Micromechanical Analysis and Multi-Scale Modeling Using the Voronoi Cell Finite Element Method
By Somnath Ghosh. 2011
137 citations recorded by the source corpus.
Subfields: Biomedical Engineering, Mechanical Engineering
View Paper: https://www.semanticscholar.org/paper/cfe53d00dc67ad92bf081a361686c0922683b42f
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Biomedical Engineering
- Zheng Yuan
- Natarajan Sukumar
- Jacob Fish
- Martin Ostoja-Starzewski
- Gianmarco Manzini
- N. Hu
- Ted Belytschko
- Yang Liu
In Mechanical Engineering
- Natarajan Sukumar
- Jacob Fish
- Zheng Yuan
- Martin Ostoja-Starzewski
- Gianmarco Manzini
- N. Hu
- Ted Belytschko
- Yang Liu
Citations in the corpus
- A regularized phenomenological multiscale damage model (2014, methodology): “Other noteworthy contributions belonging to the latter category are the Voronoi cell method [7, 8] and the spectral method [9].”
- A Unified Theory for Constitutive Modeling of Composites (2016, methodology): “2006], Voronoi cell finite element method [Ghosh 2011], and variational asymptotic method for unit cell homogenization [Yu and Tang 2007; Zhang and Yu 2014].”
- New perspectives on polygonal and polyhedral finite element methods (2014, background): “Ghosh and coworkers [82, 83, 84] introduced a Voronoi-based assumed-stress-hybrid finite element approach”
- Scale{dependent homogenization of random composites as micropolar continua (2015, background): “Usually, homogenization techniques for random media are based on the solution of boundary value problems (BVPs) over finite–size mesoscales (Terada et al., 2000; Kanit et al., 2003; Sab and Nedjar, 2005; Gitman et al., 2007; Hatami–Marbini and Picu , 2009; Ghosh, 2011; Salmi et al., 2012).”