ABSTRACT
We demonstrate a technique for constructing smooth, manifold surfaces from flat material. We use this technique to build a Gyroid, a periodic minimal surface, from 121 unique laser cut aluminum panels. The process involves breaking the surface up into panels, perforating those panels with a sparse patterns, and then conformally flattening the panels. The 3D surface is then reconstructed by joining the panels with fasteners at precise connection points. Our technique requires no forming or fixtures, so it works with materials that cannot stretch like wood or paper and is limited only by the curvature of the surface and the ability of the material to bend without creasing.
- Felix Knöppel, Keenan Crane, Ulrich Pinkall, and Peter Schröder. 2013. Globally optimal direction fields. ACM Trans. Graph. 32, 4 (2013).Google ScholarDigital Library
- Rohan Sawhney and Keenan Crane. 2017. Boundary First Flattening. ACM Trans. Graph. 37, 1, Article 5 (Dec. 2017), 14 pages. https://doi.org/10.1145/3132705Google ScholarDigital Library
- Nick Sharp and Keenan Crane. 2018. Variational Surface Cutting. ACM Trans. Graph. 37, 4 (2018).Google ScholarDigital Library
- Dong-Ming Yan, Bruno Lévy, Yang Liu, Feng Sun, and Wenping Wang. 2009. Isotropic Remeshing with Fast and Exact Computation of Restricted Voronoi Diagram. In Proceedings of the Symposium on Geometry Processing (Berlin, Germany) (SGP ’09). Eurographics Association, Goslar, DEU, 1445–1454.Google ScholarCross Ref
- Zichun Zhong, Wenping Wang, Bruno Lévy, Jing Hua, and Xiaohu Guo. 2018. Computing a high-dimensional euclidean embedding from an arbitrary smooth riemannian metric. ACM Trans. Graph. 37, 4 (2018).Google ScholarDigital Library
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