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On the overall accuracy of the Modified W?hler Curve Method in estimating high-cycle multiaxial fatigue strength

机译:改进的W?hler曲线方法在估算高周疲劳多轴疲劳强度方面的整体精度

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The aim of the present paper is to systematically investigate the accuracy of the so-called Modified W?hler Curve Method (MWCM) in estimating high-cycle fatigue strength of plain and notched engineering materials damaged by in-service multiaxial load histories. In more detail, the MWCM, which is a bi-parametrical critical plane approach, postulates that initiation and Stage I propagation of fatigue cracks occur on those material planes experiencing the maximum shear stress amplitude (this being assumed to be always true independently from the degree of multiaxiality of the applied loading path). Further, the fatigue damage extent is hypothesised to depend also on the maximum stress perpendicular to the critical plane, the mean normal stress being corrected through the so-called mean stress sensitivity index (i.e., a material constant capable of quantifying the sensitivity of the assessed material to the presence of superimposed static stresses). In the present investigation, the overall accuracy of the MWCM in estimating high-cycle fatigue strength was checked through 704 endurance limits taken from the literature and generated, under multiaxial fatigue loading, by testing both plain and notched samples made of 71 different materials. Such a massive validation exercise allowed us to prove that the MWCM is highly accurate, resulting in 95% of the estimates falling within an error interval equal to ±15%.
机译:本文的目的是系统地研究所谓的修正W?hler曲线法(MWCM)在估算在役多轴载荷历史记录中损坏的平面和带缺口工程材料的高周疲劳强度的准确性。更详细地讲,MWCM是一种双参数临界平面方法,它假定疲劳裂纹的萌生和第一阶段传播发生在经历最大剪切应力幅度的那些材料平面上(假定与角度无关,始终是真实的)。施加的加载路径的多轴性)。此外,假设疲劳损伤程度还取决于垂直于临界平面的最大应力,通过所谓的平均应力敏感度指数(即能够量化所评估的敏感度的材料常数)校正平均法向应力。材料的存在而产生的静应力叠加)。在本研究中,通过从文献中获取的704个耐力极限,检查了MWCM估算高周疲劳强度的整体精度,并在多轴疲劳载荷下通过测试由71种不同材料制成的普通和带凹口的样品而得出。如此庞大的验证工作使我们能够证明MWCM非常准确,从而导致95%的估计值落入等于±15%的误差区间内。

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