Enhancing GNNs with Architecture-Agnostic Graph Transformations: A Systematic Analysis
- URL: http://arxiv.org/abs/2410.08759v1
- Date: Fri, 11 Oct 2024 12:19:17 GMT
- Title: Enhancing GNNs with Architecture-Agnostic Graph Transformations: A Systematic Analysis
- Authors: Zhifei Li, Gerrit Großmann, Verena Wolf,
- Abstract summary: This study explores the impact of various graph transformations as pre-processing steps on the performance of common graph neural network (GNN) architectures across standard datasets.
Our findings reveal that certain transformations, particularly those augmenting node features with centrality measures, consistently improve expressivity.
However, these gains come with trade-offs, as methods like graph encoding, while enhancing expressivity, introduce numerical inaccuracies widely-used python packages.
- Score: 0.4069144210024563
- License: http://arxiv.org/licenses/nonexclusive-distrib/1.0/
- Abstract: In recent years, a wide variety of graph neural network (GNN) architectures have emerged, each with its own strengths, weaknesses, and complexities. Various techniques, including rewiring, lifting, and node annotation with centrality values, have been employed as pre-processing steps to enhance GNN performance. However, there are no universally accepted best practices, and the impact of architecture and pre-processing on performance often remains opaque. This study systematically explores the impact of various graph transformations as pre-processing steps on the performance of common GNN architectures across standard datasets. The models are evaluated based on their ability to distinguish non-isomorphic graphs, referred to as expressivity. Our findings reveal that certain transformations, particularly those augmenting node features with centrality measures, consistently improve expressivity. However, these gains come with trade-offs, as methods like graph encoding, while enhancing expressivity, introduce numerical inaccuracies widely-used python packages. Additionally, we observe that these pre-processing techniques are limited when addressing complex tasks involving 3-WL and 4-WL indistinguishable graphs.
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