Interface element including point‐to‐surface constraints for three‐dimensional problems with damage propagation

By J. Gonçalves, M. D. De Moura, P. Castro, António Torres Marques. 2000

131 citations recorded by the source corpus.

Subfields: Computational Theory and Mathematics, Mechanics of Materials

View Paper: https://www.semanticscholar.org/paper/935a59daccc6f383fa0f079d16fc3a5af8fbfe12

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. C. Dávila
2. Pedro P. Camanho
3. M. D. De Moura
4. J. Gonçalves

In Mechanics of Materials

1. Pedro P. Camanho
2. C. Dávila
3. Tong Earn Tay
4. Vincent B. C. Tan
5. D. Ambur
6. J. Gonçalves
7. M. D. De Moura
8. X. S. Sun

Citations in the corpus

• A new data reduction scheme for mode I wood fracture characterization using the double cantilever beam test (2008, background): “They represent the penalty parameter and their choice (106 N/mm3) is made in order to avoid numerical problems [ 9 ].”
• Mixed-Mode Decohesion Finite Elements for the Simulation of Delamination in Composite Materials (2002, unknown): “Several investigations have shown the superiority of using Newton-Cotes integration techniques over traditional Gaussian integration techniques in decohesion elements [26]-[30].”
• Numerical Simulation of Mixed-Mode Progressive Delamination in Composite Materials (2003, methodology): “Several investigations have shown the superiority of using Newton–Cotes integration techniques over traditional Gaussian integration techniques in decohesion elements [33–37].”
• Modelling the interaction between matrix cracking and delamination in carbon–epoxy laminates under low velocity impact (2004, methodology): “The damage model developed is based on the indirect use of fracture mechanics and is detailed in previous works [ 10 ,11].”
• Progressive Failure Analysis of Composites (2008, background): “Later this work was improved by changing the point-to-point constraint to a point-to-surface constraint when the failure criterion is met [109].”
• Numerical Simulation of Delamination Growth in Composite Materials (2001, methodology): “Values that have been calculated for the penalty stiffness KP include, 5.7x 10 7 N/mm3 [39], and 108 N/mm3 [44].”