首页> 外文期刊>The Journal of Strain Analysis for Engineering Design >Analysis of a main fatigue crack interaction with multiple micro-cracks/ voids in a compact tension specimen repaired by stop-hole technique
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Analysis of a main fatigue crack interaction with multiple micro-cracks/ voids in a compact tension specimen repaired by stop-hole technique

机译:通孔技术修复的紧凑拉伸试样中主要疲劳裂纹与多个微裂纹/空隙的相互作用分析

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摘要

Fatigue is a process in engineering materials in which damage accumulates due to the fluctuating loading. One solution for a component under the fatigue process is to arrest the crack propagation before the final failure using different available retardation methods, such as drilling/stop-hole technique. In addition, structural components may also suffer from the existence of micro-cracks or voids due to their forming process or service lives. These micro-cracks/voids are very critical to study, since they can effectively play an important role in the behavior of the existing main crack in a component. This article aims to investigate the effect of the stop-hole retardation technique and multiple micro-cracks/voids with different characteristic lengths and geometries on the fatigue crack propagation in a compact tension specimen. A modified Forman equation, the so-called NASGRO equation is used to define the transition between crack initiation and crack growth period. Also, the extended finite element method is adapted in the crack propagation phase in order to model crack path in the geometry eliminating the need for remeshing procedure. The whole analyses are conducted in a commercial package through a user-written code that handles all fatigue crack growth analysis. The reference solutions from the literature are used to compare and to validate results obtained from current work.
机译:疲劳是工程材料中的一种过程,由于载荷的波动,损伤会累积。疲劳过程中组件的一种解决方案是使用不同的可用延迟方法(例如钻/止动孔技术)在最终失效之前阻止裂纹扩展。另外,由于结构部件的形成过程或使用寿命,它们也可能遭受微裂纹或空隙的影响。这些微裂纹/孔洞对于研究至关重要,因为它们可以有效地在组件中现有主裂纹的行为中发挥重要作用。本文旨在研究阻滞孔延迟技术以及具有不同特征长度和几何形状的多个微裂纹/空隙对紧凑型拉伸试样中疲劳裂纹扩展的影响。改进的Forman方程,即所谓的NASGRO方程,用于定义裂纹萌生和裂纹扩展周期之间的过渡。同样,扩展的有限元方法适用于裂纹扩展阶段,以便对几何形状中的裂纹路径进行建模,从而无需重新网格化程序。整个分析在商业包装中通过用户编写的代码进行,该代码处理所有疲劳裂纹扩展分析。来自文献的参考解决方案用于比较和验证从当前工作中获得的结果。

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