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Numerical study on crack propagation simulation in functionally graded materials by enriched natural element method

机译:富集的自然元素法在功能梯度材料中裂纹繁殖模拟的数值研究

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摘要

Most of numerical studies on the crack propagation have dealt with homogeneous materials using FEM. In this context, the purpose of current study is to introduce a numerical method for simulating the crack propagation in 2-D functionally graded materials (FGMs) by an enriched Petrov-Galerkin natural element method (PG-NEM). The displacement field is basically approximated in terms of Laplace interpolation functions in NEM, but it is enriched by the near-tip singular field. Whether the crack is propagated or not is judged in terms of the equivalent mode-I SIF and the fracture toughness. And, the crack propagation direction is predicted by the maximum principal stress (MTS) criterion. Two numerical examples are presented, one for the validation of proposed method and the other for the parametric investigation of crack trajectory in FGMs. It is justified that the enriched PG-NEM successfully and accurately predicts the crack trajectories in FGMs. And, it is found that the power index of Young's modulus of FGMs influences the crack propagation length.
机译:关于裂纹繁殖的大多数数值研究已经处理了使用FEM的均质材料。在这种情况下,目前研究的目的是通过富集的Petrov-Galerkin天然元素方法(PG-NEM)来引入模拟2-D功能分级材料(FGM)中的裂纹繁殖的数值方法。位移字段基本上在NEM中的拉普拉斯插补功能方面近似,但是它被近尖奇异场富集。根据等效模式-1IF和断裂韧性判断是否突出裂缝。并且,裂缝传播方向被最大主应力(MTS)标准预测。提出了两个数值示例,一个用于验证所提出的方法,另一个用于FGMS中裂纹轨迹的参数研究。富集的PG-NEM是合理的,成功和准确地预测FGMS中的裂缝轨迹。并且,发现杨氏模量的FGMS的功率指数影响了裂缝传播长度。

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