In-Plane Stiffness and Yield Strength of Periodic Metal Honeycombs

By A.-J. Wang, David L. McDowell. 2004

448 citations recorded by the source corpus.

Subfields: Materials Chemistry, Mechanical Engineering, Polymers and Plastics

View Paper: https://www.semanticscholar.org/paper/af5815a4dc83cfe9ee9d7bba1304a9b20de8040e

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Materials Chemistry

1. S. Arabnejad
2. Hang Xu
3. Yingjun Wang
4. Damiano Pasini
5. V. Deshpande
6. A. Vigliotti
7. H. Wadley

In Mechanical Engineering

1. Damiano Pasini
2. Ehsan Masoumi Khalil Abad
3. S. A. Khanoki
4. A. Vigliotti
5. S. Arabnejad
6. Hang Xu
7. Yingjun Wang
8. V. Deshpande

In Polymers and Plastics

1. Damiano Pasini
2. Ehsan Masoumi Khalil Abad
3. S. Arabnejad
4. Hang Xu
5. Yingjun Wang
6. V. Deshpande
7. A. Vigliotti
8. S. A. Khanoki

Citations in the corpus

• Multiscale isogeometric topology optimization for lattice materials (2017, methodology): “Several theoretical approaches using the notion of Representative Volume Element have been proposed in the literature to calculate the mechanical properties of a lattice [6-9].”
• Mechanical properties of lattice materials via asymptotic homogenization and comparison with alternative homogenization methods (2013, methodology): “For example, closed-form expressions, such as those in [3,6,28,29], can be conveniently used to fast compute the effective properties of a lattice material; however, problems of accuracy might emerge if the microstructure does not respect the model assumptions.”
• Stiffness and strength of tridimensional periodic lattices (2012, background): “Wang and McDowell [36] calculated the in-plane stiffness and strength of a selected bidimensional cell topologies, with respect to the onset of plastic yielding.”
• Non linear constitutive models for lattice materials (2014, background): “A number of studies have analysed simple topologies and obtained closed-form expressions of the lattice stiffness and strength by solving the equilibrium problem of the unit cell (Gibson and Ashby, 1982; Wang and McDowell, 2004; Gibson et al., 1982; Zhu et al., 1997; Hutchinson and Fleck, 2006).”
• Fatigue design of lattice materials via computational mechanics: Application to lattices with smooth transitions in cell geometry (2013, background): “For this purpose, asymptotic homogenization theory, one among other homogenization approaches [2,4,15,21,41], is chosen here and implemented in a computational framework, since its mathematical foundation has been proved together with its capacity to accurately capture the real stress distribution w”