1992
DOI: 10.1016/0022-5096(92)90005-m
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Non-schmid yield behavior in single crystals

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Cited by 145 publications
(86 citation statements)
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“…Qin and Bassani [30,31] have proposed a framework for non-Schmid behavior and demonstrated how important features of non-planar dislocation cores in L1 2 intermetallic compounds, such as Ni 3 Al [17,60], can be introduced into a rigorous finite-strain theory. This theory captured the observed orientation dependence and tension-compression asymmetry of the yield stress in the regime of the anomalous increase of the flow stress with temperature.…”
Section: Continuum Modeling Of Plastic Flow In Single Crystals Of Molmentioning
confidence: 99%
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“…Qin and Bassani [30,31] have proposed a framework for non-Schmid behavior and demonstrated how important features of non-planar dislocation cores in L1 2 intermetallic compounds, such as Ni 3 Al [17,60], can be introduced into a rigorous finite-strain theory. This theory captured the observed orientation dependence and tension-compression asymmetry of the yield stress in the regime of the anomalous increase of the flow stress with temperature.…”
Section: Continuum Modeling Of Plastic Flow In Single Crystals Of Molmentioning
confidence: 99%
“…Following the suggestion of Qin and Bassani [30,31], the effects of non-glide stresses may enter the flow rules for slip at the single crystal level such that the effective yield stress, τ * α -which accounts for the effects of non-glide stresses for slip system α-is a linear combination of the Schmid stress and other non-glide components of stress tensor:…”
Section: Continuum Modeling Of Plastic Flow In Single Crystals Of Molmentioning
confidence: 99%
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“…Schmid's law, which is used to determine the active slip planes for a specific stress state [16] is known to break down for bcc metals. This particularity with a big impact on the plastic flow is referred to as non-Schmid behavior, and it implies that the critical resolved shear stress defining the onset of dislocation glide on a given slip plane varies with the sign of the applied stress and the orientation of the loading axis with respect to the lattice [17,18].…”
Section: Introductionmentioning
confidence: 99%