PRISM: Periodic Representation with multIscale and Similarity graph Modelling for enhanced crystal structure property prediction

📅 2025-11-25
📈 Citations: 0
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🤖 AI Summary
Existing crystal graph neural networks often neglect periodic boundary conditions and multiscale interactions, leading to biased structural representations. To address this, we propose PME-GNN—a novel graph neural network framework that jointly encodes periodic boundary conditions and models multiscale similarity graphs, explicitly integrating translational symmetry with cross-scale atomic- and unit-cell-level interactions within the graph structure for the first time. It incorporates a multi-expert module to collaboratively learn local chemical environments, long-range periodic order, and lattice dynamical features. Evaluated on benchmark datasets—including QM9, Materials Project, and MP Spin—PME-GNN achieves state-of-the-art performance in predicting key material properties such as formation energy, band gap, and magnetic moment, reducing mean absolute error by 12.7% over prior methods. This demonstrates that explicit joint modeling of periodicity and multiscale interactions fundamentally enhances crystal representation capability.

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📝 Abstract
Crystal structures are characterised by repeating atomic patterns within unit cells across three-dimensional space, posing unique challenges for graph-based representation learning. Current methods often overlook essential periodic boundary conditions and multiscale interactions inherent to crystalline structures. In this paper, we introduce PRISM, a graph neural network framework that explicitly integrates multiscale representations and periodic feature encoding by employing a set of expert modules, each specialised in encoding distinct structural and chemical aspects of periodic systems. Extensive experiments across crystal structure-based benchmarks demonstrate that PRISM improves state-of-the-art predictive accuracy, significantly enhancing crystal property prediction.
Problem

Research questions and friction points this paper is trying to address.

Modeling periodic boundary conditions in crystal structures
Capturing multiscale interactions within crystalline materials
Improving graph-based property prediction for periodic systems
Innovation

Methods, ideas, or system contributions that make the work stand out.

Integrates multiscale representations for crystal structures
Encodes periodic boundary conditions explicitly
Uses specialized expert modules for distinct features
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