Effects of cell irregularity on the elastic properties of 2D Voronoi honeycombs
By Hanxing Zhu, J. R. Hobdell, A. Windle. 2001
244 citations recorded by the source corpus.
Subfields: Mechanical Engineering, Polymers and Plastics
View Paper: https://www.semanticscholar.org/paper/4fe56e3598b3fc84f21831ee749a7424a618e106
How researchers see this paper
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In Mechanical Engineering
- Changqing Chen
- Jilin Yu
- Zhijun Zheng
- Yaoyao Fiona Zhao
- Yunlong Tang
- Ashkan Vaziri
- Norman A. Fleck
- Guoying Dong
In Polymers and Plastics
- Yaoyao Fiona Zhao
- Changqing Chen
- Guoying Dong
- Yunlong Tang
- Hamid Nayeb-Hashemi
- Ashkan Vaziri
- Jianrong Li
- Jilin Yu
Citations in the corpus
- Dynamic crushing and energy absorption of regular, irregular and functionally graded cellular structures (2011, methodology): “Then, the Voronoi diagram which is generated by constructing the perpendicular bisectors of each pair of adjacent points (Silva et al., 1995; Zhu et al., 2001a,b), was used to generate the models of the irregular cellular structures.”
- A numerical study on the rate sensitivity of cellular metals (2009, methodology): “The irregularity of a Voronoi honeycomb with N cells in a square area A0 is defined as (Zhu et al., 2001)”
- Size effects in the constrained deformation of metallic foams (2002, methodology): “Several morphologies of two dimensional random honeycombs are available, including and Voronoi honeycombs, honeycombs with randomly broken cell walls and honeycombs with cell-wall misalignments (Silva et al., 1995; Chen et al., 1999; Zhu et al., 2001).”
- A Survey of Modeling of Lattice Structures Fabricated by Additive Manufacturing (2017, methodology): “To overcome this difficulty, Zhu et al. [90, 91] used FEA to determine the equivalent Young’s modulus, shear modulus and bulk modulus of 2D Voronoi honeycombs and 3D open-cell foams.”
- Equivalent in-plane elastic properties of irregular honeycombs: An analytical approach (2016, unknown): “As the two Young’s moduli and shear modulus of low density honeycomb are proportional to Esρ 3 (Zhu et al., 2001), the non-dimensional results for elastic moduli E1, E2, ν12, ν21 and G12 have been obtained using Ē1 = E1eq Esρ(3) , Ē2 = E2eq Esρ(3) , ν̄12 = ν12eq , ν̄21 = ν21eq and Ḡ12 = G12eq Esρ(3)”
- Dynamic crushing of 2D cellular structures: A finite element study (2005, methodology): “where d is the minimum distance between any two nuclei [14,23].”