LGMar 13, 2024

BG-HGNN: Toward Scalable and Efficient Heterogeneous Graph Neural Network

arXiv:2403.08207v11 citationsh-index: 5
Originality Incremental advance
AI Analysis

This addresses scalability issues for researchers and practitioners using HGNNs in domains like computer vision and machine learning, offering an incremental improvement over existing methods.

The paper tackles the problem of parameter explosion and relation collapse in heterogeneous graph neural networks (HGNNs) for complex graphs with many relation types, introducing BG-HGNN which integrates relations into a unified feature space, resulting in up to 28.96× parameter efficiency, 8.12× training throughput, and 1.07× accuracy gains.

Many computer vision and machine learning problems are modelled as learning tasks on heterogeneous graphs, featuring a wide array of relations from diverse types of nodes and edges. Heterogeneous graph neural networks (HGNNs) stand out as a promising neural model class designed for heterogeneous graphs. Built on traditional GNNs, existing HGNNs employ different parameter spaces to model the varied relationships. However, the practical effectiveness of existing HGNNs is often limited to simple heterogeneous graphs with few relation types. This paper first highlights and demonstrates that the standard approach employed by existing HGNNs inevitably leads to parameter explosion and relation collapse, making HGNNs less effective or impractical for complex heterogeneous graphs with numerous relation types. To overcome this issue, we introduce a novel framework, Blend&Grind-HGNN (BG-HGNN), which effectively tackles the challenges by carefully integrating different relations into a unified feature space manageable by a single set of parameters. This results in a refined HGNN method that is more efficient and effective in learning from heterogeneous graphs, especially when the number of relations grows. Our empirical studies illustrate that BG-HGNN significantly surpasses existing HGNNs in terms of parameter efficiency (up to 28.96 $\times$), training throughput (up to 8.12 $\times$), and accuracy (up to 1.07 $\times$).

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