Computational Materials Science2022,Vol.2117.DOI:10.1016/j.commatsci.2022.111537

Quantitative dislocation multiplication law for Ge single crystals based on discrete dislocation dynamics simulations

Gradwohl, Kevin-P. Miller, Wolfram Dropka, Natasha Sumathi, R. Radhakrishnan
Computational Materials Science2022,Vol.2117.DOI:10.1016/j.commatsci.2022.111537

Quantitative dislocation multiplication law for Ge single crystals based on discrete dislocation dynamics simulations

Gradwohl, Kevin-P. 1Miller, Wolfram 1Dropka, Natasha 1Sumathi, R. Radhakrishnan1
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作者信息

  • 1. Leibniz Inst Kristallzuchtung
  • 折叠

Abstract

This is the first report of a quantitative dislocation multiplication law for Ge single crystals based on discrete dislocation dynamics simulations. The multiplication was studied as a function of dislocation density and effective shear stress in periodic boundary conditions close to melting point of Ge, utilizing a specifically developed diamond cubic dislocation mobility module in agreement with experiments in literature. We report an average dislocation velocity law of a dislocation ensemble linearly proportional to the resolved shear stress - analogous to the single dislocation velocity law - with a reduced average dislocation mobility. Exponential dislocation multiplication was observed with a multiplication parameter - linear proportional to the effective shear stress for various stress states and simulation volumes. The coefficient of the dislocation multiplication law was determined to be 4.0 .10-3 [mN(-1)].

Key words

Discrete dislocation dynamics/Dislocation mobility/Dislocation multiplication/Germanium/Crystal growth/MOBILITY/GERMANIUM/VELOCITIES/SILICON

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出版年

2022
Computational Materials Science

Computational Materials Science

EISCI
ISSN:0927-0256
被引量3
参考文献量27
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