Adaptivity and convergence in the Voronoi cell finite element model for analyzing heterogeneous materials
By S. Moorthy, Somnath Ghosh. 2000
86 citations recorded by the source corpus.
Subfields: Computational Mechanics, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/7f8da7a18ce4bf11ac55ef683b5fe436eef1825f
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Mechanics
- Somnath Ghosh
- Shanhu Li
- Marek-Jerzy Pindera
- H. Khatam
- Yogesh Bansal
- Anthony S. Drago
- S. Moorthy
- E. Ooi
In Mechanics of Materials
- H. Khatam
- Yogesh Bansal
- Anthony S. Drago
- Marek-Jerzy Pindera
- Shanhu Li
- Somnath Ghosh
- S. Moorthy
- Jacob Aboudi
Citations in the corpus
- Micromechanics of spatially uniform heterogeneous media: A critical review and emerging approaches (2009, methodology): “Moorthy and Ghosh [104], Chaboche et al.”
- Statistically Equivalent Representative Volume Elements for Unidirectional Composite Microstructures: Part I - Without Damage (2006, unknown): “[22–27].”
- Numerical integration over arbitrary polygonal domains based on Schwarz–Christoffel conformal mapping (2009, unknown): “[34, 44, 45] developed the Voronoı̈ cell finite element model (VCFEM) to model heterogenous microstructures of composites and porous materials with heterogeneities of regular shapes.”
- Interfacial debonding analysis in multiple fiber reinforced composites (2000, unknown): “VCFEM has been established as an eAective tool for eAcient and accurate modeling of non-uniform microstructures with heterogeneities of arbitrary shapes, sizes or dispersions with perfect interfaces in Ghosh and Moorthy (1995), and Moorthy and Ghosh (1996, 2000) .”
- Three dimensional Voronoi cell finite element model for microstructures with ellipsoidal heterogeneties (2004, methodology): “Compatible displacement fields satisfying inter-element continuity on the element boundary oXe and inter-phase continuity on the matrix-inclusion interface oXe are generated by interpolation of nodal displacements, [18,19] as:”
- Extended Voronoi cell finite element model for multiple cohesive crack propagation in brittle materials (2006, methodology): “Polynomial functions alone do not contribute to this requirement and hence lead to poor convergence [29, 30].”
- Concurrent multi-level model for damage evolution in microstructurally debonding composites (2007, unknown): “…computations of level0 and level-1 elements are performed with the conventional displacement-based finite element method, while all microscopic calculations in the RVE of level-1 elements are performed using the Voronoi cell FEM (Moorthy and Ghosh, 2000; Ghosh et al., 2000; Li and Ghosh, 2004).”