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Elastoplastic finite element analysis of three-dimensional fatigue crack growth in aluminum shafts subjected to axial loading

机译:轴向载荷下铝轴三维疲劳裂纹扩展的弹塑性有限元分析

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摘要

Developed are a three-dimensional cohesive element and a class of irreversible cohesive laws which enable the accurate and efficient tracking of three-dimensional fatigue crack fronts and the calculation of the attendant fatigue life curves. The cohesive element governs the separation of the crack flanks in accordance with an irreversible cohesive law, eventually leading to the formation of free surfaces, and is compatible with a conventional finite element discretization of the bulk material. The versatility and predictive ability of the method is demonstrated through the simulation of the axial fatigue tests of aluminum shafts of Thompson and Sheppard (1992a, b, c). The ability of the method to reproduce the experimentally observed progression of beachmarks and fatigue life curves is particularly noteworthy. Material: 2024-T351.
机译:开发了三维凝聚力元素和一类不可逆的凝聚力定律,这些定律可以准确,高效地跟踪三维疲劳裂纹前沿并计算伴随的疲劳寿命曲线。粘结元件根据不可逆的粘结规律控制裂纹侧面的分离,最终导致形成自由表面,并且与块状材料的常规有限元离散化兼容。通过对汤普森和谢泼德(1992a,b,c)铝轴的轴向疲劳试验的仿真证明了该方法的通用性和预测能力。该方法再现实验观察到的海滩痕迹和疲劳寿命曲线的能力特别值得注意。材料:2024-T351。

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