计算机科学
节点(物理)
转化(遗传学)
概括性
推论
一致性(知识库)
嵌入
网络模型
理论计算机科学
代表(政治)
线性
人工智能
数据挖掘
政治学
量子力学
政治
化学
结构工程
生物化学
基因
法学
工程类
心理学
物理
心理治疗师
作者
Si Zhang,Hanghang Tong,Yinglong Xia,Liang Xiong,Jiejun Xu
标识
DOI:10.1145/3394486.3403141
摘要
Finding node associations across different networks is the cornerstone behind a wealth of high-impact data mining applications. Traditional approaches are often, explicitly or implicitly, built upon the linearity and/or consistency assumptions. On the other hand, the recent network embedding based methods promise a natural way to handle the non-linearity, yet they could suffer from the disparate node embedding space of different networks. In this paper, we address these limitations and tackle cross-network node associations from a new angle, i.e., cross-network transformation. We ask a generic question: Given two different networks, how can we transform one network to another? We propose an end-to-end model that learns a composition of nonlinear operations so that one network can be transformed to another in a hierarchical manner. The proposed model bears three distinctive advantages. First (composite transformation), it goes beyond the linearity/consistency assumptions and performs the cross-network transformation through a composition of nonlinear computations. Second (representation power), it can learn the transformation of both network structures and node attributes at different resolutions while identifying the cross-network node associations. Third (generality), it can be applied to various tasks, including network alignment, recommendation, cross-layer dependency inference. Extensive experiments on different tasks validate and verify the effectiveness of the proposed model.
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