Chemically controlled shape-morphing of elastic sheets

2020 ◽  
Vol 7 (9) ◽  
pp. 2314-2327
Author(s):  
Raj Kumar Manna ◽  
Oleg E. Shklyaev ◽  
Howard A. Stone ◽  
Anna C. Balazs

A catalyst-coated 2D elastic sheet that generates controllable fluid flows can self-morph into multiple 3D structures in fluid-filled microchambers.

Soft Matter ◽  
2014 ◽  
Vol 10 (34) ◽  
pp. 6382-6386 ◽  
Author(s):  
Nakul P. Bende ◽  
Ryan C. Hayward ◽  
Christian D. Santangelo

We demonstrate that shapes with zero Gaussian curvature, except at singularities, produced by the growth-induced buckling of a thin elastic sheet are the same as those produced by the Volterra construction of topological defects in which edges of an intrinsically flat surface are identified.


Author(s):  
A. Kudrolli ◽  
J. Chopin

We investigate with experiments the twist-induced transverse buckling instabilities of an elastic sheet of length L , width W and thickness t , that is clamped at two opposite ends while held under a tension T . Above a critical tension T λ and critical twist angle η tr , we find that the sheet buckles with a mode number n ≥1 transverse to the axis of twist. Three distinct buckling regimes characterized as clamp-dominated, bendable and stiff are identified, by introducing a bendability length L B and a clamp length L C (< L B ). In the stiff regime ( L > L B ), we find that mode n =1 develops above η tr ≡ η S ∼( t / W ) T −1/2 , independent of L . In the bendable regime L C < L < L B , n =1 as well as n >1 occur above η tr ≡ η B ∼ t / L T − 1 / 4 . Here, we find the wavelength λ B ∼ L t T − 1 / 4 , when n >1. These scalings agree with those derived from a covariant form of the Föppl-von Kármán equations, however, we find that the n =1 mode also occurs over a surprisingly large range of L in the bendable regime. Finally, in the clamp-dominated regime ( L < L C ), we find that η tr is higher compared to η B due to additional stiffening induced by the clamped boundary conditions.


2019 ◽  
Vol 396 ◽  
pp. 177-186
Author(s):  
Vinicius da Rosa Pepe ◽  
Luiz Alberto Oliveira Rocha ◽  
Flavia Schwarz Franceschini Zinani ◽  
Antonio Ferreira Miguel

This article presents the results of flows in "T" shaped duct bifurcations. The problem is to find the resistance to flow in three-dimensional (3D) structures with different homothetic relationships between sizes (diameters and lengths) of parent and daughter ducts. The method used is the Constructal Design, which is based on the Constructal Theory. The minimization of the global resistance to flow, subjected to geometric constraints of volume and area occupied by the ducts, is the key to search for optimum configurations. The flows investigated were three-dimensional, laminar, incompressible, in steady state, with uniform and constant properties. The results obtained numerically were verified via comparison with analytical results available in the literature. In this work, ranges of length and ratio of diameterss from 0.5 to 1 and 0.1 to 1, respectively, were investigated, for Reynolds numbers equal to 102 and 103. The main results indicate that the T-shaped structure with impermeable walls, agree with Hess-Murray's law.


2021 ◽  
Vol 12 (1) ◽  
Author(s):  
Amirali Nojoomi ◽  
Junha Jeon ◽  
Kyungsuk Yum

AbstractTwo-dimensional (2D) growth-induced 3D shaping enables shape-morphing materials for diverse applications. However, quantitative design of 2D growth for arbitrary 3D shapes remains challenging. Here we show a 2D material programming approach for 3D shaping, which prints hydrogel sheets encoded with spatially controlled in-plane growth (contraction) and transforms them to programmed 3D structures. We design 2D growth for target 3D shapes via conformal flattening. We introduce the concept of cone singularities to increase the accessible space of 3D shapes. For active shape selection, we encode shape-guiding modules in growth that direct shape morphing toward target shapes among isometric configurations. Our flexible 2D printing process enables the formation of multimaterial 3D structures. We demonstrate the ability to create 3D structures with a variety of morphologies, including automobiles, batoid fish, and real human face.


2021 ◽  
Vol 6 (53) ◽  
pp. eabf0112
Author(s):  
Jiachen Zhang ◽  
Ziyu Ren ◽  
Wenqi Hu ◽  
Ren Hao Soon ◽  
Immihan Ceren Yasa ◽  
...  

Small-scale soft-bodied machines that respond to externally applied magnetic field have attracted wide research interest because of their unique capabilities and promising potential in a variety of fields, especially for biomedical applications. When the size of such machines approach the sub-millimeter scale, their designs and functionalities are severely constrained by the available fabrication methods, which only work with limited materials, geometries, and magnetization profiles. To free such constraints, here, we propose a bottom-up assembly-based 3D microfabrication approach to create complex 3D miniature wireless magnetic soft machines at the milli- and sub-millimeter scale with arbitrary multimaterial compositions, arbitrary 3D geometries, and arbitrary programmable 3D magnetization profiles at high spatial resolution. This approach helps us concurrently realize diverse characteristics on the machines, including programmable shape morphing, negative Poisson’s ratio, complex stiffness distribution, directional joint bending, and remagnetization for shape reconfiguration. It enlarges the design space and enables biomedical device-related functionalities that are previously difficult to achieve, including peristaltic pumping of biological fluids and transport of solid objects, active targeted cargo transport and delivery, liquid biopsy, and reversible surface anchoring in tortuous tubular environments withstanding fluid flows, all at the sub-millimeter scale. This work improves the achievable complexity of 3D magnetic soft machines and boosts their future capabilities for applications in robotics and biomedical engineering.


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