Modeling mixed-mode dynamic crack propagation using finite elements: Theory and applications
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Publication:1115244
DOI10.1007/BF00301139zbMath0663.73074OpenAlexW2088083165MaRDI QIDQ1115244
A. R. Ingraffea, D. V. Swenson
Publication date: 1988
Published in: Computational Mechanics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/bf00301139
dynamic fractureremeshingtriangular elementsfinite element modelexplicit time integrationquadratic shape functionsinteractive computer graphicsmixed-mode dynamic crack propagationstraight and curving crack problems
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Uses Software
Cites Work
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- On the uniqueness of plane elastodynamic solutions for running cracks
- Crack propagation in an elastic solid subjected to general loading. IV: Obliquely incident stress pulse
- Transient stress intensity factors for a finite crack in an elastic solid caused by a dilatational wave
- Crack propagation in an elastic solid subjected to general loading. I: Constant rate of extension. II: Non-uniform rate of extension
- Crack propagation in an elastic solid subjected to general loading. III: Stress wave loading
- Elastodynamic Formulation of the Eulerian-Lagrangian Kinematic Description
- Numerical Modeling of Dynamic Crack Propagation in Finite Bodies, by Moving Singular Elements—Part 1: Formulation
- Numerical Modeling of Dynamic Crack Propagation in Finite Bodies, by Moving Singular Elements—Part 2: Results
- Crack tip finite elements are unnecessary
- Elastodynamic Near-Tip Stress and Displacement Fields for Rapidly Propagating Cracks in Orthotropic Materials
- Triangular quarter‐point elements as elastic and perfectly‐plastic crack tip elements
- Modification to the Suhara-Fukuda method of network generation
- On the solution of problems of dynamic plane elasticity
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