为高保真机器学习原子间势提供数据高效的多保真训练

Jaesun Kim, Jisu Kim, Jaehoon Kim, Jiho Lee, Yutack Park, Youngho Kang, Seungwu Han
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引用次数: 0

摘要

机器学习原子间势(MLIPs)用于从原子序数计算中估算势能面(PES),在降低计算成本的同时提供接近量子级的精度。然而,组建高保真数据库的高昂成本阻碍了 MLIPs 在需要高化学精度的系统中的应用。利用等变量图神经网络,我们提出了一种同时在多保真度数据库上进行训练的 MLIP 框架。这种方法可以用最少的高保真数据准确学习高保真 PES。我们在 Li$_6$PS$_5$Cl 和 In$_x$Ga$_{1-x}$N 系统上测试了这一框架。计算结果表明,高保真元梯度广义近似(meta-GGA)数据库未覆盖的几何和成分空间可以有效地从低保真 GGA 数据中推断出来,从而提高了准确性和分子动力学稳定性。我们还开发了一种通用 MLIP,可同时利用材料项目的 GGA 和元 GGA 数据,显著提高了 MLIP 在高精度任务中的性能,如预测一般晶体的壳体以上能量。此外,我们还证明了目前的多保真度学习比迁移学习或Δ学习更有效,而且它还可以应用于更高保真度的学习,直至耦合簇水平。我们相信,这种方法有望通过有效扩展高保真数据集,创建高精度的定制或通用 MLIP。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Data-efficient multi-fidelity training for high-fidelity machine learning interatomic potentials
Machine learning interatomic potentials (MLIPs) are used to estimate potential energy surfaces (PES) from ab initio calculations, providing near quantum-level accuracy with reduced computational costs. However, the high cost of assembling high-fidelity databases hampers the application of MLIPs to systems that require high chemical accuracy. Utilizing an equivariant graph neural network, we present an MLIP framework that trains on multi-fidelity databases simultaneously. This approach enables the accurate learning of high-fidelity PES with minimal high-fidelity data. We test this framework on the Li$_6$PS$_5$Cl and In$_x$Ga$_{1-x}$N systems. The computational results indicate that geometric and compositional spaces not covered by the high-fidelity meta-gradient generalized approximation (meta-GGA) database can be effectively inferred from low-fidelity GGA data, thus enhancing accuracy and molecular dynamics stability. We also develop a general-purpose MLIP that utilizes both GGA and meta-GGA data from the Materials Project, significantly enhancing MLIP performance for high-accuracy tasks such as predicting energies above hull for crystals in general. Furthermore, we demonstrate that the present multi-fidelity learning is more effective than transfer learning or $\Delta$-learning an d that it can also be applied to learn higher-fidelity up to the coupled-cluster level. We believe this methodology holds promise for creating highly accurate bespoke or universal MLIPs by effectively expanding the high-fidelity dataset.
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