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Statistical and geometrical size effects in notched members based on weakest-link and short-crack modelling

机译:基于最弱链接和短裂纹模型的缺口构件的统计和几何尺寸效应

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摘要

Cracks originate at defects of numerous kinds spread in the material. The fatigue life is -besides many other factors - governed by the large defects in the highly stressed area. The statistical size effect may be taken into account by identifying the highly stressed surface of a structure. The geometrical size effect is strictly interpreted from the viewpoint of fracture mechanics. Endurance limit stresses are correlated with thresholds of fatigue crack growth. For short cracks the increase of the threshold with crack length may be steeper than the increase of the applied stress intensity factor. In terms of applied local stresses this phenomenon of non propagating cracks can be expressed as a support factor. Additionally, some metals may show stable cyclic plastic deformation at the endurance limit. If proofs of the fatigue strength are based on the Theory of Elasticity a hypothetical stress state in accordance with the theory must be found which corresponds with the real stresses and strains at the critical locations of components. Neuber's formula is used to supply this correlation expressed as a macro support factor. The paper describes a multiplicative ansatz for considering these combined effects in a design environment. A validation of the system of factors against experimental evidence is provided.
机译:裂纹起源于在材料中散布的多种缺陷。除了许多其他因素外,疲劳寿命还受到高应力区域中大缺陷的影响。可以通过识别结构的高应力表面来考虑统计尺寸效应。从断裂力学的角度严格解释了几何尺寸效应。耐久性极限应力与疲劳裂纹扩展的阈值相关。对于短裂纹,阈值随裂纹长度的增加可能比所施加应力强度因子的增加更为陡峭。就施加的局部应力而言,这种非扩展裂纹的现象可以表示为一个支持因素。另外,某些金属可能会在耐力极限时显示出稳定的周期性塑性变形。如果疲劳强度的证明基于弹性理论,则必须找到符合该理论的假设应力状态,该状态对应于部件关键位置处的实际应力和应变。 Neuber公式用于提供表示为宏观支持因子的这种相关性。这篇论文描述了一种乘法ansatz,用于考虑设计环境中的这些组合效应。提供了针对实验证据的因素系统的验证。

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