2013
DOI: 10.1016/j.mechmat.2012.10.014
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Parameter evolution in a continuous Masing approach for cyclic plasticity and its physical interpretation

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Cited by 12 publications
(3 citation statements)
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References 35 publications
(42 reference statements)
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“…This approach is based on the Masing assumption of inhomogeneous deformation of the material as a result of different yield stresses of the individual volumes. Based on this hypothesis, the general statistical theory of the hysteresis loop has been formulated and used by a number of researchers for the analysis of the hysteresis loop shape of cyclically deformed materials. The distribution of the internal critical stresses in individual microvolumes of the material is strongly supported by the observations of the localization of the cyclic plastic strain in fatigued single and polycrystals .In the general statistical theory of the hysteresis loop, material consists of microvolumes classified according to their internal critical stress σ ic .…”
Section: Discussionmentioning
confidence: 99%
“…This approach is based on the Masing assumption of inhomogeneous deformation of the material as a result of different yield stresses of the individual volumes. Based on this hypothesis, the general statistical theory of the hysteresis loop has been formulated and used by a number of researchers for the analysis of the hysteresis loop shape of cyclically deformed materials. The distribution of the internal critical stresses in individual microvolumes of the material is strongly supported by the observations of the localization of the cyclic plastic strain in fatigued single and polycrystals .In the general statistical theory of the hysteresis loop, material consists of microvolumes classified according to their internal critical stress σ ic .…”
Section: Discussionmentioning
confidence: 99%
“…The Ramberg-Osgood model has proven to be a good description of the cyclic stress-strain relationship of the metallic materials by many studies, and the Masing criterion shows that the stress-strain path under cyclic loading can be described by amplifying 1 time the cyclic stress-strain curve in a steady state [62][63][64][65], such as explained in Figure 13. Based on the theory, and considering the effect of the damage, the evolution equation of damage variable D is introduced to construct a model of the hysteretic curve for the welding material.…”
Section: A Model Of Hysteretic Curve With Damage Accumulationmentioning
confidence: 99%
“…n semi-cycle is shown as an example to describe the hysteresis criterion. in a steady state [62][63][64][65], such as explained in Figure 13. Based on the theory, and considering the effect of the damage, the evolution equation of damage variable Dis introduced to construct a model of the hysteretic curve for the welding material.…”
Section: A Model Of Hysteretic Curve With Damage Accumulationmentioning
confidence: 99%