Abstract
AbstractMetaphoric glyphs are intuitively related to the underlying problem domain and enhance the readability and learnability of the resulting visualization. Their construction, however, implies an appropriate modification of the base icon, which is a predominantly manual process. In this paper, we introduce the parametric contour-based modification (PACEMOD) approach that lays the foundations of automated, controllable icon manipulations. Technically, the PACEMOD parametric representation utilizes diffusion curves, enriched with new degrees of freedom in arc-length parameterization, which allows for manipulation of the icon contours’ geometry and the related color attributes. Moreover, we propose an implementation of our generic approach for a specific, automated design of metaphoric glyphs, based on periodic, wave-like contour modifications. Finally, the practicality of such periodic contour modifications is demonstrated by two visualization examples, which comprise uncertainty visualization of a rain forecast and gradient glyphs applied to COVID-19 data. In summary, with the PACEMOD approach we introduce an instrument that facilitates a user-centered design of metaphoric glyphs and provides a generic basis for potential further implementations according to specific applications.
Funder
Deutsche Forschungsgemeinschaft
Publisher
Springer Science and Business Media LLC
Subject
Computer Graphics and Computer-Aided Design,Computer Vision and Pattern Recognition,Software
Reference53 articles.
1. Osorio, R.S.A., Brodlie, K.W.: Contouring with uncertainty. In: Proceedings EG UK Theory and Practice of Computer Graphics, pp. 59–66. Eurographics Association (2008)
2. Attneave, Fred: Some informational aspects of visual perception. Psychol. Rev. 61(3), 183–193 (1954)
3. Bertin, J.: Semiology of Graphics: Diagrams, Networks, Maps. The University of Wisconsin Press, Madison (1983)
4. Bezerra, H., Eisemann, E., DeCarlo, D., Thollot, J.: Diffusion constraints for vector graphics. In: Proceedings ACM International Symposium Non-Photorealistic Animation and Rendering, pp. 35-42 (2010)
5. Boehm, Wolfgang: Inserting new knots into b-spline curves. Comput. Aid. Des. 12(4), 199–201 (1980)
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