🤖 AI Summary
Existing 3D geometric graph neural networks (GNNs) for molecular modeling suffer from limited interpretability, as conventional 2D subgraph-based explanation methods fail to capture spatially grounded atomic interactions.
Method: We propose the first 3D structure-aware interpretability framework—Physical-Aware Influence Radius (PAIR)—which defines a geometry- and message-passing-consistent spatial influence region for each atom. PAIR extracts localized 3D subgraphs via distance-weighted importance scoring and differentiable subgraph masking optimization on truncated 3D graphs.
Contribution/Results: Evaluated on multiple molecular property prediction benchmarks, PAIR significantly improves explanation fidelity and chemical plausibility over prior methods. Visualizations align with domain-expert knowledge, demonstrating that PAIR overcomes the fundamental limitation of 2D explanation paradigms in 3D molecular learning.
📝 Abstract
3D Geometric Graph Neural Networks (GNNs) have emerged as transformative tools for modeling molecular data. Despite their predictive power, these models often suffer from limited interpretability, raising concerns for scientific applications that require reliable and transparent insights. While existing methods have primarily focused on explaining molecular substructures in 2D GNNs, the transition to 3D GNNs introduces unique challenges, such as handling the implicit dense edge structures created by a cut-off radius. To tackle this, we introduce a novel explanation method specifically designed for 3D GNNs, which localizes the explanation to the immediate neighborhood of each node within the 3D space. Each node is assigned an radius of influence, defining the localized region within which message passing captures spatial and structural interactions crucial for the model's predictions. This method leverages the spatial and geometric characteristics inherent in 3D graphs. By constraining the subgraph to a localized radius of influence, the approach not only enhances interpretability but also aligns with the physical and structural dependencies typical of 3D graph applications, such as molecular learning.