2020
DOI: 10.1038/s41524-020-00452-x
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Temperature and composition dependent screw dislocation mobility in austenitic stainless steels from large-scale molecular dynamics

Abstract: Extensive molecular dynamics simulations are performed to determine screw dislocation mobility in austenitic Fe0.7NixCr0.3-x stainless steels as a function of temperature ranging from 100 to 1300 K, resolved shear stress from 30 to 140 MPa, and Ni composition from 0.0 to 30.0 at%. These mobility data are fitted to a linear mobility law with a nonzero stress offset, referred to as the threshold stress. We find that both the linear drag coefficient and the threshold stress increase with Ni composition. The drag … Show more

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Cited by 29 publications
(10 citation statements)
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“…Thus, the 3D DDD simulations show that the large increase in flow stress observed in experiments [13] by replacing Mn with Pd in the CrMnFeCoNi MPEA can be explained entirely by the higher misfit of Pd atoms rather than nanoscale composition fluctuation. In addition to using a pure Ni mobility law, these conclusions hold also for the response of the CrFeCoNiPd effective average alloy and the 100 nm lamella LCO simulation using a concentration-dependent mobility law for FeNiCr-based stainless steels recently published in [34] (see Appendix A).…”
Section: Discussionmentioning
confidence: 62%
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“…Thus, the 3D DDD simulations show that the large increase in flow stress observed in experiments [13] by replacing Mn with Pd in the CrMnFeCoNi MPEA can be explained entirely by the higher misfit of Pd atoms rather than nanoscale composition fluctuation. In addition to using a pure Ni mobility law, these conclusions hold also for the response of the CrFeCoNiPd effective average alloy and the 100 nm lamella LCO simulation using a concentration-dependent mobility law for FeNiCr-based stainless steels recently published in [34] (see Appendix A).…”
Section: Discussionmentioning
confidence: 62%
“…For simplicity, the simulations shown in this study incorporate a dislocation mobility law for pure Nickel. However, the conclusions of the work do not change when using a concentration-dependent dislocation mobility law for FeNiCr-based stainless steels obtained by molecular dynamics simulations [34] (see Appendix A for more details).…”
Section: Solute Effects On Dislocation Mobilitymentioning
confidence: 88%
“…where µ(T ) is the shear modulus, ν(T ) the Poisson ratio, b is the Burgers vector magnitude, f 1 (w c ) = 0.35 and f 2 (w c ) = 5.70 are core coefficients according to literature [35], and α = 0.5 is the isotropic line-tension parameter close to previous assumptions for screw dislocations [40].…”
Section: Discrete Dislocation Dynamics Simulations Setupmentioning
confidence: 84%
“…The effective nodal force f eff is related to nodal velocities v by a dislocation mobility law in the form of v = M (f eff ), where M is a mobility function whose arguments contain the effective nodal force as well as a temperature-dependent dislocation drag coefficient B(T ). For the drag coefficient we apply an estimation for stainless steels which has recently been obtained from molecular dynamics (MD) simulations for Fe 0.7 Ni x Cr 0.3−x [40], where we use x = 0.15.…”
Section: Discrete Dislocation Dynamics Simulations Setupmentioning
confidence: 99%
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