Morphing of Geometric Composites via Residual Swelling
Matteo Pezzulla, Steven A. Shillig, Paola Nardinocchi, and Douglas P., Holmes

TL;DR
This paper presents a model and experimental validation for controlling the 3D shape of thin, soft 2D sheets through residual swelling, enabling precise shape morphing by geometric and mechanical design.
Contribution
It introduces a quantitative analytical model for swelling-induced shape change in geometric composites, extending classical theories to 2D analogs of Timoshenko's formula.
Findings
Model accurately predicts curvature changes due to swelling.
Diffusive length scales govern the dynamics of shape morphing.
Experimental results agree with theoretical and numerical predictions.
Abstract
Understanding and controlling the shape of thin, soft objects has been the focus of significant research efforts among physicists, biologists, and engineers in the last decade. These studies aim to utilize advanced materials in novel, adaptive ways such as fabricating smart actuators or mimicking living tissues. Here, we present the controlled growth--like morphing of 2D sheets into 3D shapes by preparing geometric composite structures that deform by residual swelling. The morphing of these geometric composites is dictated by both swelling and geometry, with diffusion controlling the swelling-induced actuation, and geometric confinement dictating the structure's deformed shape. Building on a simple mechanical analog, we present an analytical model that quantitatively describes how the Gaussian and mean curvatures of a thin disk are affected by the interplay among geometry, mechanics,…
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