连续平行坐标的空间捆绑

G. Palmas, T. Weinkauf
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引用次数: 8

摘要

连续平行坐标(CPC)是一种用于对同一域中定义的不同标量场进行多变量分析的可视化技术。经典的平行坐标为每个样本点绘制一条线,而CPC可视化使用基于密度的表示。经典方法的一个有趣的可能性是使用边缘捆绑来突出高维簇,其中每条线都成为向簇的质心弯曲的样条。这通常会产生富有表现力的、说明性的可视化效果。不幸的是,对于CPC来说,捆绑线是不可能的,因为他们不涉及这种方法。在本文中,我们提出了一种连续平行坐标的可视化空间变形,其结果与通过经典边缘捆绑得到的结果相似。我们通过在图像空间中执行曲线轮廓变换来实现这一点。这种方法适合于计算轻量级的GPU实现。此外,我们还提供了与捆绑集群的直观交互。我们展示了将我们的技术应用于一个常用数据集的几个示例。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Space Bundling for Continuous Parallel Coordinates
Continuous Parallel Coordinates (CPC) are a visualization technique used to perform multivariate analysis of different scalar fields defined on the same domain. While classic Parallel Coordinates draws a line for each sample point, a CPC visualization uses a density-based representation. An interesting possibility for the classic method is to highlight higher-dimensional clusters using edge bundling, where each line becomes a spline bent towards the centroid of the cluster. This often leads to expressive, illustrative visualizations. Unfortunately, bundling lines is not possible for CPC, as they are not involved in this method. In this paper, we propose a deformation of the visualization space for Continuous Parallel Coordinates that leads to similar results as those obtained through classic edge bundling. We achieve this by performing a curved-profile transformation in image space. The approach lends itself to a computationally lightweight GPU implementation. Furthermore, we provide intuitive interactions with the bundled clusters. We show several examples of our technique applied to a commonly available data set.
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