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Techniques for Edge Stratification of Complex Graph Drawings

机译:复杂图形绘图的边缘分层技术

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We propose an approach that allows a user (e.g., an analyst) to explore a layout produced by any graph drawing algorithm, in order to reduce the visual complexity and clarify its presentation. Our approach is based on stratifying the drawing into layers with desired properties; to this aim, heuristics are presented. The produced layers can be explored and combined by the user to gradually acquire details. We present a user study to test the effectiveness of our approach. Furthermore, we performed an experimental analysis on popular force-directed graph drawing algorithms, in order to evaluate what is the algorithm that produces the smallest number of layers and if there is any correlation between the number of crossings and the number of layers of a graph layout. The proposed approach is useful to explore graph layouts, as confirmed by the presented user study. Furthermore, interesting considerations arise from the experimental evaluation, in particular, our results suggest that the number of layers of a graph layout may represent a reliable measure of its visual complexity. The algorithms presented in this paper can be effectively applied to graph layouts with a few hundreds of edges and vertices. For larger drawings that contain lots of crossings, the time complexity of our algorithms grows quadratically in the number of edges and more efficient techniques need to be devised. The proposed approach takes as input a layout produced by any graph drawing algorithm, therefore it can be applied in a variety of application domains. Several research directions can be explored to extend our framework and to devise new visualization paradigms to effectively present stratified drawings.
机译:我们提出了一种方法,该方法允许用户(例如分析师)探索由任何图形绘制算法生成的布局,从而降低视觉复杂性并弄清其呈现方式。我们的方法基于将图纸分层为具有所需属性的图层;为此,提出了启发式方法。用户可以浏览和组合生成的图层以逐渐获取细节。我们提供了一项用户研究,以测试我们方法的有效性。此外,我们对流行的力导向图绘制算法进行了实验分析,以评估什么是生成最小层数的算法,以及图的交叉数和层数之间是否存在任何相关性布局。所提出的用户研究证实,所提出的方法对于探索图形布局很有用。此外,有趣的考虑来自实验评估,特别是我们的结果表明,图形布局的层数可以代表其视觉复杂性的可靠度量。本文提出的算法可以有效地应用于具有数百个边和顶点的图形布局。对于包含大量交叉点的较大图形,我们的算法的时间复杂度会随着边的数量呈二次方增长,因此需要设计出更有效的技术。所提出的方法将由任何图形绘制算法产生的布局作为输入,因此可以应用于各种应用领域。可以探索几个研究方向,以扩展我们的框架并设计新的可视化范例,以有效地展示分层图纸。

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