TY - JOUR
T1 - Bio-inspired pneumatic shape-morphing elastomers
AU - Siéfert, Emmanuel
AU - Reyssat, Etienne
AU - Bico, José
AU - Roman, Benoît
N1 - Publisher Copyright:
© 2018, The Author(s), under exclusive licence to Springer Nature Limited.
PY - 2019/1/1
Y1 - 2019/1/1
N2 - Shape-morphing structures are at the core of future applications in aeronautics 1 , minimally invasive surgery 2 , tissue engineering 3 and smart materials 4 . However, current engineering technologies, based on inhomogeneous actuation across the thickness of slender structures, are intrinsically limited to one-directional bending 5 . Here, we describe a strategy where mesostructured elastomer plates undergo fast, controllable and complex shape transformations under applied pressure. Similar to pioneering techniques based on soft hydrogel swelling 6–10 , these pneumatic shape-morphing elastomers, termed here as ‘baromorphs’, are inspired by the morphogenesis of biological structures 11–15 . Geometric restrictions are overcome by controlling precisely the local growth rate and direction through a specific network of airways embedded inside the rubber plate. We show how arbitrary three-dimensional shapes can be programmed using an analytic theoretical model, propose a direct geometric solution to the inverse problem, and illustrate the versatility of the technique with a collection of configurations.
AB - Shape-morphing structures are at the core of future applications in aeronautics 1 , minimally invasive surgery 2 , tissue engineering 3 and smart materials 4 . However, current engineering technologies, based on inhomogeneous actuation across the thickness of slender structures, are intrinsically limited to one-directional bending 5 . Here, we describe a strategy where mesostructured elastomer plates undergo fast, controllable and complex shape transformations under applied pressure. Similar to pioneering techniques based on soft hydrogel swelling 6–10 , these pneumatic shape-morphing elastomers, termed here as ‘baromorphs’, are inspired by the morphogenesis of biological structures 11–15 . Geometric restrictions are overcome by controlling precisely the local growth rate and direction through a specific network of airways embedded inside the rubber plate. We show how arbitrary three-dimensional shapes can be programmed using an analytic theoretical model, propose a direct geometric solution to the inverse problem, and illustrate the versatility of the technique with a collection of configurations.
U2 - 10.1038/s41563-018-0219-x
DO - 10.1038/s41563-018-0219-x
M3 - Letter
C2 - 30455447
AN - SCOPUS:85058507245
SN - 1476-1122
VL - 18
SP - 24
EP - 28
JO - Nature Materials
JF - Nature Materials
IS - 1
ER -