Thermodynamic trapping and diffusion model for multiple species in systems with multiple sorts of traps

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Authors

Organisational units

External Organisational units

  • Materials Center Leoben Forschungs GmbH
  • Institute of Physics of Materials of the Academy of Sciences of the Czech Republic

Abstract

This work presents a trapping and diffusion model for multiple species of solute atoms in a system with multiple sorts of traps based on irreversible thermodynamics. We use two established approaches describing the interaction between lattice and traps, i.e. transient trapping and theory based local thermodynamic equilibrium, and extend them to systems with multiple species. Consequently, the presented theory and its numerical implementations cover effectively any kinetics of exchange between the lattice and traps as well as site competition effects within traps for any system size. The presented theory can be applied for several phenomena in material science. For example, (co-) segregation of solutes at grain boundaries, trapping of interstitials during precipitation processes and hydrogen interaction with material defects and other interstitials. Simulations of charging and discharging are presented for several plate-like samples containing multiple sorts of traps occupied by multiple species. The role of trapping parameters is demonstrated and discussed for charging and discharging behavior, site competition effects and the interaction of trapping kinetics with diffusion kinetics for multiple species.

Details

Original languageEnglish
Article number117940
Number of pages10
JournalActa Materialia
Volume233.2022
Issue numberJuly
Early online date22 Apr 2022
DOIs
Publication statusPublished - Jul 2022