Adaptive cluster expansions and redox-dependent atomic ordering

•Adaptive cluster expansions (ACE) improve prediction of atomic ordering.•ACE allows unprecedented modeling control of the local redox environment.•Compact expansions permit physical interpretations of 2- and 3-body interactions.•The approach is tested for oxide-fuel cell materials YSZ and LSCR. An...

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Bibliographic Details
Published inComputational materials science Vol. 83; pp. 207 - 211
Main Authors Dalach, P., Ellis, D.E., van de Walle, A.
Format Journal Article
LanguageEnglish
Published Amsterdam Elsevier B.V 15.02.2014
Elsevier
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Summary:•Adaptive cluster expansions (ACE) improve prediction of atomic ordering.•ACE allows unprecedented modeling control of the local redox environment.•Compact expansions permit physical interpretations of 2- and 3-body interactions.•The approach is tested for oxide-fuel cell materials YSZ and LSCR. An adaptive cluster expansion (ACE) methodology is presented which enables exploration of atomic ordering interactions in solids as a function of the redox environment. A previously developed cluster expansion methodology is augmented via inclusion of explicit effective charge dependence within the topological cluster basis. This augmentation produces an enhanced fit precision across a wide composition range and the ability to directly control the model’s redox state during Monte Carlo system equilibrations. The approach is validated in applications to yttria-stabilized zirconia (YSZ) and the perovskite (La0.8, Sr0.2)(Cr0.8, Ru0.2)O2.9 (LSCR), where significant variability in atomic ordering is seen across redox space. A locally adaptive lattice Monte Carlo sampling, utilizing the ACE methodology, is developed and validated in applications to determine the 0K ground state configurations of YSZ and LSCR supercells with varying redox conditions. These equilibrations have direct relevance to solid-oxide fuel cell applications, whose components are subject to widely varying redox environments. The superior convergence of ACE results in a smaller number of numerically significant expansion terms, not only speeding the analysis but also permitting a physical interpretation of their meaning.
ISSN:0927-0256
1879-0801
DOI:10.1016/j.commatsci.2013.10.013