Title :
Enhanced Spatial Stability with Hilbert and Moore Treemaps
Author :
Tak, Susanne ; Cockburn, Andy
Author_Institution :
Dept. of Comput. Sci. & Software Eng., Univ. of Canterbury, Christchurch, New Zealand
Abstract :
Treemaps are a well known and powerful space-filling visualisation method for displaying hierarchical data. Many alternative treemap algorithms have been proposed, often with the aim being to optimise performance across several criteria, including spatial stability to assist users in locating and monitoring items of interest. In this paper, we demonstrate that spatial stability is not fully captured by the commonly used "distance change” (DC) metric, and we introduce a new "location drift” (LD) metric to more fully capture spatial stability. An empirical study examines the validity and usefulness of the location drift metric, showing that it explains some effects on user performance that distance change does not. Next, we introduce "Hilbert” and "Moore” treemap algorithms, which are designed to achieve high spatial stability. We assess their performance in comparison to other treemaps, showing that Hilbert and Moore treemaps perform well across all stability metrics.
Keywords :
data visualisation; trees (mathematics); DC; Hilbert treemaps; LD; Moore treemaps; distance change metric; enhanced spatial stability; hierarchical data; location drift metric; space-filling visualisation method; Algorithm design and analysis; Gravity; Layout; Measurement; Monitoring; Stability criteria; Algorithm design and analysis; DC; Gravity; Hilbert treemaps; LD; Layout; Measurement; Monitoring; Moore treemaps; Stability criteria; Treemap; data visualisation; distance change metric; enhanced spatial stability; hierarchical data; location drift metric; space-filling curve; space-filling visualisation method; spatial stability; trees (mathematics);
Journal_Title :
Visualization and Computer Graphics, IEEE Transactions on
DOI :
10.1109/TVCG.2012.108