Instability and transformation kinetics of the reconstructions in carburized W(1 1 0)
- Authors
- Kim, J.; Seo, J.; Rojas, G.; Chen, X.; Enders, A.; Kim, J.-S.
- Issue Date
- Jan-2021
- Publisher
- Elsevier B.V.
- Keywords
- Kinetic Monte Carlo simulation; Moire pattern; Nano patterning; STM; Transformation kinetics; Tungsten carbide
- Citation
- Applied Surface Science, v.535, pp.1 - 8
- Journal Title
- Applied Surface Science
- Volume
- 535
- Start Page
- 1
- End Page
- 8
- URI
- https://scholarworks.sookmyung.ac.kr/handle/2020.sw.sookmyung/880
- DOI
- 10.1016/j.apsusc.2020.147663
- ISSN
- 0169-4332
- Abstract
- We investigate the instability and transformation kinetics of the carbon-induced surface reconstructions on W(1 1 0) by the low temperature scanning tunneling microscopy. R(15×3) reconstruction, a moiré pattern of W2C(0 0 0 1) bi-layer on W(1 1 0), is the most carbon-rich reconstruction on the carburized W(1 1 0), which gradually transforms to the most carbon-poor R(15×12) reconstruction by repeated annealing at around 2070 K. In between, various reconstructions, albeit not globally ordered, develop. Notable is that all the observed reconstructions are invariably composed of only two kinds of building blocks, namely A-block and B-block. A-block is the surface unit cell of the R(15×3) reconstruction. During the transformation, the virtually carbon free B-block is created at the cost of two neighboring A-blocks by the annealing. The robustness of the block structure allows us to perform a coarse-grained kinetic Monte Carlo simulation of the transformation in terms of the creation and diffusion of B-blocks on the R(15×3) lattice that is initially entirely tiled by A-blocks. We find that the transformation kinetics is governed by both the anisotropic creation and diffusion of B-block that are attributed to the instability of A-block driven by the anisotropic compressive stress in it. © 2020
- Files in This Item
-
Go to Link
- Appears in
Collections - ICT융합공학부 > 응용물리전공 > 1. Journal Articles

Items in ScholarWorks are protected by copyright, with all rights reserved, unless otherwise indicated.