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Three-dimensional boundary element analysis of fatigue crack growth in linear and non-linear fracture problems

机译:线性和非线性断裂问题中疲劳裂纹扩展的三维边界元分析

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摘要

This paper presents general boundary element procedures for the elastic and elastoplastic numerical modelling of three-dimensional fatigue crack growth. The elastic and elastoplastic boundary element formulations are briefly introduced, followedby the description of the crack propagation strategies. In both cases, fatigue crack growth is numerically modelled through an incremental crack extension procedure. For each crack extension the dual boundary element method is used to perform a singleregion analysis of the cracked component and the corresponding fracture parameter (K or J depending on if the analysis is elastic or elastoplastic) is computed along the crack front. New positions of the crack front are determined using the Paris law. The capabilities of the proposed procedures are demonstrated by comparison of numerical predictions with experimental results.
机译:本文提出了三维疲劳裂纹扩展的弹性和弹塑性数值建模的通用边界元程序。简要介绍了弹性和弹塑性边界元公式,然后描述了裂纹扩展策略。在这两种情况下,疲劳裂纹扩展都是通过增量裂纹扩展过程进行数值模拟的。对于每个裂纹扩展,使用双边界元方法对裂纹组件进行单区域分析,并沿着裂纹前沿计算相应的断裂参数(K或J,取决于分析是弹性还是弹塑性)。裂纹前沿的新位置是根据巴黎定律确定的。通过将数值预测与实验结果进行比较,证明了所提出程序的功能。

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