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Development of the extended parametric meshless Galerkin method to predict the crack propagation path in two-dimensional damaged structures

机译:扩展参数化无网格Galerkin方法的发展以预测二维损伤结构中的裂纹扩展路径

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The parametric meshless Galerkin method (PMGM) enhances the promising features of the meshless methods by utilizing the parametric spaces and parametric mapping, and improves their efficiency from the practical viewpoints. The computation of meshless shape functions has been usually a time-consuming and complicated task in the meshless methods. In the PMGM, the meshless shape functions are mapped from the parametric space to the physical space, and therefore, the necessary computational time to generate the meshless shape functions is saved. The extended parametric meshless Galerkin method (X-PMGM) even improves the parametric property of the PMGM by incorporating the partition of unity concepts. In this paper, the development of the X-PMGM is extended by incorporating a crack-tip formulation in X-PMGM for fracture analysis and prediction of crack propagation path in the damaged structures. In this formulation, meshless shape functions are enriched by discontinuous enrichment function as well as crack-tip enrichment functions. The obtained results show that the predicted crack growth path is in good agreement with the experimental results.
机译:参数无网格Galerkin方法(PMGM)通过利用参数空间和参数映射增强了无网格方法的有前途的功能,并从实际角度提高了效率。在无网格方法中,无网格形状函数的计算通常是耗时且复杂的任务。在PMGM中,无网格形状函数从参数空间映射到物理空间,因此节省了生成无网格形状函数所需的计算时间。扩展的参数化无网格Galerkin方法(X-PMGM)甚至通过合并单位概念的划分来提高PMGM的参数属性。在本文中,通过在X-PMGM中加入裂纹尖端公式来扩展X-PMGM的开发,以用于断裂分析和预测受损结构中的裂纹扩展路径。在这种配方中,无网格形状函数被不连续的富集函数以及裂纹尖端的富集函数所富集。所得结果表明,预测的裂纹扩展路径与实验结果吻合良好。

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