一维图布局的节点重叠去除

Samiha Fadloun, P. Poncelet, Julien Rabatel, M. Roche, A. Sallaberry
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引用次数: 5

摘要

基于能量的算法是布局图形的强大技术。他们倾向于生成美观的图形嵌入,展示对称性和社区结构。在处理大型图时,这些算法的一个重要缺点是产生许多节点重叠的嵌入,从而导致杂乱问题。虽然已经提出了几种方法来消除2D图布局上的节点重叠,但据我们所知,还没有专门针对1D图布局的工作。本文首先定义了消除1D图节点重叠的4个要求。然后,我们提出了满足这些要求的O(|V|log(|V|))时间算法。我们用两个基于弧线图的案例研究来说明我们的方法,其中节点通过应用MDS技术来突出显示社区结构。最后,我们将我们的技术与2D图技术的替代方案进行了比较,并讨论了结果的一些特性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Node Overlap Removal for 1D Graph Layout
Energy based algorithms are powerful techniques for laying out graphs. They tend to generate aesthetically pleasing graph embeddings, exhibiting symmetries and community structures. When dealing with large graphs, an important drawback of these algorithms is to produce embeddings where many nodes overlap, leading to cluttering issues. While several approaches have been proposed for node overlap removal on 2D graph layouts, to the best of our knowledge, there is no work dedicated to 1D graph layouts. In this paper, we first define 4 requirements for 1D graph node overlap removal. Then, we propose a O(|V|log(|V|)) time algorithm meeting these requirements. We illustrate our approach with two case studies based on arc diagrams where nodes are positioned by applying a MDS technique to highlight community structures. Finally, we compare our technique with alternatives from 2D graph techniques, and a discussion highlights some properties of the results.
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