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3D mixed virtual element formulation for dynamic elasto-plastic analysis
DOI:10.1007/s00466-021-02010-8.png)
摘要
En 中文
The virtual element method (VEM) for dynamic analyses of nonlinear elasto-plastic problems undergoing large deformations is outlined within this work. VEM has been applied to various problems in engineering, considering elasto-plasticity, multiphysics, damage, elastodynamics, contact- and fracture mechanics. This work focuses on the extension of VEM formulations towards dynamic elasto-plastic applications. Hereby low-order ansatz functions are employed in three dimensions with elements having arbitrary convex or concave polygonal shapes. The formulations presented in this study are based on minimization of potential function for both the static as well as the dynamic behavior. Additionally, to overcome the volumetric locking phenomena due to elastic and plastic incompressibility conditions, a mixed formulation based on a Hu-Washizu functional is adopted. For the implicit time integration scheme, Newmark method is used. To show the model performance, various numerical examples in 3D are presented.
Keyword:
Virtual element method (VEM)
Three-dimensional
Dynamics
Finite strains
Plasticity
Mixed formulations
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期刊
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3.8
论文数:
3.2K
被引数:
9.0K
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引用论文
On nonconvex meshes for elastodynamics using virtual element methods with explicit time integration使用具有显式时间积分的虚拟元素方法在弹性动力学的非凸网格上

