Ninth-grade student Miles Wu designed 54 variations of the Miura-ori origami crease pattern at his home in New York City, testing their load-bearing capacity by stacking books on them. The winning paper fold supported more than 9,000 to 10,000 times its own weight, offering a lightweight structural framework aimed at deployable flat-pack emergency shelters for natural disasters like hurricanes and wildfires.
Engineering the Miura-Ori for Emergency Deployment
For more than 250 hours, Wu designed, folded, and tested copious variations of the technique in his family’s living room. The project earned him the top prize of $25,000 at the 2025 Thermo Fisher Scientific Junior Innovators Challenge, an event organized by the Society for Science. A ninth-grade student at Hunter College High School in New York City, the 14-year-old focused on a geometry that could solve a persistent logistical problem in disaster relief.
Existing emergency structures tend to sacrifice at least one vital attribute. They are rarely sturdy, easy to deploy, and cost-efficient all at once. Wu sought to bridge that gap by looking at how ancient folding techniques behave under extreme physical loads.
Named after its inventor, Japanese astrophysicist Koryo Miura, the Miura-ori fold consists of a series of tessellating parallelograms. The geometry allows a large sheet of material to collapse into a flat, compact shape or expand into a rigid structure in a single motion. While the fold is famously utilized in aerospace engineering to deploy solar panels for spacecraft and satellites—dating back to Japan’s Space Flyer Unit launched in 1995—its terrestrial architectural applications are expanding rapidly.
Methodology and Load-Bearing Benchmarks
To evaluate how structural integrity scaled across different geometric profiles, Wu placed each pattern, possessing a surface area of 64 square inches, between guardrails spaced 5 inches apart. He then loaded heavy books onto the paper matrices until structural collapse occurred.
By adjusting parameters such as height, width, and the interior angles of the parallelograms using a computer design program, Wu mapped out how mechanical stress distributes across the creases. He tested three different paper stocks, including standard copy paper. Across the iterations, the winning configuration sustained upwards of 9,000 to 10,000 times its native mass without buckling.
The Evolving Intersection of STEM and Origami
Wu’s work reflects a broader movement within modern engineering. While origami dates back centuries, academic and industrial interest in its mathematical properties surged in the 1960s. Engineers now routinely apply these principles to biomedical devices, including stents and catheters, as well as self-assembling robotics.
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Other academic institutions are exploring similar folding geometries. A student at Brigham Young University recently discovered a new family of origami patterns dubbed “bloom patterns.” Resembling flowers as they unfold, these configurations hold significant promise for constructing space telescopes and advanced satellite apertures.
As research into deployable materials continues, projects like Wu’s demonstrate how computational design and geometric folding can converge to address real-world logistical challenges in crisis response and architecture.
