Using the Gestalt Principle of Closure to Alleviate the Edge Crossing Problem in Graph Drawings
Document Type
Conference Proceeding
Publication Date
7-2011
Abstract
Graphs, generally used as data structures in computer science applications, have steadily shown a growth in mapping various types of relationships, from maps to computer networks to social networks. As graph layouts and visualizations have been at the forefront of graph drawing research for decades, it consequently led to aesthetic heuristics that not only generated better visualizations and aesthetically appealing graphs but also improved readability and understanding of the graphs. A variety of approaches examines aesthetics of nodes, edges, or graph layout, and related readability metrics. In this paper we focus on the edge crossing problem and propose a solution that incorporates Gestalt principles to improve graph aesthetics and readability. We introduce the concept of breaks in edges at edge crossings. A break is a gap in an edge drawing occurring in the vicinity of an edge crossing. At every edge crossing, one of the incident edges is broken, which will prevent any unintentional Gestalts that occur at edge crossings that reduce the readability of a graph drawing. We present our preliminary results and user studies that show that this technique could play a role in improving graph readability.
Publication Title
15th International Conference on Information Visualisation
Repository Citation
Rusu, Amalia; Fabian, Andrew J.; Jianu, Radu; and Rusu, Adrian, "Using the Gestalt Principle of Closure to Alleviate the Edge Crossing Problem in Graph Drawings" (2011). Engineering Faculty Publications. 224.
https://digitalcommons.fairfield.edu/engineering-facultypubs/224
Published Citation
Rusu, Amalia, Andrew J. Fabian, Radu Jianu, and Adrian Rusu. "Using the gestalt principle of closure to alleviate the edge crossing problem in graph drawings." In 15th International Conference on Information Visualisation, pp. 488-493. IEEE, 2011. http://doi.org/10.1109/IV.2011.63
DOI
10.1109/IV.2011.63
Peer Reviewed
Comments
Copyright 2011 IEEE
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