Geometric Folding Algorithms:
Linkages, Origami, Polyhedra
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This is a collection of web pages supporting the monograph
Geometric Folding Algorithms: Linkages, Origami, Polyhedra.
In particular, the pages consist of the book's
table of contents and
errata;
an electronic copy for owners of the physical book;
applets and other supplementary material;
related PowerPoint presentations; and
a survey paper
that in some sense a short form of the book.
Monograph:
Geometric Folding Algorithms:
Linkages, Origami, Polyhedra
Erik D. Demaine and Joseph O'Rourke.
Cambridge University Press, July 2007.
xii+472 pages.
ISBN 978-0-521-85757-4.
Updates to selected Chapters/Sections
(Last Updated:
)
Part I updates: Linkages
Part II updates: Paper
Chapter 16, Section 16.8.
The Tree Method, Universal Molecule; Origamizer
Chapter 20, Sections 20.2 & 20.3:
Curved Creases
Part III updates: Polyhedra
Chapter 22, Section 22.1:
Edge Unfolding of Polyhedra: Introduction
Chapter 22, Section 22.4:
Ununfoldable Polyhedra
Chapter 22, Section 22.5:
Special Classes of Edge-Unfoldable Polyhedra
Chapter 23, Section 23.2:
Flexible Polyhedra
Chapter 24, Section 24.3.2:
Star Unfolding: Cut Locus is a Voronoi Diagram
Chapter 25, Section 25.2:
Edge-to-Edge Gluings
Supplementary Material: Applets, Links, etc.
Survey Paper (2005)
Erik D. Demaine and Joseph O'Rourke,
"A Survey of Folding and Unfolding in Computational Geometry"
in Combinatorial and Computational Geometry,
Eds. Jacob E. Goodman, Janos Pach, Emo Welzl.
Mathematical Sciences Research Institute Publications, Vol. 52,
Cambridge University Press, 2005,
pp. 167-211.
PowerPoint Presentations (2003-2007)
- 20-23Aug03, Mathematical Sciences Research Institute: MSRI link
- 11Sep03, University of Southern Alabama: 25MB .ppt file
- St. Mary's Reconnect Lectures, July 2004
- D&CG: Twenty Years After,
Snowbird, Utah,
18 June 2006 (7.6MB .ppt file)
- "Unfolding Polyhedral Surfaces",
Workshop on Polyhedral Sufaces and Industrial Applications, Strobl, Austria, 15-18 Sep 2007
(8.1MB .ppt file)
Last Update:
All material in these pages is Copyright 2006–2026 by Erik D. Demaine and Joseph O'Rourke.