activity
20232026
most citedNonlinear Kinematics of Recursive Origami Inspired by the Spidron

2 citations · 3 across the 6 of their papers we have counts for

collaborators

6 papers

cond-mat.soft2026

Tunable Snapping and Rigid Foldability in the Mars Origami Pattern

Menelaos Raptis, Thomas C. Hull

Origami-inspired metamaterials exploit the interplay between geometry and elasticity to achieve programmable mechanical responses. Yet the origin and tunability of snap-through ins…

math.MG2025

Quasigeodesics on the Cube

MIT CompGeom Group, Hugo A. Akitaya, Erik D. Demaine +10

A quasigeodesic is a curve on the surface of a convex polyhedron that has surface to each side at every point. In contrast, a geodesic has exactly to each side and so c…

math.PR2025

On random locally flat-foldable origami

Thomas C. Hull, Marcus Michelen, Corrine Yap

We develop a theory of random flat-foldable origami. Given a crease pattern, we consider a uniformly random assignment of mountain and valley creases, conditioned on the assignment…

math.MG2025★ 1 cited

A rigid origami elliptic-hyperbolic vertex duality

Thomas C. Hull

The field of rigid origami concerns the folding of stiff, inelastic plates of material along crease lines that act like hinges and form a straight-line planar graph, called the cre…

cond-mat.soft2024★ 2 cited

Nonlinear Kinematics of Recursive Origami Inspired by the Spidron

Rinki Imada, Thomas C. Hull, Jason S. Ku +1

Non-periodic folding of periodic crease patterns paves the way to novel nonlinear phenomena that cannot be feasible through periodic folding. This paper focuses on the non-periodic…

math.CO2023

Flat origami is Turing Complete

Thomas C. Hull, Inna Zakharevich

"Flat origami" refers to the folding of flat, zero-curvature paper such that the finished object lies in a plane. Mathematically, flat origami consists of a continuous, piecewise i…