Martin L. Demaine
Papers
8
Total Citations
178
H-Index
8
About
Martin L. Demaine is a leading figure in computational origami and self-folding robotics, with research that bridges geometry, fabrication, and algorithm design. His most celebrated contributions center on automating the creation of 3D structures from flat sheets. In his highly cited 2014 paper (49 citations), he introduced an end-to-end approach to making self-folded 3D surface shapes by uniform heating, enabling planar sheets to transform into robotic bodies without manual assembly. He extended this work in 2018 (35 citations) with a fully automated design-to-fabrication pipeline for self-folding origami structures, where heat-activated joints fold into preprogrammed angles. Beyond fabrication, Demaine has made foundational theoretical contributions: his 2003 work "Pushing blocks is hard" (31 citations) explores the complexity of sliding-block puzzles, while his 2011 proof that "Hinged Dissections Exist" (27 citations) settled a long-standing open problem, showing that any collection of equal-area polygons can be linked into a chain that folds into each shape. His work on universal hinge patterns and edge-compositions of 3D surfaces further advances programmable matter. With over 170 citations across his top papers, Demaine’s research is essential reading for anyone interested in the intersection of geometry, robotics, and automated manufacturing.
Research Focus
Key Achievements
Top Papers
- 1
- 2An End-to-End Approach to Self-Folding Origami Structures35 citations · 2018
- 3Pushing blocks is hard31 citations · 2003
- 4Hinged Dissections Exist27 citations · 2011
- 5Edge-Compositions of 3D Surfaces10 citations · 2013
- 6Joining Unfoldings of 3-D Surfaces9 citations · 2013
- 7Universal Hinge Patterns to Fold Orthogonal Shapes9 citations · 2010
- 8Hinged dissections exist8 citations · 2008