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Clustered Level Planarity

机译:集群级平面度

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摘要

Planarity is an important concept in graph drawing. It is generally accepted that planar drawings are well understandable. Recently, several variations of planarity have been studied for advanced graph concepts such as k-level graphs and clustered graphs. In k-level graphs, the vertices are partitioned into k levels and the vertices of one level are drawn on a horizontal line. In clustered graphs, there is a recursive clustering of the vertices according to a given nesting relation. In this paper we combine the concepts of level planarity and clustering and introduce clustered k-level graphs. For connected clustered level graphs we show that clustered k-level planarity can be tested in O(k|V|) time.
机译:平面度是图形绘制中的重要概念。通常认为平面图是容易理解的。最近,已经研究了一些平面度变化,以用于高级图形概念,例如k级图形和聚类图形。在k层图中,将顶点划分为k层,并在一条水平线上绘制一层的顶点。在聚类图中,根据给定的嵌套关系对顶点进行递归聚类。在本文中,我们结合了水平平面性和聚类的概念,并介绍了聚类的k级图。对于连接的聚簇能级图,我们表明可以在O(k | V |)时间内测试聚簇k阶平面度。

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