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A two-level mesh repartitioning scheme for the displacement-based lower-order finite element methods in volumetric locking-free analyses

机译:无体积锁定分析中基于位移的低阶有限元方法的两级网格划分方案

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摘要

We present an approach for repartitioning existing lower-order finite element mesh based on quadrilateral or triangular elements for the linear and nonlinear volumetric locking-free analysis. This approach contains two levels of mesh repartitioning. The first-level mesh re-partitioning is an h-adaptive mesh refinement for the generation of a refined mesh needed in the second-level mesh coarsening. The second-level mesh coarsening involves a gradient smoothing scheme performed on each pair of adjacent elements selected based on the first-level refined mesh. With the repartitioned mesh and smoothed gradient, the equivalence between the mixed finite element formulation and the displacement-based finite element formulation is established. The extension to nonlinear finite element formulation is also considered. Several linear and non-linear numerical benchmarks are solved and numerical inf-sup tests are conducted to demonstrate the accuracy and stability of the proposed formulation in the nearly incompressible applications.
机译:我们提出了一种基于四边形或三角形元素的现有低阶有限元网格划分方法,用于线性和非线性体积无锁分析。这种方法包含两个级别的网格划分。一级网格重新划分是一种h自适应网格细化,用于生成二级网格粗化所需的精制网格。第二级网格粗化涉及对基于第一级细化网格选择的每对相邻元素执行的梯度平滑方案。通过重新划分的网格和平滑的梯度,建立了混合有限元公式和基于位移的有限元公式之间的等价关系。还考虑了对非线性有限元公式的扩展。解决了几个线性和非线性数值基准,并进行了数值注入测试,以证明所提出配方在几乎不可压缩的应用中的准确性和稳定性。

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