Fatigue limit assessment of interacting small defects by cyclic R-curve analysis

Stefan Fladischer , Michael Stoschka , Florian Grün
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引用次数: 0

Abstract

This study focuses on the numerical simulation of short crack growth to investigate geometric interaction effects between small neighboring defects under consideration of crack closure. In an extensive parameter study, circular cracks of various sizes and interaction distances are investigated. The simulation procedure follows a cyclic R-curve analysis in order to determine the fatigue limit of maximum non-propagating crack formation. The interaction effects are quantified in the form of novel geometry factors for interacting cracks as well as the degradation of the fatigue limit due to crack size and proximity. The results are compared to experimental validation tests performed on additively manufactured specimens containing artificial defects.
基于循环r曲线分析的相互作用小缺陷疲劳极限评定
本文主要通过对短裂纹扩展的数值模拟,研究考虑裂纹闭合的相邻小缺陷之间的几何相互作用效应。在广泛的参数研究中,研究了各种尺寸和相互作用距离的圆形裂纹。模拟过程采用循环r曲线分析,以确定最大非扩展裂纹形成的疲劳极限。相互作用的影响是量化的形式为新的几何因素的相互作用的裂纹,以及疲劳极限的退化由于裂纹的大小和接近。结果与实验验证试验进行了比较,增材制造的标本含有人工缺陷。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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CiteScore
1.70
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0.00%
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