Microscopic symmetric bifurcation condition of cellular solids based on a homogenization theory of finite deformation

By Nobutada Ohno, D. Okumura, H. Noguchi. 2002

200 citations recorded by the source corpus.

Subfields: Computational Theory and Mathematics, Mechanical Engineering, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/5e3efd801c7e576100e3987168bec9063299df1e

How researchers see this paper

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

In Computational Theory and Mathematics

1. Katia Bertoldi

In Mechanical Engineering

1. Katia Bertoldi
2. Tom Mullin
3. Johannes T. B. Overvelde
4. Mary C. Boyce
5. Amir Abbas Zadpoor

In Mechanics of Materials

1. Mary C. Boyce
2. Katia Bertoldi

Citations in the corpus

• Computational homogenization of cellular materials (2014, unknown): “[19], and by Okumura et al.”
• Relating pore shape to the non-linear response of periodic elastomeric structures (2014, background): “Moreover, the non-linear stress–strain behavior of cellular solids has been of particular interest (Gibson and Ashby, 1999; Papka and Kyriakides, 1998; Triantafyllidis and Schraad, 1998; Ohno et al., 2002; Tantikom et al., 2005; Chung and Waas, 2002).”
• Mechanics of deformation-triggered pattern transformations and superelastic behavior in periodic elastomeric structures (2008, methodology): “ Ohno et al. (2002) and Okumura et al. (2004) used a two-scale theory of the updated Lagrangian type to analyze the microscopic bifurcation and post-bifurcation behavior of elastoplastic, periodic cellular solids.”