A review of origami applications in mechanical engineering

Proceedings of the Institution of Mechanical Engineers, Part C: Journal of Mechanical Engineering Science

Volumn 230, Issue 14, 2016, Pages 2345-2362

  Turner, Nicholas ^a   Goodwine, Bill ^a   Sen, Mihir ^a  

^a University of Notre Dame   (United States)

Author keywords

complex systems; design; design research; Mechanisms; packaging

Indexed keywords

DESIGN; LARGE SCALE SYSTEMS; PACKAGING;

DESIGN AND APPLICATION; DESIGN PROCEDURE; DESIGN RESEARCH; FUNDAMENTAL CONCEPTS;

MECHANISMS;

EID: 84978744491     PISSN: 09544062     EISSN: 20412983     Source Type: Journal    
DOI: 10.1177/0954406215597713     Document Type: Review

References (94)

1. Demaine E, O'Rourke J,. Geometric folding algorithms: Linkages, origami, polyhedra, Cambridge: Cambridge University Press, 2007.
2. Greenberg HC, Gong ML, Magleby SP, et al. Identifying links between origami and compliant mechanisms. Mech Sci 2011; 2 (2): 217-225.
3. Bowen LA, Grames CL, Magleby SP, et al. A classification of action origami as systems of spherical mechanisms. J Mech Des 2013; 135 (11): 111008.
4. Cai J, Deng X, Feng J,. Morphology analysis of a foldable kirigami structure based on Miura origami. Smart Mater Struct 2014; 23 (9): 094011.
5. Chen Y, Scarpa F, Remillat C, et al. Curved Kirigami SILICOMB cellular structures with zero Poisson's ratio for large deformations and morphing. J Intell Mater Syst Struct 2014; 25 (6): 731-743.
6. Hou Y, Neville R, Scarpa F, et al. Graded conventional-auxetic Kirigami sandwich structures: Flatwise compression and edgewise loading. Composites, Part B 2014; 59: 33-42.
7. Neville RM, Monti A, Hazra K, et al. Transverse stiffness and strength of Kirigami zero-nu PEEK honeycombs. Composite Struct 2014; 114: 30-40.
8. Demaine ED, Demaine ML, Mitchell JSB,. Folding flat silhouettes and wrapping polyhedral packages: New results in computational origami. Comput Geom Theory Appl 2000; 16 (1): 3-21.
9. Cipra B, Demaine ED, Demaine ML, et al. (eds). Tribute to a mathemagician. Natick, MA: AK Peters; 2004.
10. Hull TC. The combinatorics of flat folds: A survey. In: 3rd international meeting of origami science, mathematics, and education, Asilomar, CA: AK Peters, 2001, pp.29-38.
11. Lang RJ. The tree method of origami design. In: 2nd international meeting of origami science and technology, Otsu, Shiga, Japan: Seian University of Art and Design, 1994, pp.73-82.
12. Lang RJ. A computational algorithm for origami design. In: 12th annual ACM symposium on computational geometry, Johns Hopkins University, 1996, pp.98-105. New York: ACM Press.
13. Demaine E, Demaine M, Iacono J, et al. Wrapping spheres with flat paper. Comput Geom Theory Appl 2009; 42 (8): 748-757.
14. Bern M, Demaine E, Eppstein D, et al. A disk-packing algorithm for an origami magic trick. In: International conference on fun with algorithms, Isola d'Elba, Italy: Carleton Scientific, 1998, pp.32-42.
15. Onal CD, Wood RJ and Rus D. Towards printable robotics: Origami-inspired planar fabrication of three-dimensional mechanisms. In: 2011 IEEE international conference on robotics and automation (ICRA'11), Shanghai, China, 2011, pp.4608-4613. Piscataway: IEEE Press.
16. Miura K. Method of packaging and deployment of large membranes in space. Report, Kanagawa, Japan: Institute of Space and Astronautical Science, 1985.
17. Hanna BH, Lund JM, Lang RJ, et al. Waterbomb base: A symmetric single-vertex bistable origami mechanism. Smart Mater Struct 2014; 23 (9): 094009.
18. Hunt GW, Ario I,. Twist buckling and the foldable cylinder: An exercise in origami. Int J Non-linear Mech 2005; 40 (6): 833-843.
19. Buri H and Weinand Y. Origami-folded plate structures, architecture. In: 10th world conference on timber engineering, Miyazaki, Japan: Engineered Wood Products Association, 2-5 June 2008.
20. Wu W, You Z,. A solution for folding rigid tall shopping bags. Proc R Soc A 2011; 467: 2561-2574.
21. Cannella F and Dai JS. Origami-carton tuck-in with a reconfigurable linkage. In: International conference on reconfigurable mechanisms and robots, London, UK, 2009, pp.512-520. Red Hook, NY: Curran Associates, Inc.
22. Konings R, Thijs R,. Foldable containers: A new perspective on reducing container-repositioning costs. Eur J Transp Infrastruct Res 2001; 1 (4): 333-352.
23. Moon I, Ngoc AD, Konings R,. Foldable and standard containers in empty container repositioning. Transp Res E 2013; 49 (1): 107-124.
24. Myer JH,. Optigami-A tool for optical system design. Appl Opt 1969; 8 (2): 269.
25. Tremblay EJ, Stack RA, Morrison RL, et al. Ultrathin cameras using annular folded optics. Appl Opt 2007; 46 (4): 463-471.
26. Cho JH, Keung MD, Verellen N, et al. Nanoscale origami for 3D optics. Small 2011; 7 (14): 1943-1948.
27. Ryu J, D'Amato M, Cui X, et al. Photo-origami-bending and folding polymers with light. Appl Phys Lett 2012; 100 (16): 161908.
28. Cybulski JS, Clements J, Prakash M,. Foldscope: Origami-based paper microscope. PLoS ONE 2014; 9 (6): e98781.
29. Zirbel SA, Lang RJ, Thomson MW, et al. Accommodating thickness in origami-based deployable arrays. J Mech Des 2013; 135 (11): 111005.
30. Schenk M, Viquerat AD, Seffen KA, et al. Review of inflatable booms for deployable space structures: Packing and rigidization. J Spacecr Rockets 2014; 51 (3): 762-778.
31. Nishiyama Y,. Miura folding: Applying origami to space exploration. Osaka Keidai Ronshu 2009; 60 (1): 17-24.
32. Fernandes R, Gracias DH,. Self-folding polymeric containers for encapsulation and delivery of drugs. Adv Drug Delivery Rev 2012; 64 (14): 1579-1589.
33. Randall CL, Gultepe E, Gracias DH,. Self-folding devices and materials for biomedical applications. Trends Biotechnol 2012; 30 (3): 138-146.
34. Kuribayashi K, Tsuchiya K, You Z, et al. Self-deployable origami stent grafts as a biomedical application of Ni-rich TiNi shape memory alloy foil. Mater Sci Eng 2006; 419 (1): 131-137.
35. Yao S, Liu X, Georgakopoulos SV, et al. A novel reconfigurable origami spring antenna. In: IEEE antennas and propagation society international symposium conference publications, Memphis, TN, USA, 2014, pp.374-375. Piscataway: IEEE Press.
36. Yao S, Liu X, Georgakopoulos SV, et al. A novel tunable origami accordion antenna. In: IEEE antennas and propagation society international symposium conference publications, Memphis, TN, USA, 2014, pp.370-371. Piscataway: IEEE Press.
37. Willis AM. Collapsible kayak. Patent 8316788B2, USA, 2012.
38. Song Z, Ma T, Tang R, et al. Origami lithium-ion batteries. Nat Commun 2014; 5: 3140.
39. Chen Y, Au J, Kazlas P, et al. Electronic paper: Flexible active-matrix electronic ink display. Nature 2003; 423 (6936): 136.
40. Gerwin H, Gelinck H, Edzer A, et al. Flexible active-matrix displays and shift registers based on solution-processed organic transistors. Nat Mater 2004; 3 (2): 106-110.
41. Kim S, Kwon H-J, Lee S, et al. Low-power flexible organic light-emitting diode display device. Adv Mater 2011; 23 (31): 3511-3516.
42. Kim D-H, Ahn J-H, Choi WM, et al. Stretchable and foldable silicon integrated circuits. Science 2008; 320 (5875): 507-511.
43. Ko HC, Stoykovich MP, Song J, et al. A hemispherical electronic eye camera based on compressible silicon optoelectronics. Nature 2008; 454 (7205): 748-753.
44. Kim D-H, Lu N, Ma R, et al. Epidermal electronics. Science 2011; 333 (6044): 838-843.
45. Hu L, Pasta M, Mantia FL, et al. Stretchable, porous, and conductive energy textiles. Nano Lett 2010; 10 (2): 708-714.
46. Tolley MT, Felton SM, Miyashita S, et al. Self-folding origami: Shape memory composites activated by uniform heating. Smart Mater Struct 2014; 23 (9): 094006.
47. Palma C, Cecchini M, Samori P,. Predicting self-assembly: From empirism to determinism. Chem Soc Rev 2012; 41 (10): 3713-3730.
48. Judy JW, Muller RS,. Magnetically actuated, addressable microstructures. J Microelectromech Syst 1997; 6 (3): 249-56.
49. Yi YW, Liu C,. Magnetic actuation of hinged microstructures. J Microelectromech Syst 1999; 8 (1): 10-17.
50. Sreetharan P, Whitney J, Strauss M, et al. Monolithic fabrication of millimeter-scale machines. J Micromech Microeng 2012; 22. Article number 055027.
51. Whitney J, Sreetharan P, Ma K, et al. Pop-up book MEMS. J Micromech Microeng 2011; 21 (11): 115021.
52. Hawkes E, An B, Benbernou NM, et al. Programmable matter by folding. Proc Natl Acad Sci 2010; 107 (28): 12441-12445.
53. Liu Y, Boyles JK, Genzer J, et al. Self-folding of polymer sheets using local light absorption. Soft Matter 2012; 8 (6): 1764-1769.
54. Liu Y, Mailen R, Zhu Y, et al. Simple geometric model to describe self-folding of polymer sheets. Phys Rev E 2014; 89 (4): 042601.
55. Felton SM, Tolley MT, Onal CD, et al. Robot self-assembly by folding: A printed inchworm robot. In: IEEE international conference on robotics and automation (ICRA'13), Karlsruhe, Germany, 2013, pp.277-282. Piscataway: IEEE Press.
56. Felton SM, Tolley MT, Shin B, et al. Self-folding with shape memory composites. Soft Matter 2013; 9 (32): 7688-7694.
57. Tolley MT, Felton SM, Miyashita S, et al. Self-folding shape memory laminates for automated fabrication. IEEE/RSJ international conference on intelligent robots and systems (IROS'13), Tokyo, Japan, 2013, pp.4931-4936. Piscataway: IEEE Press.
58. Peraza-Hernandez E, Hartl D, Galvan E, et al. Design and optimization of a shape memory alloy-based self-folding sheet. J Mech Des 2013; 135 (11): 111007.
59. Pickett GT,. Self-folding origami membranes. Europhys Lett 2007; 78 (4): 48003.
60. Balkcom DJ, Mason MT,. Robotic origami folding. Int J Rob Res 2008; 27 (5): 613-627.
61. Howell LL,. Compliant mechanisms, Hoboken, NJ: John Wiley & Sons, 2001.
62. Greenberg HC. The application of origami to the design of lamina emergent mechanisms (LEMs) with extensions to collapsibile, compliant, and flat folding mechanisms. PhD Thesis, Brigham Young University, USA, 2012.
63. Yao W, Dai MS,. Dexterous manipulation of origami cartons with robotic fingers based on the interactive configuration space. J Mech Des 2008; 130 (2): 022303.
64. Stachel H,. A kinematic approach to Kokotsakis meshes. Comput Aided Geom Des 2006; 27 (6): 428-437.
65. Winder BG, Magleby SP, Howell LL,. Kinematic representations of pop-up paper mechanisms. Trans ASME J Mech Rob 2009; 1 (2): 021009.
66. Upadhe SN, Chavan AS, Shaikh TB,. Industrial origami a review. Int J Innovative Res Adv Eng 2014; 1 (7): 265-269.
67. Miyashita S, Meeker L, Tolley MT, et al. Self-folding miniature elastic electric devices. Smart Mater Struct 2014; 23 (9): 094005.
68. Ahmed S, Ounaies Z, Frecker M,. Investigating the performance and properties of dielectric elastomer actuators as a potential means to actuate origami structures. Smart Mater Struct 2014; 23 (9): 094003.
69. Pelrine R, Kornbluh R, Pei QB, et al. High-speed electrically actuated elastomers with strain greater than 100%. Science 2000; 287 (5454): 836-839.
70. Pelrine R, Kornbluh R, Kofod G,. High-strain actuator materials based on dielectric elastomers. Adv Mater 2000; 12 (16): 1223-1225.
71. Vincent JF,. Deployable structures in nature: Potential for biomimicking. Proc Inst Mech Eng Part C 2000; 214 (1): 1-10.
72. Daynes S, Grisdale A, Seddon A, et al. Morphing structures using soft polymers for active deployment. Smart Mater Struct 2014; 23 (1): 012001.
73. Kobayashi H, Kresling B, Vincent JFV,. The geometry of unfolding tree leaves. Proc R Soc B 1998; 265 (1391): 147-154.
74. Focatiis DSAD, Guest SD,. Deployable membranes designed from folding tree leaves. Philos Trans R Soc, B 2002; 360 (1791): 227-238.
75. Thrall AP, Quaglia CP,. Accordion shelters: A historical review of origami-like deployable shelters developed by the US military. Eng Struct 2014; 59: 686-692.
76. Martinez-Martin FJ, Thrall AP,. Honeycomb core sandwich panels for origami-inspired deployable shelters: Multi-objective optimization for minimum weight and maximum energy efficiency. Eng Struct 2014; 69: 158-167.
77. Chen Y, Feng J,. Folding of a type of deployable origami structures. Int J Struct Stab Dyn 2012; 12 (6): 1250054.
78. Tachi T. Geometric considerations for the design of rigid origami structures. In: International association for shell and spatial structures (IASS) symposium, Vol 12, Shanghai, China, 2010, pp.458-460. Madrid, Spain: Journal of the IASS.
79. Belcastro SM, Hull TC,. A mathematical model for non-flat origami. 3rd international meeting of origami science, mathematics, and education, Asilomar, CA: AK Peters, Natick, MA, 2002, pp. 39-51.
80. Audoly B, Boudaoud A,. Buckling of a stiff film bound to a compliant substrate-Part III: Herringbone solutions at large buckling parameter. J Mech Phys Solids 2008; 56 (7): 2444-2458.
81. Gioia F, Dureisseix D, Motro R, et al. Design and analysis of a foldable/unfoldable corrugated architectural curved envelop. J Mech Des 2012; 134 (3): 031003.
82. Varassi J. Engineering meets art. Report, New York, NY: ASME, 2015
83. Virk K, Monti A, Trehard T, et al. SILICOMB PEEK Kirigami cellular structures: Mechanical response and energy dissipation through zero and negative stiffness. Smart Mater Struct 2013; 22 (8): 084014.
84. Tolman SS, Delimont IL, Howell LL, et al. Material selection for elastic energy absorption in origami-inspired compliant corrugations. Smart Mater Struct 2014; 23 (9): 094010.
85. Yasuda H, Yein T, Tachi T, et al. Folding behaviour of Tachi-Miura polyhedron bellows. Proc R Soc A 2013; 469 (2159): 2013035.
86. Fischer S, Drechsler K, Kilchert S, et al. Mechanical tests for foldcore base material properties. Composites, Part A 2009; 40 (12): 1941-1952.
87. Scarpa F, Ouisse M, Collet M, et al. Kirigami auxetic pyramidal core: Mechanical properties and wave propagation analysis in damped lattice. J Vib Acoust 2013; 135 (4): 041001.
88. Cranford S, Sen D, Buehler MJ,. Meso-origami: Folding multilayer graphene sheets. Appl Phys Lett 2009; 95 (12): 123121.
89. Dias MA, Dudte LH, Mahadevan L, et al. Geometric mechanics of curved crease origami. Phys Rev Lett 2012; 109 (11): 114301.
90. Dias MA, Santangelo CD,. The shape and mechanics of curved-fold origami structures. Europhys Lett 2012; 100 (5): 54005.
91. Arkin EM, Mitchell JSB, Held M, et al. Hamiltonian triangulations for fast rendering. In: 2nd annual european symposium on algorithms, Utrecht, The Netherlands, 1994, pp.429-444. New York, NY: Springer.
92. Fuchi K, Diaz AR, Rothwell EJ, et al. An origami tunable metamaterial. J Appl Phys 2012; 111 (8): 084905.
93. Francis KC, Rupert LT, Lang RJ, et al. From crease pattern to product: Considerations to engineering origami-adapted designs. In: ASME 2014 international design engineering technical conferences & computers and information in engineering conference, 5B. Buffalo, NY, New York, NY: ASME, 2014.
94. Gao W, Ramani K, Cipra R, et al. Kinetogami: A reconfigurable, combinatorial, and printable sheet folding. J Mech Des 2013; 135 (11): 111009.