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Disconnection units of twinning in body-centered-cubic metals

  • Gaobing Wei
  • , Hongxian Xie*
  • , Jun Ping Du
  • , Tingting He
  • , Guanghong Lu
  • , Shigenobu Ogata
  • *Corresponding author for this work
  • Hebei University of Technology
  • National Engineering Research Center for Technological Innovation Method and Tool
  • The University of Osaka
  • Beijing Key Laboratory of Advanced Nuclear Materials and Physics

Research output: Contribution to journalArticlepeer-review

Abstract

Twin boundary (TB) migration, facilitated by the motion of disconnections, plays a pivotal role in the deformation of body-centered cubic (BCC) crystals. Comprehending the migration rules of twinning disconnections (TDs) under shear stress is significant in elucidating the role of twin migration in BCC plasticity. Nevertheless, our understanding of the atomic structure and migration mechanics of TDs remains incomplete. In this study, we employ the theory of interfacial defects and molecular dynamics (MD) simulations to thoroughly investigate potential {112}[111] TDs in BCC tantalum (Ta). These TDs are characterized by their Burgers vectors, which were predicted through related dichromatic pattern analysis. We reveal that single-layer and double-layer TDs represent the fundamental building blocks (units) of multi-layer TDs. Their migration directions are entirely opposite under the same shear loading, and they cannot annihilate each other when they migrate “face to face”. Furthermore, these migration rules governing single-layer and double-layer TDs offer a comprehensive explanation for the complex composition and decomposition patterns observed among various multi-layer TDs. What's more, we demonstrated that TDs with zero Burgers vector can only be driven as a whole under coupled loading conditions. These findings significantly enhance our understanding of TB migrations in BCC metals.

Original languageEnglish
Article number120325
JournalActa Materialia
Volume280
DOIs
StatePublished - Nov 2024

Keywords

  • Body-centered-cubic
  • Interfacial theory
  • MD simulations
  • Twinning boundary migration
  • Twinning disconnections

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