In this paper, a novel multi-view methodology for graph based neural networks is proposed. A systematic and methodological adaptation of the key concepts of classical deep learning methods such as convolution, pooling and multi-view architectures is developed for the context of non-Euclidean manifolds. The aim of the proposed work is to present a novel multi-view graph convolution layer, as well as a new view pooling layer making use of: a) a new hybrid Laplacian that is adjusted based on feature distance metric learning, b) multiple trainable representations of a feature matrix of a graph, using trainable distance matrices, adapting the notion of views to graphs and c) a multi-view graph aggregation scheme called graph view pooling, in order to synthesize information from the multiple generated "views". The aforementioned layers are used in an end-to-end graph neural network architecture for graph classification and show competitive results to other state-of-the-art methods.
Nikolas AdaloglouNicholas VretosPetros Daras
Fuad NomanRaphaël C.‐W. PhanHernando OmbaoChee‐Ming Ting
Jia WuZhibin HongShirui PanXingquan ZhuZhihua CaiChengqi Zhang
Jia WuZhibin HongShirui PanXingquan ZhuZhihua CaiChengqi Zhang
Guanghui MaChunming HuLing GeHong Zhang