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首页> 外文期刊>Mathematical Problems in Engineering: Theory, Methods and Applications >Numerical Investigation on Improving the Computational Efficiency of the Material Point Method
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Numerical Investigation on Improving the Computational Efficiency of the Material Point Method

机译:提高材料点法计算效率的数值研究

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Based on the basic theory of the material point method (MPM), the factors affecting the computational efficiency are analyzed and discussed, and the problem of improving calculation efficiency is studied. This paper introduces a mirror reflection boundary condition to the MPM to solve axisymmetric problems; to improve the computational efficiency of solving large deformation problems, the concept of "dynamic background domain (DBD)" is also proposed in this paper. Taking the explosion and/or shock problems as an example, the numerical simulation are calculated, and the typical characteristic parameters and the CPU time are compared. The results show that the processing method introducing mirror reflection boundary condition and MPM with DBD can improve the calculation efficiency of the corresponding problems, which, under the premise of ensuring its calculation accuracy, provide useful reference for further promoting the engineering application of this method.
机译:基于材料点法的基本理论(MPM),分析并讨论了影响计算效率的因素,研究了提高计算效率的问题。 本文介绍了MPM的镜面反射边界条件,以解决轴对称问题; 为了提高求解大变形问题的计算效率,本文还提出了“动态背景域(DBD)”的概念。 以爆炸和/或冲击问题为例,计算数值模拟,并比较典型的特征参数和CPU时间。 结果表明,引入镜面反射边界条件和具有DBD的MPM的处理方法可以提高相应问题的计算效率,在确保其计算精度的前提下,提供有用的参考,用于进一步促进该方法的工程应用。

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