2013
DOI: 10.1016/j.ijplas.2012.06.007
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Heterogeneously randomized STZ model of metallic glasses: Softening and extreme value statistics during deformation

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Cited by 79 publications
(36 citation statements)
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“…SDT has the dual nature of "shear" and "diffusion", which is mathematically defined by an affine/non-affine decomposition of relative atomic displacements. As such, SDT is an extension of Argon and Eshelby's shear transformation concept 15,16 which emphasized the affine (shape change) part of stressdriven processes 17,20 . Previously, Delogu 38, 39 and Fujita et.al.…”
Section: Discussionmentioning
confidence: 99%
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“…SDT has the dual nature of "shear" and "diffusion", which is mathematically defined by an affine/non-affine decomposition of relative atomic displacements. As such, SDT is an extension of Argon and Eshelby's shear transformation concept 15,16 which emphasized the affine (shape change) part of stressdriven processes 17,20 . Previously, Delogu 38, 39 and Fujita et.al.…”
Section: Discussionmentioning
confidence: 99%
“…A shear-dominant tensorial stress τ lowers the barrier Q significantly 36 . Indeed, the activation volume-tensor Ω is defined by how sensitive Q is to stress: Ω≡−∂Q/∂τ 35 , and a large activation volume means the barrier Q(τ) comes down quickly with increasing shear stress applied 17,20,35 . With Q lowered, "menu options" pop up to allow the local configurations to be nudged towards lower-energy valleys.…”
Section: E Differences Between Lct and Deformation-induced Crystallimentioning
confidence: 99%
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“…While the analogy between the formation of "dislocation-free" grains and phase transformation has been adopted to intuitively explain the softening of DRX, it has to be noted that DRX is essentially related to the formation and migration of grain boundaries, which are extended defects rather than phases, and extended defects are strongly driven by stress rather than thermodynamics (Zhao et al, 2013(Zhao et al, , 2014. At the length scale of discrete extended defects, the RVE-average stress is expected to exhibit successive drops due to the repeated relaxation of local stresses, which, however, may easily be averaged out from further coarse-graining at a larger length scale.…”
Section: Softening During Drxmentioning
confidence: 99%
“…Studying Slow Dynamics -In order to study the slow dynamics in glassy materials 30 in general, we have developed a Markovian network model to calculate the shear viscosity of deeply supercooled liquids based on sampling of an atomistic energy landscape. Shear stress relaxation is calculated from a master-equation description in which the system follows a transition-state pathway trajectory of hopping among local energy minima separated by activation barriers, which is in turn sampled by accerlated MD-based algorithms 6 .…”
Section: Resultsmentioning
confidence: 99%