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Symmetrization for Embedding Directed Graphs

机译:嵌入有向图的对称化

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摘要

Recently, one has seen a surge of interest in developing such methods including ones for learning such representations for (undirected) graphs (while preserving important properties) (Liang et al. 2018). However, most of the work to date on embedding graphs has targeted undirected networks and very little has focused on the thorny issue of embedding directed networks. In this paper, we instead propose to solve the directed graph embedding problem via a two-stage approach: in the first stage, the graph is symmetrized in one of several possible ways, and in the second stage, the so-obtained symmetrized graph is embedded using any state-of-the-art (undirected) graph embedding algorithm. Note that it is not the objective of this paper to propose a new (undirected) graph embedding algorithm or discuss the strengths and weaknesses of existing ones; all we are saying is that whichever be the suitable graph embedding algorithm, it will fit in the above proposed symmetrization framework.
机译:最近,人们对开发此类方法的兴趣激增,包括学习(无向)图的此类表示(同时保留重要属性)(Liang等人,2018)。然而,到目前为止,大多数关于嵌入图的工作都是针对无向网络的,很少有人关注嵌入有向网络的棘手问题。在本文中,我们建议通过两个阶段的方法来解决有向图嵌入问题:第一阶段,用几种可能的方法中的一种对称化图,第二阶段,使用任何最先进的(无向)图嵌入算法嵌入所获得的对称化图。请注意,本文的目的不是提出一种新的(无向)图嵌入算法或讨论现有算法的优缺点;我们要说的是,无论哪种合适的图嵌入算法,它都将适用于上述提出的对称化框架。

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