Triggering One-Dimensional Phase Transition with Defects at the Graphene Zigzag Edge

被引:13
|
作者
Deng, Qingming [1 ]
Zhao, Jiong [1 ,2 ,3 ]
机构
[1] IFW Dresden, Inst Solid State Res, POB 270116, D-01171 Dresden, Germany
[2] Sungkyunkwan Univ, Ctr Integrated Nanostruct Phys, Inst Basic Sci, Suwon 440746, South Korea
[3] Sungkyunkwan Univ, Dept Energy Sci, Suwon 440746, South Korea
关键词
Graphene; edge; one-dimensional; phase transition; defect; transport; RECONSTRUCTION; NANORIBBONS; DEPENDENCE; MOLECULES; ENERGY; STATES;
D O I
10.1021/acs.nanolett.5b04557
中图分类号
O6 [化学];
学科分类号
0703 ;
摘要
One well-known argument about a one-dimensional (1D) system is that 1D phase transition at finite temperature cannot exist even though this concept depends on conditions such as range of interaction, external fields, and periodicity. Therefore, 1D systems usually have random fluctuations with intrinsic domain walls arising that naturally bring disorder during transition. Herein, we introduce a real 1D system in which artificially created defects can induce a well-defined ID phase transition. The dynamics of structural reconstructions at graphene zigzag edges are examined by in situ aberration-corrected transmission electron microscopy. Combined with an in-depth analysis by ab initio simulations and quantum chemical molecular dynamics, the complete defect induced 1D phase transition dynamics at graphene zigzag edge is clearly demonstrated and understood on the atomic scale. Further, following this phase transition scheme, graphene nanoribbons (GNR) with different edge symmetries can be fabricated and, according to our electronic structure and quantum transport calculations, a metal-insulator-semiconductor transition for ultrathin GNRs is proposed.
引用
收藏
页码:1244 / 1249
页数:6
相关论文
共 50 条
  • [1] Correlated Magnetic States in Extended One-Dimensional Defects in Graphene
    Alexandre, Simone S.
    Lucio, A. D.
    Castro Neto, A. H.
    Nunes, R. W.
    NANO LETTERS, 2012, 12 (10) : 5097 - 5102
  • [2] One-dimensional classical model with phase transition
    Loktionov, IK
    HIGH TEMPERATURE, 2001, 39 (02) : 325 - 328
  • [3] One-Dimensional Classical Model with Phase Transition
    I. K. Loktionov
    High Temperature, 2001, 39 : 325 - 328
  • [4] One-Dimensional Magnetic Conduction Channels across Zigzag Graphene Nanoribbon/Hexagonal Boron Nitride Heterojunctions
    Pizzochero, Michele
    Tepliakov, Nikita V.
    Lischner, Johannes
    Mostofi, Arash A.
    Kaxiras, Efthimios
    NANO LETTERS, 2024, 24 (22) : 6521 - 6528
  • [5] One-dimensional phase transition of dipolar molecules inside zeolite pores
    Leike, I
    Marlow, F
    ZEOLITES, 1996, 16 (01): : 65 - 69
  • [6] Graphene flakes with defective edge terminations: Universal and topological aspects, and one-dimensional quantum behavior
    Romanovsky, Igor
    Yannouleas, Constantine
    Landman, Uzi
    PHYSICAL REVIEW B, 2012, 86 (16):
  • [7] One-dimensional topological channels in heterostrained bilayer graphene
    Georgoulea, Nina C.
    Caffrey, Nuala M.
    Power, Stephen R.
    PHYSICAL REVIEW B, 2024, 109 (03)
  • [8] Role of geometry and topological defects in the one-dimensional zero-line modes of graphene
    Bi, Xintao
    Jung, Jeil
    Qiao, Zhenhua
    PHYSICAL REVIEW B, 2015, 92 (23)
  • [9] Quantum phase transition detected through one-dimensional ballistic conductance
    Bayat, Abolfazl
    Kumar, Sanjeev
    Pepper, Michael
    Bose, Sougato
    PHYSICAL REVIEW B, 2017, 96 (04)
  • [10] One-dimensional Dexter-type excitonic topological phase transition
    Zhu, Jianhua
    Chen, Haoxiang
    Chen, Ji
    Wu, Wei
    PHYSICAL REVIEW B, 2024, 110 (08)