The present contribution investigates the crack-size effects on Paris' law inaccordance with dimensional analysis and intermediate asymptotics theory,which makes it possible to obtain a generalised equation able to provide aninterpretation to the various empirical power-laws available in the Literature.Subsequently, within the framework of fractal geometry, scaling laws aredetermined for the coordinates of the limit-points of Paris' curve so that a theo-retical explanation is provided to the so-called short cracks problem. Eventu-ally, the proposed models are compared with experimental data available inthe literature which seem to confirm the advantage of applying a fractal modelto the fatigue problem.
Scaling and fractality in subcritical fatigue crack growth: Crack-size effects on Paris' law and fatigue threshold / Carpinteri, A.; Montagnoli, F.. - In: FATIGUE & FRACTURE OF ENGINEERING MATERIALS & STRUCTURES. - ISSN 8756-758X. - 43:4(2020), pp. 788-801. [10.1111/ffe.13184]
Scaling and fractality in subcritical fatigue crack growth: Crack-size effects on Paris' law and fatigue threshold
Carpinteri A.;Montagnoli F.
2020
Abstract
The present contribution investigates the crack-size effects on Paris' law inaccordance with dimensional analysis and intermediate asymptotics theory,which makes it possible to obtain a generalised equation able to provide aninterpretation to the various empirical power-laws available in the Literature.Subsequently, within the framework of fractal geometry, scaling laws aredetermined for the coordinates of the limit-points of Paris' curve so that a theo-retical explanation is provided to the so-called short cracks problem. Eventu-ally, the proposed models are compared with experimental data available inthe literature which seem to confirm the advantage of applying a fractal modelto the fatigue problem.File | Dimensione | Formato | |
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https://hdl.handle.net/11583/2798334