首页> 外文期刊>Fatigue & fracture of engineering materials and structures >The Modified Woehler Curve Method Applied Along With The Theory Of Critical Distances To Estimate Finite Life Of Notched Components Subjected To Complex Multiaxial Loading Paths
【24h】

The Modified Woehler Curve Method Applied Along With The Theory Of Critical Distances To Estimate Finite Life Of Notched Components Subjected To Complex Multiaxial Loading Paths

机译:修正的Woehler曲线方法与临界距离理论一起用于估计受复杂多轴载荷路径影响的带槽构件的有限寿命

获取原文
获取原文并翻译 | 示例

摘要

This paper is concerned with the use of the Modified Wohler Curve Method (MWCM) applied in conjunction with the Theory of Critical Distances (TCD) to estimate fatigue lifetime of mechanical components subjected to multiaxial cyclic loading and experiencing stress concentration phenomena. In more detail, our engineering approach takes as its starting point the idea that accurate estimates can be obtained by simply assuming that the value of the critical length, L_M, to be used to evaluate fatigue damage in the medium-cycle multiaxial fatigue regime is a function of the number of cycles to failure, N_f. In other words, the MWCM, which is a bi-parametrical critical plane approach, is suggested here to be applied by directly post-processing the linear-elastic stress state damaging a material point whose distance from the notch tip increases as N_f decreases. According to the main feature of the TCD, the above L_M versus N_f relationship is assumed to be a material property to be determined experimentally: such an hypothesis results in a great simplification of the fatigue assessment problem because, for a given material, the same critical length can be used to estimate fatigue damage independent of the considered geometrical feature. The accuracy of the devised approach was checked by analysing about 150 experimental results we generated by testing V-notched cylindrical samples made of a commercial cold-rolled low-carbon steel. The above specimens were tested under in-phase and out-of-phase combined tension and torsion, considering the damaging effect of superimposed static stresses as well. Moreover, in order to better check its accuracy in assessing notched components subjected to complex loading paths, our method was also applied to several data sets taken from the literature. This extensive validation exercise allowed us to prove that the MWCM applied along with the TCD is successful in estimating medium-cycle multiaxial fatigue damage (N_f values in the range 10~4-10~6), resulting in predictions falling within the widest scatter band between the two used to calibrate the method itself. Such a high accuracy level is very promising, especially in light of the fact that the proposed approach predicts multiaxial fatigue lifetime by post-processing the linear elastic stress fields in the fatigue process zone: this makes our method suitable for being used to assess real components by performing the stress analysis through simple linear-elastic FE models.
机译:本文涉及将修正的Wohler曲线方法(MWCM)与临界距离理论(TCD)结合使用,以估计承受多轴循环载荷并经历应力集中现象的机械部件的疲劳寿命。更详细地讲,我们的工程方法以一个想法为出发点,即只要简单地假设临界长度L_M的值(用于评估中周期多轴疲劳状态下的疲劳损伤)就是一个准确的估计值,就可以得出准确的估算值。失效循环数的函数,N_f。换句话说,这里建议采用双参数临界平面方法MWCM,方法是直接对线性弹性应力状态进行后处理,从而破坏材料点,随着N_f的减小,材料点的距离逐渐增大。根据TCD的主要特征,上述L_M与N_f的关系被认为是要通过实验确定的材料特性:这样的假设极大地简化了疲劳评估问题,因为对于给定的材料,相同的临界值长度可以用来估计疲劳损伤,而与所考虑的几何特征无关。通过分析大约150个由商用冷轧低碳钢制成的V型缺口圆柱样品所产生的实验结果,检验了该设计方法的准确性。考虑到叠加静应力的破坏作用,对上述试样进行了同相和异相组合拉伸和扭转测试。此外,为了更好地检查其在评估复杂载荷路径下的缺口构件时的准确性,我们的方法还应用于从文献中获取的多个数据集。这项广泛的验证工作使我们能够证明,与TCD一起使用的MWCM可以成功地估计中周期多轴疲劳损伤(N_f值在10〜4-10〜6范围内),从而导致预测落在最宽的散射带内两者之间用于校准方法本身。如此高的精度水平非常有希望,特别是考虑到以下事实:拟议的方法通过对疲劳过程区域中的线性弹性应力场进行后处理来预测多轴疲劳寿命:这使得我们的方法适合用于评估实际零件通过简单的线性弹性有限元模型进行应力分析。

著录项

相似文献

  • 外文文献
  • 专利
获取原文

客服邮箱:kefu@zhangqiaokeyan.com

京公网安备:11010802029741号 ICP备案号:京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有
  • 客服微信

  • 服务号