journal article·2025-10-06Open access

Effect of Crease-Weakening Schemes on the Structural Performance of Lightweight Foldable Columns Based on the Pillow Box Pattern

Qingyun Zhang, Joseph M. Gattas, Jian Feng

Applied Sciences· Volume 15· Issue 19

Abstract

Origami structures exhibit significant potential for rapid deployment in post-disaster response and temporary architecture due to their ability to quickly fold and deploy. Further development of these structures into modular components that can be assembled into large-scale architectural systems holds great importance for the fields of architecture and civil engineering. In this study, a thin-walled foldable column was developed based on the “pillow box” origami pattern. This column maintains its three-dimensional configuration during folding, owing to its inherent self-locking characteristic. Two crease-weakening strategies (“dashed-line” and “slit-hole”) were proposed and experimentally validated. A systematic numerical study was conducted to investigate the axial compressive performance of pillow box columns with weakened curved creases. The results indicate that both weakening strategies effectively enable folding while preserving global integrity under compression. The pillow box column with “dashed-line” creases (OCC-D) demonstrated superior load-bearing capacity, with a load-to-weight ratio of up to 658.9, nearly twice that of the corresponding conventional square tube. Parametric analysis of the crease geometry further revealed that increasing the number of crease units enhances the load-bearing performance, and the optimal performance is achieved when the spacing between slit openings equals the slit length (lh=lc). These findings highlight the advantages of pillow box origami columns as thin-walled load-bearing components, offering new insights for the rapid construction and lightweight design of architectural structures.
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Research context

OpenAlex topics: Structural Analysis and Optimization · Advanced Materials and Mechanics · Architecture and Computational Design

SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.

Affiliations

School of Civil Engineering, Southeast University, Nanjing 211189, China

School of Civil Engineering, University of Queensland, St. Lucia 4072, Australia

Funding

China Scholarship Council

References (52)

Show source-provided references
1. Implementation of parametric modeling to design Miura origami-inspired canopy toward adaptive urban habitat10.1007/s44150-023-00100-0 ↗
2. Multistable inflatable origami structures at the metre scale10.1038/s41586-021-03407-4 ↗
3. Rigid-Foldable Thick Origami
4. Lightweight rigidly foldable canopy using composite materials10.1007/s42452-020-03846-0 ↗
5. Norman, M., and Arjomandi, K. (2017, January 2–4). Origami Applications in Structural Engineering: A Look at Temporary Shelters. Proceedings of the 2nd World Congress on Civil, Structural, and Environmental Engineering (CSEE’17), Barcelona, Spain.10.11159/icsenm17.130 ↗
6. Acevedo, S. (2015, January 13–14). Paper Architecture Inspired in Origami and Emergency Temporary Architecture: Challenges and Potentials in This Implementation. Proceedings of the 3rd Annual International Conference on Architecture and Civil Engineering (ACE 2015), Singapore.
7. Durney, M.W., and Pendley, A.D. (2013). Precision-Folded, High Strength, Fatigue-Resistant Structures and Sheet Therefor. (US8377566B2), U.S. Patent.
8. Tailored multiscale instabilities in a grid metamaterial10.1016/j.eml.2024.102284 ↗
9. Ghandi, M. (2018). Designing Affordable, Portable, and Flexible Shelter for the Homeless and the Refugees. Proceedings of ECAADe 2018: Computing for a Better Tomorrow, eCAADe and Faculty of Civil Engineering, Architecture and Environmental Engineering, Lodz University of Technology.10.52842/conf.ecaade.2018.1.307 ↗
10. Quilt pattern inspired engineering: Efficient manufacturing of shelter topologies10.1016/j.autcon.2015.12.005 ↗
11. Accordion shelters: A historical review of origami-like deployable shelters developed by the US military10.1016/j.engstruct.2013.11.009 ↗
12. Honeycomb core sandwich panels for origami-inspired deployable shelters: Multi-objective optimization for minimum weight and maximum energy efficiency10.1016/j.engstruct.2014.03.012 ↗
13. Geometric design and construction of structurally stabilized accordion shelters10.1115/1.4032441 ↗
14. Tepavčević, B., Stojaković, V., and Mitov, D. (2019). Mass Customization of Deployable Origami-based Structures. Blucher Design Proceedings, Editora Blucher.10.5151/proceedings-ecaadesigradi2019_118 ↗
15. Kinematic and static design of rigid origami structures: Application to modular yoshimura patterns10.1061/(ASCE)AE.1943-5568.0000531 ↗
16. Koschitz, D. (2019, January 7–10). Curved-Crease Paperfolding Shell. Proceedings of the IASS Annual Symposium: Origami Folded Systems, Barcelona, Spain.
17. Bianconi, F., and Filippucci, M. (2021). Developable Wooden Surfaces for Lightweight Architecture: Bio-Dune Pavilion. Digital Wood Design: Innovative Technologies Representing Architectural Design, Springer.
18. Mapping Rectangles to Cylinders: Waste-Conscious Constructions of Curved Structural Surfaces
19. Large-scale modular and uniformly thick origami-inspired adaptable and load-carrying structures10.1038/s41467-024-46667-0 ↗
20. Conceptual design of a single-crease origami-arc inspired movable footbridge structure10.1260/0266-3511.30.2.75 ↗
21. Maleczek, R., Bernhard, M., Maderebner, R., and Preisinger, C. (2024, January 26–30). Fold and Snap–Flatpacking a Wooden Beam. Proceedings of the IASS 2024 Symposium: Redefining the Art of Structural Design, Zurich, Switzerland.
22. Curved creases redistribute global bending stiffness in corrugations: Theory and experimentation
23. Lee, M., Abu-Saleem, M., Tachi, T., and Gattas, J.M. (2024, January 16–18). A Lightweight Building Construction System Using Curved-Crease Origami Blocks. Proceedings of the International Meeting on Origami in Science, Mathematics and Education (OSME), Melbourne, Australia.
24. Brancart, S., Vergauwen, A., Roovers, K., den Bremt, D.V., Laet, L.D., and Temmerman, N.D. (2015, January 17–20). Undulatus: Design and Fabrication of a Self-Interlocking Modular Shell Structure Based on Curved-Line Folding. Proceedings of the IASS Annual Symposia, Amsterdam, The Netherlands.
25. Filz, G.H., and Kumrić, I. (2017, January 25–28). Z-snap Pavilion: Advanced Fabrication and Assembly of Self-Locking, Bending Active Modules into a Semi-Double-Layer, shell-like structure. Proceedings of the IASS Annual Symposia, Hamburg, Germany.
26. Körner, A., Eshraghi, V., Zolfaghari, A., Haghighi, L.A., Kalantari, M., and Knippers, J. (2018, January 16–20). Arch(k)inetic–Curved-Line Folding for Elastic, Adaptive Building Envelopes. Proceedings of the IASS Annual Symposia, Boston, MA, USA.
27. Bukauskas, A., Koronaki, A., Lee, T.-U., Ott, D., Al Asali, M.W., Jalia, A., Bashford, T., Gatóo, A., Newman, J., and Gattas, J.M. (2021). Curved-crease origami face shields for infection control. PLoS ONE, 16.10.1371/journal.pone.0245737 ↗
28. Comparative folding/unfolding performance of notch-type compliant joints
29. Raducanu, D., Cojocaru, V.D., Raducanu, V.A., Nocivin, A., Serban, N., Cinca, I., Cojocaru, E.M., Moldovan, L., Trisca-Rusu, C., and Balkan, I.V. (2021). Design and Optimization of a Curved-Crease-Folding Process Applied to a Light Metallic Structure. Processes, 9.10.3390/pr9071110 ↗
30. Ma, J. (2011). Thin-Walled Tubes with Pre-Folded Origami Patterns as Energy Absorption Devices. [Ph.D. Thesis, University of Oxford].
31. Axial crushing of thin-walled structures with origami patterns10.1016/j.tws.2012.02.007 ↗
32. Quasi-Static Compression Response and Energy Absorption of CNTF/EP Origami Thin-Walled Tubes10.1002/admi.202400826 ↗
33. Folded assembly methods for thin-walled steel structures
34. Experimental Evaluation of Tension and Shear Responses of Material Discontinuities in Origami-Based Sheet Metal Bending
35. Finite Element Analysis of Origami-Based Sheet Metal Folding Process10.1115/1.4039505 ↗
36. Design and analysis of an origami-based three-finger manipulator10.1017/S0263574717000340 ↗
37. A new comprehensive model of damage for flexural subassemblies prone to fatigue10.1016/j.compstruc.2021.106639 ↗
38. Hinges for origami-inspired structures by multimaterial additive manufacturing10.1016/j.matdes.2020.108643 ↗
39. Prediction of fatigue life of a flexible foldable origami antenna with Kresling pattern10.1016/j.engstruct.2021.113399 ↗
40. Artificial Neural Network for the prediction of fatigue life of a flexible foldable origami antenna with Kresling pattern10.1016/j.tws.2022.109160 ↗
41. Investigating the design and process parameters of folded perforated sheet metal10.1007/s00170-018-3149-5 ↗
42. Nonlinear rotational stiffness and clash prevention in perforated steel fold lines10.1016/j.engstruct.2020.110218 ↗
43. Prediction of springback in sheet metal components with holes on the bending area, using experiments, finite element and neural networks
44. Effect of material discontinuity on springback in sheet metal bending
45. Effects of perforated crease line design on mechanical behaviors of origami structures10.1016/j.ijsolstr.2021.111158 ↗
46. Engineered origami crease perforations for optimal mechanical performance and fatigue life10.1016/j.tws.2023.110572 ↗
47. Mitani, J. (2024). Pillow Box Design. arXiv.
48. Elastica Surface Generation of Curved-Crease Origami10.1016/j.ijsolstr.2017.11.029 ↗
49. Mark, J.E. (2009). Polypropylene, Isotactic. Polymer Data Handbook, Oxford University Press.10.1093/oso/9780195181012.001.0001 ↗
50. Weerasekara, L., and Mallikarachchi, C. (2024, January 8–10). Effect of Crease Curvature on Bending Stiffness in Curved Crease Origami. Proceedings of the 2024 Moratuwa Engineering Research Conference (MERCon), Moratuwa, Sri Lanka.10.1109/MERCon63886.2024.10689071 ↗
51. Numerical analysis on buckling-control of slender tube inspired by origami10.1016/j.ijnonlinmec.2025.105025 ↗
52. Energy absorption of thin-walled beams with a pre-folded origami pattern10.1016/j.tws.2013.08.001 ↗