An efficient and highly accurate, Symmetric Galerkin Boundary Element Method - Finite Element Method - based alternating method, for the analysis of three-dimensional non-planar cracks, and their growth, in structural components of complicated geometries, is proposed. The crack is modeled by the symmetric Galerkin boundary element method, as a distribution of displacement discontinuities, as if in an infinite medium. The finite element method is used to perform the stress analysis for the uncracked body only. The solution for the structural component, containing the crack, is obtained in an iteration procedure, which alternates between FEM solution for the uncracked body, and the SGBEM solution for the crack in an infinite body. Numerical procedures, and the attendant Java code, are developed for the evaluation of stress intensity factors, and fatigue crack growth modeling. Examples for non-planar cracks in infinite media, and for planar cracks in finite bodies, as well as their growth under fatigue, demonstrate the accuracy of the method.
|Number of pages||22|
|Journal||CMES - Computer Modeling in Engineering and Sciences|
|State||Published - 2001|
- 3D non-planar crack