L
Lizhi Zhang
Researcher at University of Tennessee
Publications - 63
Citations - 3577
Lizhi Zhang is an academic researcher from University of Tennessee. The author has contributed to research in topics: Graphene & Scanning tunneling microscope. The author has an hindex of 25, co-authored 56 publications receiving 3077 citations. Previous affiliations of Lizhi Zhang include Chinese Academy of Sciences & University of Electronic Science and Technology of China.
Papers
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Journal ArticleDOI
Buckled silicene formation on Ir(111).
Lei Meng,Yeliang Wang,Lizhi Zhang,Shixuan Du,Rongting Wu,Linfei Li,Yi Zhang,Geng Li,Haitao Zhou,Werner A. Hofer,Hong-Jun Gao +10 more
TL;DR: This work provides a method to fabricate high-quality silicene and an explanation for the formation of the buckled silicenes sheet.
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Graphyne- and graphdiyne-based nanoribbons: Density functional theory calculations of electronic structures
TL;DR: In this paper, the configurations and electronic properties of graphyne and graphdiyne nanoribbons with armchair and zigzag edges investigated with first principles calculations are reported.
Journal Article
Graphyne- and Graphdiyne-based Nanoribbons: Density Functional Theory Calculations of Electronic Structures
TL;DR: In this paper, the configurations and electronic properties of graphyne and graphdiyne nanoribbons with armchair and zigzag edges investigated with first principles calculations are reported.
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Epitaxial growth and structural property of graphene on Pt(111)
TL;DR: In this paper, the epitaxial growth of graphene on Pt(111) surface was investigated and it was found out that the proportion of different rotational domains varies with growth temperature and the graphene quality can be improved by adjusting both the growth temperatures and ethylene exposure.
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Prediction of a Dirac state in monolayer TiB 2
TL;DR: In this article, the existence of Dirac states in a monolayer metal diboride was predicted based on first-principles calculations, and the Dirac point was located at the Fermi level between the $K$ and $\ensuremath{\Gamma}$ points.