.png){kind=icon}
Return
Cracking elements method with 6-node triangular element
.png){kind=icon}
PRE
AI
DOI：10.1016/j.finel.2020.103421.png)
.png){kind=icon}
.png){kind=icon}
Share.png){kind=icon}
Save
Abstract
En 中文
The cracking elements method (CEM) is a novel Galerkin-based numerical approach for simulating cracking and fracturing processes. It is a crack-opening approach that avoids precise descriptions of the mechanical states of crack tips and captures the initiations and propagations of multiple cracks without nodal enrichment or crack tracking. The CEM requires element types with nonlinear interpolation of the displacement field to avoid stress-locking. In the 2D condition, the 6-node triangular element (T6) and 8-node quadrilateral element (Q8) are potential candidates. However, despite the success of the formerly proposed CEM with Q8, the CEM with T6 showed considerable mesh dependencies. In this work, to solve this problem, the CEM with T6 is further investigated. The mesh dependencies are shown to be eliminated with simple modification to the real characteristic length of the T6 element in the CEM framework. Several numerical examples with regular and irregular Q8 and T6 mixed meshes are provided, indicating the effectiveness and robustness of this approach.
Keywords:
Cracking elements method
Quasi-brittle fracture
Element type
Crack opening model
Journal
IF:
3.5
Papers:
2.6K
Citations:
5.1K
Organization
Cited Papers
.png){kind=icon}
ShareSaveShareSaveShareSave
View more