2023
DOI: 10.1016/j.ijsolstr.2023.112270
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Stiff bioinspired architectured beams bend Saint-Venant’s principle and generate large shape morphing

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Cited by 7 publications
(4 citation statements)
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“…Proper morphing along the entire ray requires a fine balance between the stiffness of the hemitrichs and the stiffness of the core, which we approached for this study by using 17 rubber ligaments. How these ligaments are distributed in the core may also affect the morphed ray, and to capture these more subtle effects, we first measured the local curvature of the ray κ(s) at u 0 = 18.2 mm, and we then computed the first moment of curvature κ (1) [42,51]:…”
Section: Morphing Testmentioning
confidence: 99%
“…Proper morphing along the entire ray requires a fine balance between the stiffness of the hemitrichs and the stiffness of the core, which we approached for this study by using 17 rubber ligaments. How these ligaments are distributed in the core may also affect the morphed ray, and to capture these more subtle effects, we first measured the local curvature of the ray κ(s) at u 0 = 18.2 mm, and we then computed the first moment of curvature κ (1) [42,51]:…”
Section: Morphing Testmentioning
confidence: 99%
“…In a recent study on morphing lattice beams [ 56 ], we examined several possible metrics for flexural morphing, all based on curvature. The maximum curvature and an average curvature (the curvature averaged over the length of the ray) were first considered as morphing metrics, but these metrics are not adequate: cases where the deformations are concentrated near the base of the ray, forming a deformation ‘hinge’ represent poor morphing response but produce high values of these metrics (the very high curvature near the base of the ray biasing and towards high values).…”
Section: Finite Element Model and Design Explorationmentioning
confidence: 99%
“…The maximum curvature and an average curvature (the curvature averaged over the length of the ray) were first considered as morphing metrics, but these metrics are not adequate: cases where the deformations are concentrated near the base of the ray, forming a deformation ‘hinge’ represent poor morphing response but produce high values of these metrics (the very high curvature near the base of the ray biasing and towards high values). A better metric is the first moment of curvature κ (1) given by [ 56 ]:…”
Section: Finite Element Model and Design Explorationmentioning
confidence: 99%
“…While the morphing matter has demonstrated the potential to emulate the functionalities of living organisms and has made significant contributions across various engineering domains, attaining the ability for shape-morphing is not trivial [17,18] . The transformation from a two-dimensional (2D) flat sheet to intricate three-dimensional (3D) shapes requires a controlled manipulation of surface curvature [19][20][21] . Basic shape morphing forms (e.g., bending and rolling of flat sheets), which preserve the Gaussian curvature, can be achieved by leveraging the elasticity [22,23] and instabilities of materials and/or structures [24,25] , such as strain-mismatch in bilayers and buckling of slender beams [21] .…”
Section: Introductionmentioning
confidence: 99%