Development of a new software for adaptive crack growth simulations in 3D structures

By M. Schollmann, M. Fulland, H. Richard. 2003

197 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/2148f46f47568191af1faf7c2dc887001da16b01

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Mechanics of Materials

Citations in the corpus

Analysis of three‐dimensional crack initiation and propagation using the extended finite element method (2005, methodology): “Analysis of a knee-lever This example is a modification of the fatigue test carried out numerically in Reference [46].”
Isogeometric boundary element methods for three dimensional static fracture and fatigue crack growth (2017, methodology): “Some commercial software packages such as ADAPCRACK, ZENCRACK and FRANC3D have been developed based on this idea [6–8] and two recent review papers can be consulted for details [1,9].”
Numerical simulation of multiple 3D fracture propagation using arbitrary meshes (2011, methodology): “[11]; extended finite element method, Bordas et al.”
On three-dimensional modelling of crack growth using partition of unity methods (2010, methodology): “Finite elements coupled with adaptive remeshing have also been used [2,37,75,111,125,141].”
On the use of quarter-point tetrahedral finite elements in linear elastic fracture mechanics (2015, methodology): “In another approach, one analysis is performed to model the global structure by tetrahedra, and then by mapping the FE-solution, a sub-model is generated to solve for the near-crack fields using hexahedra (Schöllmann et al., 2003; Rabold et al., 2013; Rabold and Kuna, 2014).”
A disk-shaped domain integral method for the computation of stress intensity factors using tetrahedral meshes (2015, methodology): “In the other approach one analysis is performed to model the global structure by tetrahedrals, and then by mapping the FE-solution, a sub-model is generated to solve for the near crack fields using hexahedrals (Schöllmann et al., 2003).”
Three-dimensional crack growth with hp-generalized finite element and face offsetting methods (2010, methodology): “The finite element method (FEM) has been broadly used for many decades to perform crack growth analysis of industrial complexity problems [21,40, 61 ,79,80].”
A simple method for crack growth in mixed mode with X-FEM (2012, background): “Nevertheless, some attempts have been made to provide robust and reliable tools for automatic remeshing of 3d cracks (Dhondt, 1998; Maligno et al., 2010; Moslemi and Khoei, 2009; Schöllmann et al., 2003).”