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Composite Grid Method and Its Application on Welding Modeling

机译:复合网格方法及其在焊接建模中的应用

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In order to increase the accuracy of the approximate solution of singularity problems on specific local region, a new algorithm-composite grid method (CGM) was proposed in this paper. Two different scale grids were adopted, a coarse mesh for the whole area without considering the impact of singularity and a fine mesh for the local singular area considering the impact of singularity respectively. Equations on coarse and fine grids were solved iteratively for the final result. Calculated results in coarse grid were mapped into boundary of fine grid through interpolation matrix. Then those results in coarse grid were corrected by residuals calculated in fine grid. The non-conforming error was introduced in case of non-matching of two grids. The method to reduce such error was introduced. Numerical experiments of partial differential equation in singular problems were performed, whose results agree well with analytical solution. In the numerical simulation of the laser welding, reasonable agreement was achieved and efficiency of CGM for such kind of problem was displayed.
机译:为了提高奇异问题在特定局部区域上的近似解的准确性,提出了一种新的算法-复合网格法(CGM)。采用两种不同比例的网格,在不考虑奇异性影响的情况下对整个区域使用粗网格,并在考虑奇异性影响的情况下对局部奇异区域使用细网格。迭代求解粗网格和细网格上的方程,以获得最终结果。通过插值矩阵将粗网格中的计算结果映射到细网格的边界中。然后,将那些在粗网格中的结果通过在细网格中计算的残差进行校正。如果两个网格不匹配,则会引入不合格误差。介绍了减少这种误差的方法。进行了奇异问题偏微分方程的数值实验,其结果与解析解吻合良好。在激光焊接的数值模拟中,达成了合理的共识,并显示了针对此类问题的CGM效率。

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