
Course6.84940 lectures42 h 47 min
Geometric Folding Algorithms: Linkages, Origami, Polyhedra
Prof. Erik Demaine · Massachusetts Institute of Technology
About
This course focuses on the algorithms for analyzing and designing geometric foldings. Topics include reconfiguration of foldable structures, linkages made from one-dimensional rods connected by hinges, folding two-dimensional paper (origami), and unfolding and folding three-dimensional polyhedra. Applications to architecture, robotics, manufacturing, and biology are also covered in this course.
Acknowledgments
Thanks to videographers Martin Demaine and Jayson Lynch.
Lectures
Lecture Videos
- Lecture 1: Overview, 6.849 Fall 2012
- Lecture 2: Simple Folds
- Lecture 3: Single-Vertex Crease Patterns
- Lecture 4: Efficient Origami Design
- Lecture 5: Artistic Origami Design
- Lecture 6: Architectural Origami
- Lecture 7: Origami is Hard
- Lecture 8: Fold & One Cut
- Lecture 9: Pleat Folding
- Lecture 10: Kempe's Universality Theorem
- Lecture 11: Rigidity Theory
- Lecture 12: Tensegrities & Carpenter's Rules
- Lecture 13: Locked Linkages
- Lecture 14: Hinged Dissections
- Lecture 15: General & Edge Unfolding
- Lecture 16: Vertex & Orthogonal Unfolding
- Lecture 17: Alexandrov's Theorem
- Lecture 18: Gluing Algorithms
- Lecture 19: Refolding & Smooth Folding
- Lecture 20: Protein Chains
- Lecture 21: HP Model & Interlocked Chains
Class Videos
- Class 1: Overview
- Class 2: Universality & Simple Folds
- Class 3: Single-Vertex Crease Patterns
- Class 4: Efficient Origami Design
- Class 5: Tessellations & Modulars
- Class 6: Architectural Origami
- Class 7: Origami is Hard
- Class 8: Fold & One Cut
- Class 9: Pleat Folding
- Class 10: Kempe's Universality Theorem
- Class 11: Generic Rigidity
- Class 12: Tensegrities
- Class 13: Locked Linkages
- Class 14: Hinged Dissections
- Class 15: General & Edge Unfolding
- Class 16: Vertex & Orthogonal Unfolding
- Class 17: D-Forms
- Class 19: Refolding & Kinetic Sculpture
- Class 20: 3D Linkage Folding
Syllabus and materials
At MIT OpenCourseWare, as the course publishes them.
Credits and licence
- Institution
- Massachusetts Institute of Technology
- Department
- Electrical Engineering and Computer Science
- Teacher
- Prof. Erik Demaine
- Term
- Fall 2012
- Level
- Graduate
- Language
- English
- Subjects
- Mathematics, Computer science, Engineering, Art, architecture and design
- Source
- MIT OpenCourseWare
- Licence
- CC BY-NC-SA 4.0, as MIT OpenCourseWare states it. Non-commercial use only. MIT OpenCourseWare's terms
- Attribution
- Prof. Erik Demaine. Geometric Folding Algorithms: Linkages, Origami, Polyhedra. Fall 2012. Massachusetts Institute of Technology: MIT OpenCourseWare, https://ocw.mit.edu/. License: Creative Commons BY-NC-SA.
- Who can watch
- MIT OpenCourseWare gives no rating. Invisible Network shows it to Tweens profiles and older, judged from what the source says about it. How courses are placed
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