2017
DOI: 10.1016/j.ijplas.2017.03.005
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Stiffness and yield strength of architectured foams based on the Schwarz Primitive triply periodic minimal surface

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Cited by 139 publications
(36 citation statements)
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“…In the FE unit cell model, a Young's modulus of 1.0 MPa and a Poisson's ratio of 0.45 [41] were defined for the void domain to facilitate the definition of periodic boundary condition, because in some unit cell models, the scaffold solid phase finished at one exterior surface and there were no corresponding elements in the opposite surface. Using the FE unit cell model, the effective elasticity tensor for each scaffold was first derived by solving the material constitutive equations, established by defining three individual loading, i.e., ε x = 0.01, ε y = 0.01, ε xy = 0.01 [42,43]. The reason for defining three individual loading is that all the scaffolds investigated have three nonzero constants in the elasticity matrix and can be regarded as the structure with a cubic symmetry [42].…”
Section: Plos Onementioning
confidence: 99%
“…In the FE unit cell model, a Young's modulus of 1.0 MPa and a Poisson's ratio of 0.45 [41] were defined for the void domain to facilitate the definition of periodic boundary condition, because in some unit cell models, the scaffold solid phase finished at one exterior surface and there were no corresponding elements in the opposite surface. Using the FE unit cell model, the effective elasticity tensor for each scaffold was first derived by solving the material constitutive equations, established by defining three individual loading, i.e., ε x = 0.01, ε y = 0.01, ε xy = 0.01 [42,43]. The reason for defining three individual loading is that all the scaffolds investigated have three nonzero constants in the elasticity matrix and can be regarded as the structure with a cubic symmetry [42].…”
Section: Plos Onementioning
confidence: 99%
“…Young's modulus and yield strength) of these topologies. Compared with finite element method, which is more common in terms of computer simulation, FVM is faster and more efficient with respect to the simulations of these complicated porous materials [21][22][23][24][25][26][27][28].…”
Section: Finite Volume Methods Simulationmentioning
confidence: 99%
“…Although they have been discovered for a long time, their realization as a three-dimensional structure was not an easy task due to their structural complexity. However, recent advances in fabrication techniques facilitated this task and many recent studies have successfully fabricated and tested these topologies in different engineering disciplines such as water treatment, 9,10,16 lightweight materials, [19][20][21][22][23] and composites. [24][25][26][27] A minimal surface can be converted into a cellular material with a defined volume using two main approaches as explained by Kapfer et al 28 and shown in Figure 2B.…”
Section: Introductionmentioning
confidence: 99%