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Computational Design and Automated Fabrication of Kirchhoff-Plateau Surfaces

We propose a computational tool for designing Kirchhoff-Plateau Surfaces—planar rod networks embedded in pre-stretched fabric that deploy into complex, three-dimensional shapes. While Kirchhoff-Plateau Surfaces offer an intriguing and expressive design space, navigating this space is made difficult by the highly nonlinear nature of the underlying mechanical problem.

Adaptable radial axes plots for improved multivariate data visualization

Radial axes plots are multivariate visualization techniques that extend scatterplots in order to represent high‐dimensional data as points on an observable display. Well‐known methods include star coordinates or principal component biplots, which represent data attributes as vectors that define axes, and produce linear dimensionality reduction mappings.