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From Wikipedia, the free encyclopedia

 Crease pattern for a Miura fold. The parallelograms of this example have 84° and 96° angles.
Crease pattern for a Miura fold. The parallelograms of this example have 84° and 96° angles.

The Miura fold (ミウラ折り?, Miura-ori) is a method of folding a flat surface such as a sheet of paper into a smaller area. The fold is named for its inventor, Japanese astrophysicist Koryo Miura.[1]

The crease patterns of the Miura fold form a tessellation of the surface by parallelograms. In one direction, the creases lie along straight lines, with each parallelogram forming the mirror reflection of its neighbor across each crease. In the other direction, the creases zigzag, and each parallelogram is the translation of its neighbor across the crease. Each of the zigzag paths of creases consists solely of mountain folds or of valley folds, with mountains alternating with valleys from one zigzag path to the next. Each of the straight paths of creases alternates between mountain and valley folds.[2]

The Miura fold is a form of rigid origami, meaning that the fold can be carried out by a continuous motion in which, at each step, each parallelogram is completely flat. This property allows it to be used to fold surfaces made of rigid materials. For instance, large solar panel arrays for space satellites in the Japanese space program have been Miura folded before launch and then spread out in space.[3][4] A folded Miura fold can be packed into a compact shape, its thickness reflecting only the thickness of the folded material. Folded material can be unpacked in one motion by pulling on its opposite ends, and likewise folded by pushing the two ends together. In the solar array application, this property reduces the number of motors required to unfold this shape, reducing weight and complexity.

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Transcription

Applications

The 1996 Space Flyer Unit deployed the 2D Array from a Miura folded configuration.[5]

The inflatable membrane structure of the SPROUT satellite is carried into space in the Miura-folded state, and then deployed using inflatable tubes themselves carried into space in the Octagon-folded state.[6][7]

Other potential applications of this fold include surgical devices such as stents and flat-foldable furniture.[8]

 Video displaying the folding and unfolding of a Miura-creased material
Video displaying the folding and unfolding of a Miura-creased material

References

  1. ^ Forbes, Peter (2006), The Gecko's Foot: How Scientists are Taking a Leaf from Nature's Book, Harper Perennial, pp. 181–195 .
  2. ^ Bain, Ian (1980), "The Miura-Ori map", New Scientist . Reproduced in British Origami, 1981, and online at the British Origami Society web site.
  3. ^ Miura, K. (1985), Method of packaging and deployment of large membranes in space, Tech. Report 618, The Institute of Space and Astronautical Science 
  4. ^ Nishiyama, Yutaka (2012), "Miura folding: Applying origami to space exploration" (PDF), International Journal of Pure and Applied Mathematics, 79 (2): 269–279 .
  5. ^ "2D Array".
  6. ^ "SPROUT Nano Satellite Project"
  7. ^ "SPROUT (Space Research on Unique Technology)". (archive URL).
  8. ^ "Designing a pop-up future: Simple origami fold may hold the key to designing pop-up furniture, medical devices and scientific tools", Science News, Science Daily, January 26, 2016 .

External links

This page was last edited on 15 June 2017, at 22:46.
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