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A Novel Higher-order Weisfeiler-Lehman Graph Convolution

机译:一种新的高阶Weisfeiler-Lehman Graph卷积

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Current GNN architectures use a vertex neighborhood aggregation scheme, which limits their discriminative power to that of the 1-dimensional Weisfeiler-Lehman (WL) graph isomorphism test. Here, we propose a novel graph convolution operator that is based on the 2-dimensional WL test. We formally show that the resulting 2-WL-GNN architecture is more discriminative than existing GNN approaches. This theoretical result is complemented by experimental studies using synthetic and real data. On multiple common graph classification benchmarks, we demonstrate that the proposed model is competitive with state-of-the-art graph kernels and GNNs.
机译:目前的GNN架构使用顶点邻域聚合方案,这将其辨别力限制为1立维Weisfeiler-Lehman(WL)图同构型测试的辨别力。在这里,我们提出了一种基于二维WL测试的新型图形卷积运算符。我们正式表明由此产生的2-WL-GNN架构比现有的GNN方法更差异。这种理论结果是通过使用合成和实际数据的实验研究补充。在多个常见的图形分类基准上,我们证明所提出的模型与最先进的图形内核和GNN具有竞争力。

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