2022
DOI: 10.1016/j.mechmat.2022.104210
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Numerical homogenization of a linearly elastic honeycomb lattice structure and comparison with analytical and experimental results

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Cited by 24 publications
(10 citation statements)
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“…Guo et al [27] demonstrated that the deformation behavior of expandable lattice cylindrical shells can be represented by NPR modes, while the different deformation behaviors of lattice sandwich cylindrical shells (e.g., "Z" mode, circular mode, diamond mode, and mixed mode) are primarily determined by the proportions of the core material. Moeini et al [28] rigorously validated and confirmed the numerical and analytical homogenization of honeycomb structures with high relative densities and varying representative unit quantities. Moscatelli et al [29] highlighted the existence of bandgaps at relatively low frequencies in periodic locally resonant materials (LRM), which can be utilized for vibration attenuation or shock absorption.…”
Section: Introductionmentioning
confidence: 82%
“…Guo et al [27] demonstrated that the deformation behavior of expandable lattice cylindrical shells can be represented by NPR modes, while the different deformation behaviors of lattice sandwich cylindrical shells (e.g., "Z" mode, circular mode, diamond mode, and mixed mode) are primarily determined by the proportions of the core material. Moeini et al [28] rigorously validated and confirmed the numerical and analytical homogenization of honeycomb structures with high relative densities and varying representative unit quantities. Moscatelli et al [29] highlighted the existence of bandgaps at relatively low frequencies in periodic locally resonant materials (LRM), which can be utilized for vibration attenuation or shock absorption.…”
Section: Introductionmentioning
confidence: 82%
“…[41,48] In FEM packages, the periodic boundary condition is usually implemented by creating multiple point constraints (MPC). [20,49] Each pair of corresponding nodes, for example,…”
Section: Numerical Homogenization Of Compositesmentioning
confidence: 99%
“…In FEM packages, the periodic boundary condition is usually implemented by creating multiple point constraints (MPC). [ 20,49 ] Each pair of corresponding nodes, for example, bold-italicx1x1y1z1 and bold-italicx2x2y2z2 lying on the opposite face of RVE and sharing identical in‐plane coordinates, is subject to the constraint ux1ux2=Ebold-italicx2bold-italicx1, where, E refers to the applied macroscopic strain.…”
Section: Introductionmentioning
confidence: 99%
“…Mechanical properties can be programmed to a wide variety of conventional designs via the use of 3D printing technology. Mechanical metamaterials are divided into several main groups, including positive Poisson's ratio (PPR) structures such as honeycombs [3][4][5][6], zero Poisson's ratio (ZPR) structures [7][8][9], and negative Poisson's ratio (NPR) structures, socalled auxetics [10][11][12][13]. Metamaterials have been used for various applications, including electromagnetic fields for achieving negative permeability, acoustics, and vibration isolation [14][15][16].…”
Section: Introductionmentioning
confidence: 99%