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An end-to-end approach to making self-folded 3D surface shapes by uniform heating.

, , , , , , , , и . ICRA, стр. 1466-1473. IEEE, (2014)

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Martin L Brenner

Martin E L Scriba

L Solymosi

L Bräuer

L Müller

 

Другие публикации лиц с тем же именем

The complexity of UNO, , , , и . CoRR, (2010)An end-to-end approach to making self-folded 3D surface shapes by uniform heating., , , , , , , , и . ICRA, стр. 1466-1473. IEEE, (2014)Packing Cube Nets into Rectangles with O(1) Holes., , , , и . JCDCGGG, том 13034 из Lecture Notes in Computer Science, стр. 152-164. Springer, (2018)Unfolding some classes of orthogonal polyhedra., , , , , , , и . CCCG, (1998)On Rolling Cube Puzzles., , , , , , , , и . CCCG, стр. 141-144. Carleton University, Ottawa, Canada, (2007)Any Regular Polyhedron Can Transform to Another by O(1) Refoldings., , , , , и . CCCG, стр. 332-342. (2021)Curves in the Sand: Algorithmic Drawing., , , , , , , , , и 3 other автор(ы). CCCG, (2006)Folding and Cutting Paper., , и . JCDCG, том 1763 из Lecture Notes in Computer Science, стр. 104-118. Springer, (1998)Algorithms for Solving Rubik's Cubes., , , , и . ESA, том 6942 из Lecture Notes in Computer Science, стр. 689-700. Springer, (2011)Locked and Unlocked Chains of Planar Shapes., , , , , , , и . Discret. Comput. Geom., 44 (2): 439-462 (2010)