Affiliation:
1. Dalian University of Technology
2. Tsinghua University
Abstract
To predict a complete process of failure evolution, discontinuous bifurcation analysis has been performed to link elastoplasticity and damage models with decohesion models. To simulate multi-phase interactions involving failure evolution, the Material Point Method (MPM) has been developed to discretize localized large deformations and the transition from continuous to discontinuous failure modes. In a recent study for the Sandia National Laboratories (SNL) challenge, the decohesion modeling is improved by making the failure mode adjustable and by replacing the critical normal and tangential decohesion strengths with the tensile and shear peak strengths, in order to predict the cracking path in a complex configuration with the least computational cost,. It is found that there is a transition between different failure modes along the cracking path, which depends on the stress distribution around the path due to the nonlocal nature of failure evolution. Representative examples will be used to demonstrate the recent advances in simulating failure evolution with the MPM.
Publisher
Trans Tech Publications, Ltd.
Reference12 articles.
1. Bazant, Z.P., and Chen, E.P., Scaling of Structural Failure, Applied Mechanics Reviews, Vol. 50, pp.593-627, (1997).
2. Chen, Z., Continuous and Discontinuous Failure Modes, Journal of Engineering Mechanics, Vol. 122, pp.80-82, (1996).
3. Chen, Z., Deng, M. and Chen, E.P., On the Rate-Dependent Transition from Tensile Damage to Discrete Fracture in Dynamic Brittle Failure, Theoretical and Applied Fracture Mechanics, Vol. 35, pp.229-235, (2001).
4. Chen, Z., and Fang, H.E., A Study on the Link between Coupled Plasticity/Damage and Decohesion for Multi-Scale Modeling, Journal of Mechanical Engineering Science – Proceedings of the Institution of Mechanical Engineers Part C, Vol. 215, pp.259-263, (2001).
5. Chen, Z., Hu, W., and Chen, E.P., Simulation of Dynamic Failure Evolution in Brittle Solids without Using Nonlocal Terms in the Strain-Stress Space, Computer Modeling in Engineering & Sciences, Vol. 1, pp.101-106, (2000).