Equivariant neural network force fields for magnetic materials

Zilong Yuan, Zhiming Xu, He Li, Xinle Cheng, Honggeng Tao, Zechen Tang, Zhiyuan Zhou, Wenhui Duan, Yong Xu
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Abstract

Neural network force fields have significantly advanced ab initio atomistic simulations across diverse fields. However, their application in the realm of magnetic materials is still in its early stage due to challenges posed by the subtle magnetic energy landscape and the difficulty of obtaining training data. Here we introduce a data-efficient neural network architecture to represent density functional theory total energy, atomic forces, and magnetic forces as functions of atomic and magnetic structures. Our approach incorporates the principle of equivariance under the three-dimensional Euclidean group into the neural network model. Through systematic experiments on various systems, including monolayer magnets, curved nanotube magnets, and moiré-twisted bilayer magnets of CrI3, we showcase the method’s high efficiency and accuracy, as well as exceptional generalization ability. The work creates opportunities for exploring magnetic phenomena in large-scale materials systems.

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磁性材料的等变神经网络力场
神经网络力场极大地推动了各个领域的原子模拟。然而,由于微妙的磁能格局和难以获得训练数据所带来的挑战,它们在磁性材料领域的应用仍处于早期阶段。在这里,我们引入了一种数据高效的神经网络架构,将密度泛函理论总能量、原子力和磁力表示为原子和磁性结构的函数。我们的方法将三维欧几里得群下的等差数列原理纳入了神经网络模型。通过对单层磁体、弯曲纳米管磁体和摩尔纹扭曲的双层 CrI3 磁体等各种系统的系统实验,我们展示了该方法的高效性和准确性,以及卓越的泛化能力。这项工作为探索大规模材料系统中的磁现象创造了机会。
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