模式轨迹:子空间中模式转换的可视化分析

Dominik Jäckle, Michael Hund, M. Behrisch, D. Keim, T. Schreck
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引用次数: 17

摘要

图1:通过散点图之间的一系列连续模式转换对子空间模式进行可视化分析。(a)散点图描述子空间,并根据相似性进行分组和排序。(b)这个例子显示了大学数据集中的模式转换。基于类似3D立方体的可视化,可以在立方体的侧视图和顶视图中跟踪排序的模式(参见7.1节)。子空间分析方法在识别高维数据的子空间中的模式方面引起了人们的兴趣。现有技术允许对子空间中的模式进行可视化和比较。然而,许多子空间分析方法产生了大量的模式,这些模式往往是冗余的,难以关联。为子空间模式的比较创建有效的布局仍然具有挑战性。我们介绍了Pattern Trails,一种视觉排序和比较子空间模式的新方法。我们方法的核心是模式转换的概念,它是一种可解释的结构,用于对子空间之间的模式进行排序和比较。其基本思想是对相邻子空间的投影进行可视化,并通过链接表示来指示子空间中相邻模式之间的变化,从而引入模式转换。我们的贡献包括如何对子空间模式对进行比较的系统化,以及如何根据模式转换来解释变化。我们还提供了一种基于子空间表示之间数据驱动的相似性度量的视觉子空间分析技术。该度量有助于对模式进行排序,并对子空间进行交互分组以减少冗余。我们通过对几个用例的应用程序演示了我们的方法的有用性,表明可以根据模式转换对数据进行有意义的排序和解释。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Pattern Trails: Visual Analysis of Pattern Transitions in Subspaces
Figure 1:Visual analysis of subspace patterns by a series of consecutive pattern transitions between scatterplots. (a) Scatterplots depict subspaces and are grouped and sorted based on similarity. (b) This example shows the pattern transitions in the University data set. Based on a 3D cube like visualization, one can trace sorted patterns in a side and top view on the cube (see Section 7.1).Subspace analysis methods have gained interest for identifying patterns in subspaces of high-dimensional data. Existing techniques allow to visualize and compare patterns in subspaces. However, many subspace analysis methods produce an abundant amount of patterns, which often remain redundant and are difficult to relate. Creating effective layouts for comparison of subspace patterns remains challenging. We introduce Pattern Trails, a novel approach for visually ordering and comparing subspace patterns. Central to our approach is the notion of pattern transitions as an interpretable structure imposed to order and compare patterns between subspaces. The basic idea is to visualize projections of subspaces side-by-side, and indicate changes between adjacent patterns in the subspaces by a linked representation, hence introducing pattern transitions. Our contributions comprise a systematization for how pairs of subspace patterns can be compared, and how changes can be interpreted in terms of pattern transitions. We also contribute a technique for visual subspace analysis based on a data-driven similarity measure between subspace representations. This measure is useful to order the patterns, and interactively group subspaces to reduce redundancy. We demonstrate the usefulness of our approach by application to several use cases, indicating that data can be meaningfully ordered and interpreted in terms of pattern transitions.
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