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An h-hierarchical adaptive scaled boundary finite element method for elastodynamics

机译:弹性动力学的h递阶自适应比例边界有限元方法

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A posteriori h-hierarchical adaptive scaled boundary finite element method (ASBFEM) for transient elas-todynamic problems is developed. In a time step, the fields of displacement, stress, velocity and acceleration are all semi-analytical and the kinetic energy, strain energy and energy error are all semi-analytically integrated in subdomains. This makes mesh mapping very simple but accurate. Adaptive mesh refinement is also very simple because only subdomain boundaries are discretised. Two 2D examples with stress wave propagation were modelled. It is found that the degrees of freedom needed by the ASBFEM are only 5%-15% as needed by adaptive FEM for the examples.
机译:针对瞬态弹性动力学问题,提出了一种后验h递阶自适应比例边界有限元方法(ASBFEM)。在一个时间步中,位移,应力,速度和加速度的场全部是半解析的,动能,应变能和能量误差都在子域中被半解析地积分。这使网格映射非常简单但准确。自适应网格细化也非常简单,因为只离散了子域边界。对两个具有应力波传播的二维示例进行了建模。发现对于示例,ASBFEM所需的自由度仅为自适应FEM所需的5%-15%。

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