2002
DOI: 10.1016/s0022-5096(01)00094-1
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A theoretical investigation of the influence of dislocation sheets on evolution of yield surfaces in single-phase B.C.C. polycrystals

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Cited by 73 publications
(55 citation statements)
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“…the fact that when dislocation boundaries are formed during plastic strain, the dislocations of a certain sign can be stopped on one side of the boundary and those of opposite sign on the other side of the boundary. This polarity may give rise to an asymmetry of the slip resistance [28]. We can thus probably anticipate that, in the present case, the investigated microstructures (measured at the level of one texture component) are not strongly polarized.…”
Section: Typical High Resolution Xrd Datamentioning
confidence: 68%
“…the fact that when dislocation boundaries are formed during plastic strain, the dislocations of a certain sign can be stopped on one side of the boundary and those of opposite sign on the other side of the boundary. This polarity may give rise to an asymmetry of the slip resistance [28]. We can thus probably anticipate that, in the present case, the investigated microstructures (measured at the level of one texture component) are not strongly polarized.…”
Section: Typical High Resolution Xrd Datamentioning
confidence: 68%
“…Constitutive models are explained at the microscopic level and the macroscopic level. The microscopic model shows a high level of accuracy in relation to the phase transformation and dislocation mechanics but are limited in their use, due to complex experimental procedures needed in obtaining information about material parameters [14,15] while macroscopic models provide good compromise between model accuracy and simulation computational time and therefore are widely used [16]. Isotropic models, Kinematic models and a combination of both isotropic and kinematic models are three types of hardening models.…”
Section: Introductionmentioning
confidence: 99%
“…In [27] a crystal-plasticity based model which introduces three different dislocation densities on the glide system level was applied to model the deformation behavior of interstitial free steel subjected to shear followed by reversed shear and tension-followed by shear loading. Based upon this model Holmedal et al [12] developed a model which introduces a phenomenological hardening law on the glide system level in order to account for the deformation behavior of a 3000 series aluminum alloy.…”
Section: Introductionmentioning
confidence: 99%