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A numerical comparison of two different approximations of the error in a meshless method

机译:无网格方法中误差的两种不同近似值的数值比较

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Meshless methods still require considerable improvement before they equal the prominence of finite elements in computer science and engineering. In the Element Free Galerkin (EFG) method, it is obviously important that the error of approximation should be estimated, as it is in the Finite Element Method (FEM). In this paper we compare two different procedures to approximate the a posteriori error for the EFG method, both procedures are recovery based errors. The performance of the two different approximations of the error is illustrated by analysing different examples for 2-D potential and elasticity problems with known analytical solutions, using regular and irregular clouds of points. For irregular clouds of points, it is recommended to use smooth transition of nodes, thus creating areas of decreasing nodal densities.
机译:在使无网格方法等同于计算机科学和工程学中有限元的地位之前,仍然需要进行大量改进。在有限元Galerkin(EFG)方法中,估计近似误差非常重要,就像在有限元方法(FEM)中一样。在本文中,我们比较了两种不同的方法来近似EFG方法的后验误差,这两种方法都是基于恢复的误差。通过使用规则和不规则的点云,通过使用已知的解析解决方案分析二维电位和弹性问题的不同示例,可以说明两种不同的误差近似值。对于不规则的点云,建议使用节点的平滑过渡,从而创建节点密度降低的区域。

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