• English
  • Deutsch
  • Log In
    Password Login
    Research Outputs
    Fundings & Projects
    Researchers
    Institutes
    Statistics
Repository logo
Fraunhofer-Gesellschaft
  1. Home
  2. Fraunhofer-Gesellschaft
  3. Artikel
  4. Theoretical investigation of {110} generalized stacking faults and their relation to dislocation behavior in perovskite oxides
 
  • Details
  • Full
Options
2010
Journal Article
Title

Theoretical investigation of {110} generalized stacking faults and their relation to dislocation behavior in perovskite oxides

Abstract
Studies of generalized stacking fault energy surfaces, or gamma-surfaces, provide a convenient and efficient source of information on possible dislocation dissociation mechanisms and favorable glide systems. We carried out an extensive theoretical investigation of the {110}gamma-surface for three technologically important perovskite oxides SrTiO3, BaTiO3, and PbTiO3. The calculations were performed using both a highly accurate first-principles density functional theory approach and simple empirical interatomic potentials The main characteristic features common to all {110}gamma-surfaces are the low energy path along the < 1 (1) over bar 0 > direction and the existence of a single local energy minimum along this path This minimum corresponds to an antiphase boundary that has been observed experimentally in dissociated dislocation cores in various perovskites The energy profiles obtained using the empirical potentials agree qualitatively well with the first-principles results but there are significant quantitative discrepancies. This comparison provides a valuable insight into the quality and limitations of empirical potentials for atomistic simulations of dislocations and other extended defects in these materials.
Author(s)
Hirel, P.
Marton, P.
Mrovec, M.
Elsässer, C.
Journal
Acta Materialia  
DOI
10.1016/j.actamat.2010.07.025
Language
English
Fraunhofer-Institut für Werkstoffmechanik IWM  
  • Cookie settings
  • Imprint
  • Privacy policy
  • Api
  • Contact
© 2024