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The multiple fatigue crack propagation modelling in nonhomogeneous structures using the DBEM

机译:基于DBEM的非均匀结构疲劳裂纹扩展建模。

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This study describes a numerical approach for the simulation of multiple crack propagation in two-dimensional nonhomogeneous structures subjected to fatigue. The nonhomogeneous structural system is assumed as composed of piecewise homogeneous and isotropic materials. The high-cycle fatigue condition is assumed, which enables the use of the Linear Elastic Fracture Mechanics (LEFM). The mechanical behaviour is determined by the dual boundary element method (DBEM). The DBEM is a robust and efficient method for handling crack growth analyses because of the non-requirement of the domain mesh. This aspect enables the proper description of the elastic fields surrounding the crack tip. Moreover, it simplifies the remeshing procedures during the crack propagation. To couple adjacent materials forming the nonhomogeneous domain, the sub-region technique is used considering perfectly bonded interfaces. Regarding the fatigue, the crack growth rates are evaluated with the Paris' law. In addition, the structural life is assessed with a scheme based on discrete crack increments. The stress intensity factors at the crack tips are computed with the J-integral technique, whereas the crack propagation angle is defined with the LEFM theory. Four applications are presented to illustrate the accuracy and robustness of the proposed numerical approach for the multiple fatigue crack propagation modelling.
机译:这项研究描述了一种数值方法,用于模拟疲劳状态下二维非均质结构中的多个裂纹扩展。假设非均质结构系统由分段均质和各向同性材料组成。假定处于高循环疲劳状态,因此可以使用线性弹性断裂力学(LEFM)。机械性能由双重边界元方法(DBEM)确定。由于不需要区域网格,因此DBEM是一种用于处理裂纹扩展分析的强大而有效的方法。该方面能够正确描述裂纹尖端周围的弹性场。此外,它简化了裂纹扩展过程中的重新网格化过程。为了耦合形成非均匀域的相邻材料,考虑了完美结合的界面,使用了子区域技术。关于疲劳,根据巴黎定律评价裂纹扩展率。此外,通过基于离散裂纹增量的方案评估结构寿命。裂纹尖端的应力强度因子是用J积分技术计算的,而裂纹扩展角度是用LEFM理论定义的。提出了四个应用程序来说明所提出的用于多疲劳裂纹扩展建模的数值方法的准确性和鲁棒性。

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