图卷积网络邻接矩阵的自动优化

Yuhang Zhang, Hongshuai Ren, Jiexia Ye, Xitong Gao, Yang Wang, Kejiang Ye, Chengzhong Xu
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引用次数: 2

摘要

采用图卷积网络(GCN)来解决非欧几里德空间中的卷积运算问题。以往的GCN研究取得了一定的进展,但其局限性之一是邻接矩阵(Adjacency Matrix, AM)作为GCN输入的设计需要领域知识,且该过程繁琐、繁琐且容易出错。此外,固定邻接矩阵的表项通常被设计为二进制值(即1和0),这不能反映节点之间的真实关系。同时,许多应用需要一个加权的动态邻接矩阵,而不是一个非加权的固定的AM,很少有研究关注于设计一个更灵活的邻接矩阵。为此,我们提出了一种端到端算法,通过关注邻接矩阵来提高GCN性能。首先提出了一种节点信息熵的计算方法来更新矩阵。然后,我们在连续空间中执行搜索策略,并引入深度确定性策略梯度(Deep Deterministic Policy Gradient, DDPG)方法来克服离散空间搜索的缺点。最后,我们将GCN和强化学习集成到一个端到端框架中。该方法可以在不需要先验知识的情况下自动定义邻接矩阵。同时,该方法可以处理任意大小的矩阵,为网络提供更好的调幅效果。选择了四个流行的数据集来评估我们的算法的能力。本文方法在Cora和Pubmed数据集上达到了最先进的性能,准确率分别为84.6%和81.6%。
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AOAM: Automatic Optimization of Adjacency Matrix for Graph Convolutional Network
Graph Convolutional Network (GCN) is adopted to tackle the problem of convolution operation in non-Euclidean space. Previous works on GCN have made some progress, however, one of their limitations is that the design of Adjacency Matrix (AM) as GCN input requires domain knowledge and such process is cumbersome, tedious and error-prone. In addition, entries of a fixed Adjacency Matrix are generally designed as binary values (i.e., ones and zeros) which can not reflect the real relationship between nodes. Meanwhile, many applications require a weighted and dynamic Adjacency Matrix instead of an unweighted and fixed AM, and there are few works focusing on designing a more flexible Adjacency Matrix. To that end, we propose an end-to-end algorithm to improve the GCN performance by focusing on the Adjacency Matrix. We first provide a calculation method called node information entropy to update the matrix. Then, we perform the search strategy in a continuous space and introduce the Deep Deterministic Policy Gradient (DDPG) method to overcome the drawback of the discrete space search. Finally, we integrate the GCN and reinforcement learning into an end-to-end framework. Our method can automatically define the Adjacency Matrix without prior knowledge. At the same time, the proposed approach can deal with any size of the matrix and provide a better AM for network. Four popular datasets are selected to evaluate the capability of our algorithm. The method in this paper achieves the state-of-the-art performance on Cora and Pubmed datasets, with the accuracy of 84.6% and 81.6% respectively.
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