LGAISINov 19, 2021

Explaining GNN over Evolving Graphs using Information Flow

arXiv:2111.10037v1
Originality Incremental advance
AI Analysis

This addresses the need for transparency in GNN predictions for dynamic graphs, which is incremental as it builds on prior static explanation methods.

The paper tackles the problem of explaining changes in Graph Neural Network (GNN) predictions on evolving graphs, proposing an axiomatic attribution method and a convex optimization approach to select interpretable paths, and demonstrates superiority over existing methods on seven datasets with a novel evaluation metric.

Graphs are ubiquitous in many applications, such as social networks, knowledge graphs, smart grids, etc.. Graph neural networks (GNN) are the current state-of-the-art for these applications, and yet remain obscure to humans. Explaining the GNN predictions can add transparency. However, as many graphs are not static but continuously evolving, explaining changes in predictions between two graph snapshots is different but equally important. Prior methods only explain static predictions or generate coarse or irrelevant explanations for dynamic predictions. We define the problem of explaining evolving GNN predictions and propose an axiomatic attribution method to uniquely decompose the change in a prediction to paths on computation graphs. The attribution to many paths involving high-degree nodes is still not interpretable, while simply selecting the top important paths can be suboptimal in approximating the change. We formulate a novel convex optimization problem to optimally select the paths that explain the prediction evolution. Theoretically, we prove that the existing method based on Layer-Relevance-Propagation (LRP) is a special case of the proposed algorithm when an empty graph is compared with. Empirically, on seven graph datasets, with a novel metric designed for evaluating explanations of prediction change, we demonstrate the superiority of the proposed approach over existing methods, including LRP, DeepLIFT, and other path selection methods.

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