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线性弹性疲劳裂纹扩展的自适应有限元建模

Adaptive Finite Element Modeling of Linear Elastic Fatigue Crack Growth.

作者信息

Alshoaibi Abdulnaser M, Bashiri Abdullateef H

机构信息

Mechanical Engineering Department, Jazan University, P.O. Box 114, Jazan 45142, Saudi Arabia.

出版信息

Materials (Basel). 2022 Oct 30;15(21):7632. doi: 10.3390/ma15217632.

Abstract

This paper proposed an efficient two-dimensional fatigue crack growth simulation program for linear elastic materials using an incremental crack growth procedure. The Visual Fortran programming language was used to develop the finite element code. The adaptive finite element mesh was generated using the advancing front method. Stress analysis for each increment was carried out using the adaptive mesh finite element technique. The equivalent stress intensity factor is the most essential parameter that should be accurately estimated for the mixed-mode loading condition which was used as the onset criterion for the crack growth. The node splitting and relaxation method advances the crack once the failure mechanism and crack direction have been determined. The displacement extrapolation technique (DET) was used to calculate stress intensity factors (SIFs) at each crack extension increment. Then, these SIFs were analyzed using the maximum circumferential stress theory (MCST) to predict the crack propagation trajectory and the fatigue life cycles using the Paris' law model. Finally, the performance and capability of the developed program are shown in the application examples.

摘要

本文提出了一种针对线性弹性材料的高效二维疲劳裂纹扩展模拟程序,该程序采用增量裂纹扩展过程。使用Visual Fortran编程语言开发了有限元代码。采用前沿推进法生成自适应有限元网格。利用自适应网格有限元技术对每个增量进行应力分析。对于混合模式加载条件,等效应力强度因子是应准确估计的最关键参数,它被用作裂纹扩展的起始准则。一旦确定了失效机制和裂纹方向,节点分裂和松弛方法就会推进裂纹。位移外推技术(DET)用于计算每个裂纹扩展增量处的应力强度因子(SIFs)。然后,使用最大周向应力理论(MCST)对这些SIFs进行分析,以使用巴黎定律模型预测裂纹扩展轨迹和疲劳寿命周期。最后,通过应用实例展示了所开发程序的性能和能力。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/61b6/9656141/0988d057442b/materials-15-07632-g001.jpg

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