2010
DOI: 10.1016/j.actamat.2010.06.024
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Interactions between carbon solutes and dislocations in bcc iron

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Cited by 41 publications
(20 citation statements)
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“…where P = P o ρ o +P t 2ρ t , as in our FCC lattice. Symmetry gives us 6 unique elastodiffusion components, as basal-plane isotropy requires 2d 66 = d 11 −d 22 . Moreover, only the d 31 = d 32 and d 33 components have contributions from correlations; only d 11 = d 22 , d 33 , d 44 = d 55 and d 66 have contributions from the geometric terms; and d 44 = d 55 only has contributions from geometry.…”
Section: Hexagonal Closed-packedmentioning
confidence: 99%
“…where P = P o ρ o +P t 2ρ t , as in our FCC lattice. Symmetry gives us 6 unique elastodiffusion components, as basal-plane isotropy requires 2d 66 = d 11 −d 22 . Moreover, only the d 31 = d 32 and d 33 components have contributions from correlations; only d 11 = d 22 , d 33 , d 44 = d 55 and d 66 have contributions from the geometric terms; and d 44 = d 55 only has contributions from geometry.…”
Section: Hexagonal Closed-packedmentioning
confidence: 99%
“…This model fails to handle site saturation (i.e., for high carbon contents, it predicts many carbon atoms at the same octahedral site). To overcome this limitation, other authors rather used Fermi-Dirac statistics [8][9][10][11]. However, since Fermi-Dirac statistics assumes non-interacting particles, it also results in unrealistically high carbon concentrations in the dislocation core, where carbon-carbon interactions play an important role.…”
mentioning
confidence: 96%
“…The fluctuations can cause prediction uncertainties on the level of ~0.001 eV. In addition, descriptors for atomistic structures can be included to consider the elastic contributions in the weak limit of interactions 13,53,54 .…”
Section: Discussionmentioning
confidence: 99%