2020
DOI: 10.1016/j.matdes.2020.108494
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The behavior of a functionally graded origami structure subjected to quasi-static compression

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Cited by 67 publications
(17 citation statements)
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“…Miura‐Ori is one of the most studied types of origami structures. [ 96 ] 2D‐ (gradient along x ‐direction) and 3D (gradient along x ‐ and z ‐directions)‐graded origami structures based on the Miura‐Ori pattern were studied under quasistatic compressive loading conditions by Yuan et al [ 97 ] It was observed that there was a sequence of buckling and collapse throughout the rows, which originated as a result of the innate self‐locking graded geometry. Kirigami is another variation of origami that includes cutting the paper creases in conjunction with folding to create cellular tessellations.…”
Section: Density‐graded Cellular Solidsmentioning
confidence: 99%
“…Miura‐Ori is one of the most studied types of origami structures. [ 96 ] 2D‐ (gradient along x ‐direction) and 3D (gradient along x ‐ and z ‐directions)‐graded origami structures based on the Miura‐Ori pattern were studied under quasistatic compressive loading conditions by Yuan et al [ 97 ] It was observed that there was a sequence of buckling and collapse throughout the rows, which originated as a result of the innate self‐locking graded geometry. Kirigami is another variation of origami that includes cutting the paper creases in conjunction with folding to create cellular tessellations.…”
Section: Density‐graded Cellular Solidsmentioning
confidence: 99%
“…A beam was fabricated using ABS material with flat brass sheets, 0.3 mm thick, implanted between the moulds, which were then compressed. Results indicated that the proposed origami structure showed plane stiffness and higher energy absorption to external loads [ 20 ]. However, the work lacked analysis in terms of geometric optimisation and behaviour under impact load.…”
Section: Introductionmentioning
confidence: 99%
“…Existing origami metamaterials are predominantly developed from rigid-foldable origami patterns, represented by the well-known Miura-ori [15,16,35,[38][39][40][41] and its derivatives [17,34,36,42] because of the simplicity of their geometric design, yet elegant kinematic property of rigid foldability with a single degree of freedom. Folding of rigid-foldable patterns is characterized by purely rotation about the creases without deformation from the facets.…”
Section: Introductionmentioning
confidence: 99%