Numerical simulation of multiple 3D fracture propagation using arbitrary meshes
By A. Paluszny, R. Zimmerman. 2011
105 citations recorded by the source corpus.
Subfields: Computational Mechanics, Mechanics of Materials
View Paper: https://www.semanticscholar.org/paper/f1cc4acd3bd95b99a1be8840cbf7b519535c4a95
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In Computational Mechanics
- Pierre Kerfriden
- M. Nejati
- Elena Atroshchenko
- Xuan Peng
- A. Paluszny
- R. Zimmerman
- Stéphane P.A. Bordas
- Timon Rabczuk
In Mechanics of Materials
- A. Paluszny
- R. Zimmerman
- M. Nejati
- Pierre Kerfriden
- Elena Atroshchenko
- Xuan Peng
- Stéphane P.A. Bordas
- Timon Rabczuk
Citations in the corpus
- On the use of quarter-point tetrahedral finite elements in linear elastic fracture mechanics (2015, methodology): “…J-integral and the SIFs using tetrahedral elements are complex, and often suffer from oscillations (Červenka and Saouma, 1997; Rajaram et al., 2000; Paluszny and Zimmerman, 2011), while others require very fine meshes near the crack front, rely on complicated numerical procedures, and are applied…”
- A disk-shaped domain integral method for the computation of stress intensity factors using tetrahedral meshes (2015, methodology): “Existing methods to extract J-integrals and SIFs using tetrahedral elements are complex and suffer from oscillations (Červenka and Saouma, 1997; Rajaram et al., 2000; Paluszny and Zimmerman, 2011), while others require very fine meshes near the crack front, rely on complicated numerical procedures, ”
- Isogeometric boundary element methods for three dimensional static fracture and fatigue crack growth (2017, background): “As a remedy, the crack fronts need to be smoothed through some numerical techniques [93,94].”