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Thermodynamics of order and randomness in dopant distributions inferred from atomically resolved imaging

  • Lukas Vlcek*
  • , Shize Yang
  • , Yongji Gong
  • , Pulickel Ajayan
  • , Wu Zhou
  • , Matthew F. Chisholm
  • , Maxim Ziatdinov
  • , Rama K. Vasudevan*
  • , Sergei V. Kalinin*
  • *此作品的通讯作者
  • Oak Ridge National Laboratory
  • University of Tennessee
  • Brookhaven National Laboratory
  • Rice University
  • University of Chinese Academy of Sciences

科研成果: 期刊稿件文章同行评审

摘要

Exploration of structure-property relationships as a function of dopant concentration is commonly based on mean field theories for solid solutions. However, such theories that work well for semiconductors tend to fail in materials with strong correlations, either in electronic behavior or chemical segregation. In these cases, the details of atomic arrangements are generally not explored and analyzed. The knowledge of the generative physics and chemistry of the material can obviate this problem, since defect configuration libraries as stochastic representation of atomic level structures can be generated, or parameters of mesoscopic thermodynamic models can be derived. To obtain such information for improved predictions, we use data from atomically resolved microscopic images that visualize complex structural correlations within the system and translate them into statistical mechanical models of structure formation. Given the significant uncertainties about the microscopic aspects of the material’s processing history along with the limited number of available images, we combine model optimization techniques with the principles of statistical hypothesis testing. We demonstrate the approach on data from a series of atomically-resolved scanning transmission electron microscopy images of MoxRe1-xS2 at varying ratios of Mo/Re stoichiometries, for which we propose an effective interaction model that is then used to generate atomic configurations and make testable predictions at a range of concentrations and formation temperatures.

源语言英语
文章编号42
期刊npj Computational Materials
7
1
DOI
出版状态已出版 - 12月 2021

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