A GAT model with polynomial gating (Poly) and a directed variant (Dir-Poly) report strong heterophilic node classification results, with Dir-Poly's largest gain on a single directed dataset.
Directed Graph Convolutional Network
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abstract
Graph Convolutional Networks (GCNs) have been widely used due to their outstanding performance in processing graph-structured data. However, the undirected graphs limit their application scope. In this paper, we extend spectral-based graph convolution to directed graphs by using first- and second-order proximity, which can not only retain the connection properties of the directed graph, but also expand the receptive field of the convolution operation. A new GCN model, called DGCN, is then designed to learn representations on the directed graph, leveraging both the first- and second-order proximity information. We empirically show the fact that GCNs working only with DGCNs can encode more useful information from graph and help achieve better performance when generalized to other models. Moreover, extensive experiments on citation networks and co-purchase datasets demonstrate the superiority of our model against the state-of-the-art methods.
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Flow Matters: Directional and Expressive GNNs for Heterophilic Graphs
A GAT model with polynomial gating (Poly) and a directed variant (Dir-Poly) report strong heterophilic node classification results, with Dir-Poly's largest gain on a single directed dataset.