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首页> 外文期刊>Fatigue & Fracture of Engineering Materials & Structures >Mean stress and plasticity effect prediction on notch fatigue and crack growth threshold, combining the theory of critical distances and multiaxial fatigue criteria
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Mean stress and plasticity effect prediction on notch fatigue and crack growth threshold, combining the theory of critical distances and multiaxial fatigue criteria

机译:结合临界距离理论和多轴疲劳准则,对缺口疲劳和裂纹扩展阈值进行平均应力和塑性效应预测

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摘要

In the present work, we propose a robust calibration of some bi-parametric multiaxial fatigue criteria applied in conjunction with the theory of critical distances (TCD). This is based on least-square fitting fatigue data generated using plain and sharp-notched specimens tested at two different load ratios and allows for the estimation of the critical distance according to the point and line method formulation of TCD. It is shown that this combination permits to incorporate the mean stress effect into the fatigue strength calculation, which is not accounted for in the classical formulation of TCD based on the range of the maximum principal stress. It is also shown that for those materials exhibiting a low fatigue-strength-to-yield-stress ratio sigma(fl,R = -1)/sigma(YS), such as 7075-T6 (sigma(fl,R = -1)/sigma(YS) = 0.30), satisfactorily accurate predictions are obtained assuming a linear-elastic stress distribution, even at the tip of sharp notches and cracks. Conversely, for any materials characterized by higher values of this ratio, as quenched and tempered 42CrMo4 (sigma(fl,R = -1)/sigma(YS) = 0.54), it is recommended to consider the stabilized elastic-plastic stress/strain distribution, also for plain and blunt-notched samples and even in the high cycle fatigue regime still with the application of the TCD.
机译:在当前的工作中,我们提出了一些与临界距离理论(TCD)结合使用的一些双参数多轴疲劳准则的稳健校准。这是基于最小二乘拟合疲劳数据,该疲劳数据是使用在两个不同的载荷比下测试的普通和尖锐试样生成的,并且可以根据TCD的点线法公式估算临界距离。结果表明,这种组合允许将平均应力效应纳入疲劳强度计算中,这在基于最大主应力范围的TCD的经典公式中没有考虑。还显示出对于那些表现出低疲劳强度与屈服应力比sigma(fl,R = -1)/ sigma(YS)的材料,例如7075-T6(sigma(fl,R = -1 )/ sigma(YS)= 0.30),即使在尖锐的缺口和裂纹的尖端,也可以采用线性弹性应力分布来获得令人满意的准确预测。相反,对于任何具有较高此比率值的材料,例如调质的42CrMo4(sigma(fl,R = -1)/ sigma(YS)= 0.54),建议考虑稳定的弹塑性应力/应变即使在TCD的应用下,也适用于普通和钝口样品,甚至在高周疲劳状态下的分布。

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