期刊文献+

氟化石墨烯能带中的对称分类研究

Study of symmetry classification for energy bands in fluorographene
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摘要 首先基于量子力学的第一性原理的密度泛函理论,精确计算了二维的Chair型氟化石墨烯结构的能带图.然后根据群论相容性的知识分析在特殊点和沿着不同对称线上不同k点的不可约表示的相容性关系,标出了Chair型氟化石墨烯价带和两个最低导带上特殊k点的对称性类别,这些高对称点的简并度以及分裂研究为理解外场作用下的能级分裂情况研究提供了理论基础. Based on the first principle calculation of the density functional theory, we have accurately calculated the energy band structure of fluorographene. Then for a given point group of crystal structure, the valence bands and two lowest conduction bands are classified by symmetry according to compatibillity relation between the irreducible representations at the special points and those along the various lines of symmetry meeting at that point. Studying on the degeneracy of high symmetry point can provide a theoretical basis for the future study of energy structured split- ting deduced by the external field.
出处 《大学物理》 北大核心 2014年第2期12-14,44,共4页 College Physics
基金 教育部新世纪优秀人才支持计划(NCET-09-0867) 山东省自然科学杰出青年基金(JQ200802)资助
关键词 氟化石墨烯 第一性原理 相容性 波矢群 晶体点群 fluorographene first principle compatibility wave vector group crystal point group
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参考文献8

  • 1龙光芝,陈瀛,陈敬中.准晶体中八方晶系点群的对称性与矩阵表示[J].大学物理,2006,25(3):17-20. 被引量:1
  • 2徐光宪,黎乐民.量子化学:上册[M].北京:科学出版社,2001:359-362.
  • 3Novoselov K S, Geim A K, Morozov S V,et al. Electric: Field Effect in Atomically [ J ]. Thin Carbon Films, Sci- ence ,2004,306,5696:666-669.
  • 4Kogan E, Nazarov V U. Symmetry classificatioin of energy bands in graphene [ J ]. phys Rev B, 2012, 85: 115418 (1-5).
  • 5Sahin H, Topsakal M, Ciraci S. Structure of fluorinated graphene and their signature [ J ] Phys Rev B, 2011 , 83 : 115432(1-6).
  • 6Kresse G, Hafner J. Ab-initio molecular-dynamics simu- lation of the liquid - metal - amorphous - semiconductor transition in germanium [J]. Phys Rev B, 1994, 49:14251-14269.
  • 7Vanderbilt D. Soft self-consistent pseudopotentials in a generalized eigenvalue formalism[ J]. Phys Rev B, 1990,41:7892.
  • 8Bhattacharya, A Bhattacharya S, Majumder C, et al. Third conformer of graphane: A first-principles density functional theory study [ J]. Phys Rev B. 2011, 83: 033404(1-4).

二级参考文献4

  • 1Shechtman D,Blech I,Gratias D,et al.Metallic phase with long-range orientational order and no translational symmetry[J].Phys Rev Lett,1984,53:1951~1953.
  • 2Wang N,Chen H,Kuo K H.Two-Dimensional Quasicrystal with Eightfold Rotational Symmetry[J].Phys Rev Lett,1987,59:1010~1013.
  • 3Radulescu O,Warrington D H.Arithmetic Properties of Module Directions in Quasicrystals,Coincidence Modules and Coincidence Quasilattices[J].Acta Cryst,1995,A51:335~343.
  • 4Hahn T.International Tables for Crystallography,Volume A,Space-Group symmetry[M].fifth edition.Oxford:Alden Press,2002.798~813.

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