Continuous Indexed Points for Multivariate Volume Visualization
Liang Zhou, Xinyi Gou, Daniel Weiskopf

TL;DR
This paper introduces continuous indexed points for multivariate volume visualization, enabling detailed analysis of local correlations in complex datasets through a novel, interactive parallel coordinate approach.
Contribution
The paper presents a new method using local linear fitting and continuous indexed points to visualize multivariate correlations in volume data, enhancing analysis capabilities.
Findings
Effective visualization of local correlations in multivariate data.
Supports analysis of two and three variable relationships.
Validated through case study and expert feedback.
Abstract
We introduce continuous indexed points for improved multivariate volume visualization. Indexed points represent linear structures in parallel coordinates and can be used to encode local correlation of multivariate (including multifield, multifaceted, and multiattribute) volume data. First, we perform local linear fitting in the spatial neighborhood of each volume sample using principal component analysis, accelerated by hierarchical spatial data structures. This local linear information is then visualized as continuous indexed points in parallel coordinates: a density representation of indexed points in a continuous domain. With our new method, multivariate volume data can be analyzed using the eigenvector information from local spatial embeddings. We utilize both 1-flat and 2-flat indexed points, allowing us to identify correlations between two variables and even three variables,…
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Taxonomy
TopicsComputer Graphics and Visualization Techniques
