Hyperspherical Variational Co-embedding for Attributed Networks

Ji Fang, Shangsong Liang, Zaiqiao Meng, M. de Rijke
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引用次数: 2

Abstract

Network-based information has been widely explored and exploited in the information retrieval literature. Attributed networks, consisting of nodes, edges as well as attributes describing properties of nodes, are a basic type of network-based data, and are especially useful for many applications. Examples include user profiling in social networks and item recommendation in user-item purchase networks. Learning useful and expressive representations of entities in attributed networks can provide more effective building blocks to down-stream network-based tasks such as link prediction and attribute inference. Practically, input features of attributed networks are normalized as unit directional vectors. However, most network embedding techniques ignore the spherical nature of inputs and focus on learning representations in a Gaussian or Euclidean space, which, we hypothesize, might lead to less effective representations. To obtain more effective representations of attributed networks, we investigate the problem of mapping an attributed network with unit normalized directional features into a non-Gaussian and non-Euclidean space. Specifically, we propose a hyperspherical variational co-embedding for attributed networks (HCAN), which is based on generalized variational auto-encoders for heterogeneous data with multiple types of entities. HCAN jointly learns latent embeddings for both nodes and attributes in a unified hyperspherical space such that the affinities between nodes and attributes can be captured effectively. We argue that this is a crucial feature in many real-world applications of attributed networks. Previous Gaussian network embedding algorithms break the assumption of uninformative prior, which leads to unstable results and poor performance. In contrast, HCAN embeds nodes and attributes as von Mises-Fisher distributions, and allows one to capture the uncertainty of the inferred representations. Experimental results on eight datasets show that HCAN yields better performance in a number of applications compared with nine state-of-the-art baselines.
属性网络的超球面变分共嵌入
基于网络的信息在信息检索文献中得到了广泛的探索和利用。属性网络由节点、边以及描述节点属性的属性组成,是基于网络的数据的一种基本类型,对许多应用程序特别有用。示例包括社交网络中的用户分析和用户-物品购买网络中的物品推荐。学习属性网络中实体的有用和富有表现力的表示可以为下游基于网络的任务(如链接预测和属性推理)提供更有效的构建块。实际上,属性网络的输入特征归一化为单位方向向量。然而,大多数网络嵌入技术忽略了输入的球形性质,并专注于在高斯或欧几里得空间中学习表示,我们假设这可能会导致不太有效的表示。为了获得更有效的属性网络表示,我们研究了将具有单位归一化方向特征的属性网络映射到非高斯和非欧几里得空间的问题。具体而言,我们提出了一种基于广义变分自编码器的属性网络超球面变分共嵌入(HCAN)方法,用于具有多种类型实体的异构数据。HCAN在统一的超球面空间中共同学习节点和属性的潜在嵌入,从而有效地捕获节点和属性之间的亲和力。我们认为这是属性网络在许多实际应用中的一个关键特征。以往的高斯网络嵌入算法打破了无信息先验假设,导致结果不稳定,性能不佳。相比之下,HCAN将节点和属性嵌入为von Mises-Fisher分布,并允许捕获推断表示的不确定性。在8个数据集上的实验结果表明,与9个最先进的基线相比,HCAN在许多应用中产生了更好的性能。
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