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An Edge-Based Smoothed Point Interpolation Method for Material Discontinuity

机译:材料不连续性的基于边缘的平滑点插值方法

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摘要

In this work, the edge-based smoothed point interpolation method (ES-PIM) is extended to treat material discontinuity problems. The PIM shape functions used in the ES-PIM possess the Delta function property, which allows straightforward imposition of point essential boundary conditions and, hence, no additional treatment needs to be applied along the interface to meet the interface condition. By performing the generalized strain smoothing operation within the edge-based smoothing domains, the ES-PIM models possess a number of good features compared with the standard FEM using the same set of linear triangular elements, such as better accuracy, higher convergence rate, and efficiency. Three typical numerical examples, including the benchmark sandwiches cantilever beam, a hollow cylinder with two different materials and an automotive part of complicated shape, have been studied using the present ES-PIM. Analytical solutions for the first two problems have also been derived and presented. Very good agreement between the numerical results and the given analytical reference solutions demonstrate the effectiveness of the present ES-PIM method.
机译:在这项工作中,基于边缘的平滑点插值方法(ES-PIM)得以扩展以处理材料不连续性问题。 ES-PIM中使用的PIM形状函数具有Delta函数属性,该属性允许直接施加点基本边界条件,因此,无需沿界面进行其他处理即可满足界面条件。通过在基于边缘的平滑域内执行广义应变平滑操作,与使用相同线性三角形元素集的标准FEM相比,ES-PIM模型具有许多良好的功能,例如更好的精度,更高的收敛速度和效率。使用本ES-PIM,研究了三个典型的数值示例,包括基准三明治式悬臂梁,具有两种不同材料的空心圆柱体和形状复杂的汽车零件。前两个问题的解析解也已被推导和提出。数值结果与给定的分析参考解决方案之间的很好一致性证明了本ES-PIM方法的有效性。

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