2018
DOI: 10.1016/j.commatsci.2018.02.042
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Calculating free energies of point defects from ab initio

Abstract: The formation and lifetime of point defects is governed by an interplay of kinetics and thermodynamic stability. To evaluate the stability under process conditions, empirical potentials and ab initio calculations at T =0 K are often not su cient. Therefore, various concepts to determine the full temperature dependence of the free energy of point defects with ab initio accuracy are reviewed. Examples for the importance of accurately describing defect properties include the stabilization of vacancies by impuriti… Show more

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Cited by 50 publications
(27 citation statements)
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References 107 publications
(146 reference statements)
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“…The anharmonic free energies F ah α (V , T ) were computed using the two-stage upsampled thermodynamic integration using Langevin dynamics (TU-TILD) approach [10,36]. The required interatomic potentials were parameterized by the embedded atom method (EAM) utilizing the MEAMfit code [37].…”
Section: B Methodological Detailsmentioning
confidence: 99%
“…The anharmonic free energies F ah α (V , T ) were computed using the two-stage upsampled thermodynamic integration using Langevin dynamics (TU-TILD) approach [10,36]. The required interatomic potentials were parameterized by the embedded atom method (EAM) utilizing the MEAMfit code [37].…”
Section: B Methodological Detailsmentioning
confidence: 99%
“…In this expression G perf = min V [F ah + F el-vib + F qh + F el + E 0 + pV ], and c vac is the equilibrium concentration of vacancies, which has been computed from the Arrhenius ideal solution model introduced in Eqn. (11). To compute G vac , the vacancy part (G − G perf ) is referenced to the quasiharmonic system:…”
Section: Application To Zrcxmentioning
confidence: 99%
“…The notation for the lattice constants (a start -a end ,δa; a 1 ,a 2 ) means that the mesh is going from a start to a end in steps of δa, with additional lattice constants a 1 and a 2 . The term F ah was calculated using an adapted version of the two-stage upsampled thermodynamic integration using Langevin dynamics (TU-TILD) method [59,60]. We had to adapt the method because of frequent jumps of the vacancy at temperatures above ≈1000 K, which made the use of the quasiharmonic reference in the first thermodynamic integration of the TU-TILD method impracticable.…”
Section: B Total Energy Electronic and Quasiharmonic Contributionmentioning
confidence: 99%