2011
DOI: 10.1016/j.ijfatigue.2011.05.009
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A combined critical plane and critical distance approach for predicting fatigue crack initiation in notched single-crystal superalloy components

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Cited by 58 publications
(31 citation statements)
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“…In this study, the TCD was applied by considering not only the linearelastic 21,22 but also the elasto-plastic 32 formalisation of this theory. It is worth recalling here also that Leidermark et al 33 have recently shown that the critical plane method applied along with the critical distance concept can successfully be used to estimate lifetime of notched single-crystal superalloy MD2 subjected, at 500°C, to uniaxial fatigue loading. It is worth recalling here also that Leidermark et al 33 have recently shown that the critical plane method applied along with the critical distance concept can successfully be used to estimate lifetime of notched single-crystal superalloy MD2 subjected, at 500°C, to uniaxial fatigue loading.…”
Section: Introductionmentioning
confidence: 93%
“…In this study, the TCD was applied by considering not only the linearelastic 21,22 but also the elasto-plastic 32 formalisation of this theory. It is worth recalling here also that Leidermark et al 33 have recently shown that the critical plane method applied along with the critical distance concept can successfully be used to estimate lifetime of notched single-crystal superalloy MD2 subjected, at 500°C, to uniaxial fatigue loading. It is worth recalling here also that Leidermark et al 33 have recently shown that the critical plane method applied along with the critical distance concept can successfully be used to estimate lifetime of notched single-crystal superalloy MD2 subjected, at 500°C, to uniaxial fatigue loading.…”
Section: Introductionmentioning
confidence: 93%
“…For crack initiation, the critical distance must vary between these extremes. It has been suggested that this can be accounted for by a cycle dependent critical distance [4,5] = (5) where is the critical distance and and are fitting parameters. However, Equation 5 is somewhat inconvenient to use for life predictions where is unknown.…”
Section: An Equation For the Critical Distancementioning
confidence: 99%
“…Furthermore, a significant part of the total life is still made up by the crack initiation phase and, consequently, the total life is largely influenced by the stresses at the notch (the number of cycles to initiation, on average, constituted ~60 % of the total life in the current fatigue tests). Since the theory of critical distances could be expected to account for the notch influence on the crack initiation life for low cycle fatigue [5], it is believed that it could also be used for explaining differences in the total life.…”
Section: An Equation For the Critical Distancementioning
confidence: 99%
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“…Previous research has shown that the deformation in single-crystal materials is often localized to a number of crystallographic deformation bands and that cracks follow these bands more easily [12]. Thus, the cracks cannot be expected to follow the conventional Mode I Stress Intensity Factor (SIF) dependency (i.e.…”
Section: Zusammenfassungmentioning
confidence: 99%