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Representing Born effective charges with equivariant graph convolutional neural networks
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Graph convolutional neural networks have been instrumental in machine learning of material properties. When representing tensorial properties, weights and descriptors of a physics-informed network must obey certain transformation rules to ensure the independence of the property on the choice of the reference frame. Here we explicitly encode such properties using an equivariant graph convolutional neural network. The network respects rotational symmetries of the crystal throughout by using equivariant weights and descriptors and provides a tensorial output of the target value. Applications to tensors of atomic Born effective charges in diverse materials including perovskite oxides, Li3PO4, and ZrO2, are demonstrated, and good performance and generalization ability is obtained.
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Dielectric tensor of perovskite oxides at finite temperature using equivariant graph neural network potentials
Specialized graph neural network potentials trained on small DFT datasets qualitatively reproduce the temperature dependence of CaTiO3's dielectric tensor and its orthorhombic-to-cubic phase transition in molecular dynamics.
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