Extended Voronoi cell finite element model for multiple cohesive crack propagation in brittle materials
By Shanhu Li, Somnath Ghosh. 2006
77 citations recorded by the source corpus.
Subfields: Computational Mechanics, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/245c09f3251d6d98bdf09f82db0693e65069fb66
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
- E. Ooi
- Chongmin Song
- Sundararajan Natarajan
- Francis Tin-Loi
- M. Fujikubo
- Hideyuki Okada
- Shigenobu Okazawa
- Zhenjun Yang
In Mechanics of Materials
- E. Ooi
- Sundararajan Natarajan
- Francis Tin-Loi
- Chongmin Song
- I. Chiong
- Zhenjun Yang
- Satoyuki Tanaka
- M. Fujikubo
Citations in the corpus
- Fracture mechanics analysis using the wavelet Galerkin method and extended finite element method (2013, methodology): “[50] solved cohesive crack propagation in brittle materials by using the extended Voronoi cell FE model.”
- Scaled boundary polygons with application to fracture analysis of functionally graded materials (2014, background): “Some of these elements have been applied to model the response of heterogeneous materials [19], elastoplastic materials [16], fracture [20], and polycrystalline ferroelectrics [6].”
- Concurrent multi-level model for damage evolution in microstructurally debonding composites (2007, unknown): “A step forward in this direction can be seen in a recent paper on the growth and coalescence of multiple cohesive cracks (Li and Ghosh, 2006).”
- Polygon scaled boundary finite elements for crack propagation modelling (2012, methodology): “Nodal enrichment has also been recently implemented with polygon-based finite elements by Tabarraei and Sukumar [21] and Zamani and Eslami [22] in polygon finite elements based on barycentric coordinates shape function, Li and Ghosh [23, 24] in the Voronoi cell FEM and by Vu-Bac et al.”
- Crack propagation modelling in functionally graded materials using scaled boundary polygons (2015, background): “The use of polygons with an arbitrary number of sides allows simple algorithms for remeshing when modelling crack propagation (Li and Ghosh 2006).”