demonstrates that MLIPs have great potential for accurately characterizing anharmonicity in materials systems at a fraction of the cost of conventional first principles-based approaches.
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