2022
DOI: 10.1016/j.actamat.2022.118189
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Fatigue life estimation of additively manufactured Ti-6Al-4V: Sensitivity, scatter and defect description in Damage-tolerant models

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Cited by 37 publications
(18 citation statements)
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“…It is seen that there is a defect‐enriched layer near the surface for both as‐built and surface‐polished specimens. Note that similar results were reported in Macallister and Becker 39 . The values of thickness of the defect‐enriched layer ( T ) were measured via image‐Pro Plus 6.0 software to get T = 150 μm and T = 120 μm for the as‐built and surface‐polished specimens, respectively.…”
Section: Resultssupporting
confidence: 55%
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“…It is seen that there is a defect‐enriched layer near the surface for both as‐built and surface‐polished specimens. Note that similar results were reported in Macallister and Becker 39 . The values of thickness of the defect‐enriched layer ( T ) were measured via image‐Pro Plus 6.0 software to get T = 150 μm and T = 120 μm for the as‐built and surface‐polished specimens, respectively.…”
Section: Resultssupporting
confidence: 55%
“…Note that similar results were reported in Macallister and Becker. 39 The values of thickness of the defect-enriched layer (T) were measured via image-Pro Plus 6.0 software to get T = 150 μm and T = 120 μm for the as-built and surface-polished specimens, respectively. In order to quantitatively characterize the defect size distribution within the defect-enriched layer, the sizes of the defects observed on the fracture surfaces of failed specimens were measured by the use of Image-Pro Plus 6.0 software.…”
Section: Surface States Of L-pbf Ti-6al-4vmentioning
confidence: 99%
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“…[189][190][191] Based on this consideration, the defect-based fracture mechanics methods have been successfully employed to predict the fatigue life of AM materials and achieved good results. 37,46,55,[191][192][193][194][195][196][197][198] Many fatigue crack propagation models have been adopted to predict the fatigue life of AM metals. A simply modified version of the Paris equation is as follows:…”
Section: Fracture Mechanics Methodsmentioning
confidence: 99%