Modeling of yttrium, oxygen atoms and vacancies in γ-iron lattice

Development of the oxide dispersion strengthened (ODS) steels for fission and fusion reactors requires a deep understanding of the mechanism and kinetics of Y 2O 3 nanoparticle precipitation in the steel matrix. Therefore, it is necessary to perform a large-scale theoretical modeling of the Y 2O 3 f...

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Bibliographic Details
Published in:Journal of nuclear materials Vol. 416; no. 1; pp. 40 - 44
Main Authors: Gopejenko, Aleksejs, Zhukovskii, Yuri F., Vladimirov, Pavel V., Kotomin, Eugene A., Möslang, Anton
Format: Journal Article Conference Proceeding
Language:English
Published: Amsterdam Elsevier B.V 01-09-2011
Elsevier
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Summary:Development of the oxide dispersion strengthened (ODS) steels for fission and fusion reactors requires a deep understanding of the mechanism and kinetics of Y 2O 3 nanoparticle precipitation in the steel matrix. Therefore, it is necessary to perform a large-scale theoretical modeling of the Y 2O 3 formation. In the current study, a series of first-principles calculations have been performed on different elementary clusters consisting of pair and triple solute atoms and containing: (i) the Y–Fe-vacancy pairs, (ii) the two Y atoms substituted for Fe lattice atoms and (iii) the O impurity atoms dissolved in the steel matrix. The latter is represented by a face-centered cubic γ-Fe single crystal. This structure is relevant because a transition to γ-phase occurs in low Cr ferritic–martensitic steels at typically hot isostatic pressing temperatures. The results clearly demonstrate a certain attraction between the Y substitute and Fe vacancy whereas no binding has been found between the two Y substitute atoms. Results of calculations on different Y–O–Y cluster configurations in lattice show that not only a presence of oxygen atom favors a certain binding between the impurity atoms inside the γ-Fe lattice but also the increased concentration of Fe vacancies is required for the growth of the Y 2O 3 precipitates within the iron crystalline matrix.
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ISSN:0022-3115
1873-4820
DOI:10.1016/j.jnucmat.2010.11.088