Computational Methods for Fracture
A special issue of Applied Sciences (ISSN 2076-3417). This special issue belongs to the section "Mechanical Engineering".
Deadline for manuscript submissions: closed (31 January 2019) | Viewed by 89628
Special Issue Editor
Interests: discontinuity; machine learning; multiscale modelling; isogeometric analysis
Special Issues, Collections and Topics in MDPI journals
Special Issue Information
Dear Colleagues,
Computational modeling of fracture and failure of engineering systems and materials has been the focus of research for many years, and there has been tremendous advancement in the past two decades with methods such as the Extended Finite Element Method (XFEM) developed in 1999, peridynamics (2000), the cracking particles method (2004) or phase field models (2009). There has been also a great deal of effort in developing multiscale methods for the design of new materials, such as the Extended Bridging Domain Method or the MAD method.
The main focus of this Special Issue is on computational methods for fracture. However, articles submitted to this Special Issue about validation, uncertainty quantification, large-scale engineering applications and constitutive modeling are also welcome. Potential topics include, but are not limited to:
- New computational methods for fracture
- Advances in partition of unity methods
- Meshfree methods
- Isogeometric analysis
- Efficient remeshing techniques
- Phase-field and screened-Poisson models for fracture
- Peridynamics
- Multiphysics problems such as hydraulic fracturing
- Computational methods for crack detection
- Large-scale engineering applications
- Multiscale methods for fracture
- Validation and uncertainty quantification
Prof. Dr. Timon Rabczuk
Guest Editor
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Keywords
- Fracture
- Modeling and Simulation
- Validation
- Uncertainty Quantification
- Finite Elements
- Meshfree Methods
- Peridynamics
- Isogeometric Analysis
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