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首页> 外文期刊>International journal of computational methods >An Adaptive Polygonal Scaled Boundary Finite Element Method for Elastodynamics
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An Adaptive Polygonal Scaled Boundary Finite Element Method for Elastodynamics

机译:弹性动力学的自适应多边形比例边界有限元方法

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An adaptive polygonal scaled boundary finite element method (APSBFEM) is developed for elastodynamics. Flexible polygonal meshes are generated from background Delaunay triangular meshes and used to calculate structure's dynamic responses. In each time step, a posteriori-type energy error estimator is employed to locate the polygonal subdomains with exceeding spatial discretization error, then edge midpoints of the corresponding triangles are inserted into the background. A new Delaunay triangular mesh and a polygonal mesh are regenerated successively. The state variables, including displacement, velocity and acceleration are mapped from the old polygonal mesh to the new one by a simple algorithm. A benchmark elastodynamic problem is modeled to validate the developed method. The results show that the adaptive meshes are capable of capturing the steep stress regions, and the dynamic responses agree well with those from the adaptive finite element method and the polygonal scaled boundary finite element method without adaptivity using fine meshes.
机译:针对弹性力学发展了一种自适应多边形比例边界有限元方法(APSBFEM)。柔性多边形网格是由背景Delaunay三角形网格生成的,用于计算结构的动态响应。在每个时间步中,采用后验型能量误差估计器来定位具有超过空间离散误差的多边形子域,然后将相应三角形的边缘中点插入背景中。依次重新生成新的Delaunay三角形网格和多边形网格。通过简单的算法,将状态变量(包括位移,速度和加速度)从旧的多边形网格映射到新的多边形网格。对基准弹性动力学问题进行建模以验证所开发的方法。结果表明,自适应网格能够捕捉陡峭的应力区域,其动态响应与自适应有限元方法和多边形比例边界有限元方法的动态响应吻合得很好,而没有使用精细网格的自适应性。

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