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Obtaining S-N curves from crack growth curves: an alternative to self-similarity

机译:从裂纹扩展曲线获得S-N曲线:自相似性的替代方法

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摘要

A crack growth model that allows us to obtain the S-N curves from the crack growth rate curves is presented in an attempt to harmonize the stress based and fracture mechanics approaches in lifetime prediction of long cracks propagation. First, using the Buckingham theorem, the crack growth rate curve (da)/(dN)-ΔK is defined over all its range as a cumulative distribution function based on a normalized dimensionless stress intensity factor range ΔK~+. Then, a relevant theorem is derived that provides an alternative to self-similarity allowing significant reduction of experimental planning. In this way, different a - N crack growth curves for different stress ranges Δσ and initial crack lengths a0 can be obtained from a particular crack growth curve under some conditions. The S-N field is obtained from the crack growth curves, showing the close relation between the fracture mechanics and stress approaches. Finally, the model is applied to a particular set of experimental data to obtain the crack growth rate curve and the S-N curves of a certain material for a subsequent fatigue lifetime assessment
机译:提出了一种允许我们从裂纹扩展速率曲线获得S-N曲线的裂纹扩展模型,以期在长裂纹扩展寿命预测中统一基于应力和断裂力学的方法。首先,使用白金汉定理,基于归一化的无量纲应力强度因子范围ΔK〜+,将裂纹扩展速率曲线(da)/(dN)-ΔK在其所有范围内定义为累积分布函数。然后,得出一个相关的定理,该定理提供了自相似性的替代方法,从而可以大大减少实验计划。这样,在某些条件下,可以从特定的裂纹扩展曲线获得针对不同应力范围Δσ和初始裂纹长度a0的不同的a-N裂纹扩展曲线。 S-N场是从裂纹扩展曲线获得的,表明了断裂力学与应力途径之间的密切关系。最后,将该模型应用于一组特定的实验数据,以获得某种材料的裂纹扩展速率曲线和S-N曲线,以便随后进行疲劳寿命评估

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