2010
DOI: 10.3844/ajeassp.2010.740.748
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Effect of Cycle Duration and Phasing on Thermomechanical Fatigue of Dog-Bone Specimens Made form Steel

Abstract: Problem statement: Lifetime of standard dog-bone specimens made form steel as affected by phasing between thermal cycles and strains cycles and by cycle duration in thermomechanical fatigue is assessed under various conditions of loading. Approach: The methodology used was based on finite element post-processing analysis by specialized fatigue software package that takes into account coupling of damage from three primary sources: Fatigue, oxidation and creep. Results: A parametric study ha… Show more

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Cited by 10 publications
(5 citation statements)
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References 38 publications
(45 reference statements)
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“…To obtain a thermal stress loading under homogeneous uniform temperature distribution, the 6061 aluminum alloy was restrained against axial expansion by creating an interaction boundary condition at its outside edge. In order to determine thermal strain in the analysis we have need to the thermal expansion coefficient α [10]. Poisson's coefficient does not depend on temperature and takes the constant value υ=0.…”
Section: Geometry Of the Numerical Model And Mechanical Thermal Prope...mentioning
confidence: 99%
“…To obtain a thermal stress loading under homogeneous uniform temperature distribution, the 6061 aluminum alloy was restrained against axial expansion by creating an interaction boundary condition at its outside edge. In order to determine thermal strain in the analysis we have need to the thermal expansion coefficient α [10]. Poisson's coefficient does not depend on temperature and takes the constant value υ=0.…”
Section: Geometry Of the Numerical Model And Mechanical Thermal Prope...mentioning
confidence: 99%
“…To obtain a thermal stress loading under homogeneous uniform temperature distribution, the 5182 H111 alloy was restrained against axial expansion by creating an interaction boundary condition at its outside edge. In order to determine thermal strain in the analysis we have need to the thermal expansion coefficient, α [10]. Poisson's coefficient does not depend on temperature and takes the constant value, υ = 0.3.…”
Section: Methodsmentioning
confidence: 99%
“…4). In order to determine thermal strain in the analysis we have need to the thermal expansion coefficient α [12].Poisson's coefficient does not depend on temperature and takes the constant value 0.3 υ = . …”
Section: Finite Element Mesh and Geometrymentioning
confidence: 99%