Just Twist, About Minimal Origami Models Based on Polyhedra Structure

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Reference

Krystyna Burczyk and Wojciech Burczyk: Just Twist, About Minimal Origami Models Based on Polyhedra Structure. In: Bridges 2011. Pages 511–514

DOI

Abstract

Origami is usually recognized as an art activity that requires a lot of folding to convert a plain sheet of paper into a piece of art. As mathematicians we asked a question what is the lower number of crease lines that create a non- trivial origami model. And we have found that the answer is: zero lines.

The paper presents a method that leads to astonishing origami models without any single crease line.

Extended Abstract

Bibtex

Used References

[1] K. Burczyk, Kręciołki. Twirls, Zabierzów 2003.

[2] K. Burczyk, Kręciołki kręcone inaczej. Twirls Differently Twisted, Zabierzów, 2003.

[3] K. Burczyk, Kręciołkowe kusudamy 1. Twirl Kusudamas 1, Zabierzów, 2008

[4] K. Burczyk, W. Burczyk, Kręciołkowe kusudamy 2. Twirl Kusudamas 2, Zabierzów, 2009

[5] K. Burczyk, W. Burczyk, Kręciołkowe kusudamy 3. Twirl Kusudamas 3, Zabierzów , 2009

[6] K. Burczyk, W. Burczyk, Kręciołkowe kusudamy 4. Twirl Kusudamas 4, to be printed

[7] K. Burczyk, W. Burczyk, A Systematic Approach to Twirls Design, in P. Wang-Iverson, R. J. Lang (ed.) Origami 5: Fifth International Meeting of Origami Science, Mathematics, and Education, A. K. Peters 2011

[8] Herman van Goubergen, Curler unit”, British Origami 205 (2000), pp. 17-18.

[9] G. W. Hart, R. Sarhangi (ed.) Bridges Pécs. Mathematics, Music, Art, Architecture, Culture. Procedings 2010. Tesselation Publishing, 2010.


Links

Full Text

http://archive.bridgesmathart.org/2011/bridges2011-511.pdf

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Sonstige Links

http://archive.bridgesmathart.org/2011/bridges2011-511.html