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DeepH-2: Enhancing deep-learning electronic structure via an equivariant local-coordinate transformer
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Deep-learning electronic structure calculations show great potential for revolutionizing the landscape of computational materials research. However, current neural-network architectures are not deemed suitable for widespread general-purpose application. Here we introduce a framework of equivariant local-coordinate transformer, designed to enhance the deep-learning density functional theory Hamiltonian referred to as DeepH-2. Unlike previous models such as DeepH and DeepH-E3, DeepH-2 seamlessly integrates the simplicity of local-coordinate transformations and the mathematical elegance of equivariant neural networks, effectively overcoming their respective disadvantages. Based on our comprehensive experiments, DeepH-2 demonstrates superiority over its predecessors in both efficiency and accuracy, showcasing state-of-the-art performance. This advancement opens up opportunities for exploring universal neural network models or even large materials models.
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Cited by 3 Pith papers
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Hot-Ham: an accurate and efficient E(3)-equivariant machine-learning electronic structures calculation framework
Hot-Ham combines Gaunt tensor products with a local-coordinate SO(2) convolution to predict DFT Hamiltonians accurately and efficiently across several material classes.
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Distributed Equivariant Graph Neural Networks for Large-Scale Electronic Structure Prediction
A distributed equivariant GNN with a neighbor-minimizing graph partitioner scales electronic-structure (Hamiltonian) prediction to 512 GPUs and 190,000 atoms, with an 87% weak-scaling efficiency.
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Efficient Prediction of SO(3)-Equivariant Hamiltonian Matrices via SO(2) Local Frames
By performing all feature updates in SO(2) local frames, QHNetV2 achieves SO(3)-equivariant Hamiltonian prediction without Clebsch-Gordan tensor products, with a 4.34x speedup and improved accuracy on QH9 and most MD17 tasks.
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