Paper by Erik D. Demaine
- Zachary Abel, Jason Cantarella, Erik D. Demaine, David Eppstein, Thomas C. Hull, Jason S. Ku, Robert J. Lang, and Tomohiro Tachi, “Rigid Origami Vertices: Conditions and Forcing Sets”, Journal of Computational Geometry, volume 7, number 1, 2016.
We develop an intrinsic necessary and sufficient condition for single-vertex
origami crease patterns to be able to fold rigidly. We classify such patterns
in the case where the creases are pre-assigned to be mountains and valleys as
well as in the unassigned case. We also illustrate the utility of this result
by applying it to the new concept of minimal forcing sets for rigid origami
models, which are the smallest collection of creases that, when folded, will
force all the other creases to fold in a prescribed way.
- This paper is also available from JoCG.
- The paper is available in PDF (410k).
- See information on file formats.
- [Google Scholar search]
See also other papers by Erik Demaine.
These pages are generated automagically from a
Last updated June 22, 2017 by