Calculation update! New properties have been added to the website for dislocation monopole core structures, dynamic relaxes of both crystal and liquid phases, and melting temperatures! Currently, the results for these properties predominately focus on EAM-style potentials, but the results will be updated for other potentials as the associated calculations finish. Feel free to give us feedback on the new properties so we can improve their representations as needed.
Warning! Note that elemental potentials taken from alloy descriptions may not work well for the pure species. This is particularly true if the elements were fit for compounds instead of being optimized separately. As with all interatomic potentials, please check to make sure that the performance is adequate for your problem.
Citation: S. Chiesa, P.M. Derlet, S.L. Dudarev, and H.V. Swygenhoven (2011), "Optimization of the magnetic potential for α-Fe", Journal of Physics: Condensed Matter23(20), 206001. DOI: 10.1088/0953-8984/23/20/206001.
Abstract: A second generation of empirical potentials is produced for α-Fe within the framework of the magnetic potential formalism (Dudarev and Derlet 2005 J. Phys.: Condens. Matter17 7097). A materials database that, in addition to ab initio-derived point defect formation energies, now includes third-order elastic constant and ab initio-derived string potential data controlling, respectively, the thermal expansion properties and the core structure of the 1/2<111> screw dislocation. Three parameterizations are presented in detail, all of which exhibit positive thermal expansion and produce a non-degenerate configuration for the relaxed 1/2<111> screw dislocation easy core structure. These potentials, along with two other published potentials, are investigated in terms of defect formation volume, early stage dislocation loop clustering energetics, <110> dumbbell interstitial diffusion, and the zero-stress 1/2<111> screw dislocation Peierls barrier and its corresponding kink formation energies.
Notes: This is for the ferromagnetic MP-CS3-33 model described in the reference.
See Computed Properties Notes: This file was provided by Sergei Starikov (Ruhr-Universität Bochum, Germany) on 5 May 2019 and posted with permission from him, Dr. Dudarev and Dr. Derlet. File(s):