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1. 新疆大学物理科学与技术学院
2. 中国科学院理论物理研究所理论物理国家重点实验室
Published:2015
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[1]徐雷,张军.双层石墨烯中自旋过滤态和量子自旋霍尔效应(英文)[J].新疆大学学报(自然科学版),2015,32(01):1-5.
[1]徐雷,张军.双层石墨烯中自旋过滤态和量子自旋霍尔效应(英文)[J].新疆大学学报(自然科学版),2015,32(01):1-5. DOI: 10.13568/j.cnki.651094.2015.01.001.
DOI:10.13568/j.cnki.651094.2015.01.001.
本文研究了磁场作用下双层石墨烯中的拓扑相.当考虑内禀自旋轨道耦合时
系统中出现许多拓扑相
通过调节双层石墨烯的层间电压和费米能可以实现拓扑相变.另外
还研究了时间反演对称性破缺的自旋霍尔效应的稳定性
发现它对于对称性破缺的扰动是非常稳定的.在内禀自旋轨道耦合和塞曼劈裂共同作用下
当塞曼劈裂很强时
自旋霍尔态会被破坏而自旋过滤的霍尔态将依然保持.这些研究结果在自旋电子器件方面有着巨大的潜在应用价值.
We report the investigation of topological phases in biased bilayer graphene at a magnetic field. Various kinds of topological phases can be obtained when considering the intrinsic spin-orbit coupling. Topological phase transition between these phases can be realized by tuning the bias voltage and Fermi energy. Besides
the stability of time-reversal symmetry-broken quantum spin Hall effect is investigated
which is robust against symmetry-breaking perturbations. The combined effect of intrinsic SOC and Zeeman splitting is also explored
and we find that the QSH phase is broken by a large Zeeman splitting whereas the spin-filtered QH phase remains. These results could have great potential for applications in spintronics devices.
Novoselov K S,Geim A K,Morozov S V,et al.Electric field effect in atomically thin carbon films[J].Science,2004,306:666-669.
Castro Neto A H,Guinea F,Peres N M R,et al.The electronic properties of graphene[J].Rev Mod Phys,2009,81:109-161.
Das Sarma S,Adam S,Hwang E H,et al.Electronic transport in two-dimensional graphene[J].Rev Mod Phys,2011,83:407-470.
Novoselov K S,Geim A K,Morozov S V,et al.Two-dimensional gas of massless Dirac fermions in graphene[J].Nature,2005,438:197-200.
Zhang Y,Tan Y-W,Stormer H L,et al.Experimental observation of the quantum Hall effect and Berry’s phase in graphene[J].Nature,2005,438:201-204.
Kane C L and Mele E J.Z2topological order and the quantum spin Hall effect[J].Phys Rev Lett,2005,95:146802.
Kane C L and Mele E J.Quantum spin Hall effect in graphene[J].Phys Rev Lett,2005,95:226801.
Novoselov K S,Mc Cann E,Morozov S V,et al.Unconventional quantum Hall effect and Berry’s phase of 2πin bilayer graphene[J].Nat Phys,2006,2:177-180.
Mc Cann E and Fal’ko V I.Landau-level degeneracy and quantum Hall effect in a graphite bilayer[J].Phys Rev Lett,2006,96:086805.
Castro E V,Novoselov K S,Morozov S V,et al.Biased bilayer graphene:semiconductor with a gap tunable by the electric field effect[J].Phys Rev Lett,2007,99:216802.
Zhang Y,Tang T T,Girit C,et al.Direct Observation of a Widely Tunable Bandgap in Bilayer Graphene[J].Nature,2009,459:820-823.
Weitz R T,Allen M T,Feldman B E,et al.Broken-symmetry states in doubly gated suspended bilayer graphene[J].Science,2010,330:812-816.
Ohta T,Bostwick A,Seyller T,et al.Controlling the electronic structure of bilayer graphene[J].Science,2006,313:951-954.
Geim A K and Novoselov K S.The rise of graphene[J].Nature Mater,2007,6:183-191;Nilsson J,Castro Neto A H,Guinea F,et al.Transmission through a biased graphene bilayer barrier[J].Phys Rev B,2007,76:165416.
Qiao Z H,Tse W-K,Jiang H,et al.Two-dimensional topological insulator state and topological phase transition in bilayer graphene[J].Phys Rev Lett,2011,107:256801.
Bernevig B A,Hughes T L,and Zhang S-C.Quantum spin Hall effect and topological phase transition in Hg Te quantum wells[J].Science,2006,314:1757-1761.
K o¨nig M,Wiedmann S,Brune C,et al.Quantum spin Hall insulator state in Hg Te quantum wells[J].Science,2007,318:766-770.
Min H,Hill J E,Sinitsyn N A,et al.Intrinsic and Rashba spin-orbit interactions in graphene sheets[J].Phys Rev B,2006,74:165310.
Yao Y,Ye F,Qi X-L,et al.Spin-orbit gap of graphene:First-principles calculations[J].Phys Rev B,2007,75:041401.
Weeks C,Hu J,Alicea J,et al.Engineering a robust quantum spin Hall state in graphene via adatom deposition[J].Phys Rev X,2011,1:021001.
Hu J,Alicea J,Wu R Q,et al.Electron interactions and gap opening in graphene superlattices[J].Phys Rev Lett,2012,109:266801.
Yang Y,Xu Z,Sheng L,et al.Time-reversal-symmetry-broken quantum spin Hall effect[J].Phys Rev Lett,2011,107:066602.
Shevtsov O,Carmier P,Petitjean C,et al.Graphene-based heterojunction between two topological insulators[J].Phys Rev X,2012,2:031004.
Beugeling W,Goldman N,and Morais Smith C.Topological phases in a two-dimensional lattice:Magnetic field versus spin-orbit coupling[J].Phys Rev B,2012,86:075118.
Sun Q-F and Xie X C.CT-invariant quantum spin Hall effect in ferromagnetic graphene[J].Phys Rev Lett,2010,104:066805.
Thouless D J,Kohmoto M,Nightingale M P,et al.Quantized Hall conductance in a two-dimensional periodic potential[J].Phys Rev Lett,1982,49:405.
Sheng D N,Weng Z Y,Sheng L,et al.Quantum spin-Hall effect and topologically invariant Chern numbers[J].Phys Rev Lett,2006,97,036808.
Xiao D,Chang M-C,and Niu Q.Berry phase effects on electronic properties[J].Rev Mod Phys,2010,82:1959-2007.
Hasan M Z and Kane C L.Colloquium:Topological insulators[J].Rev Mod Phys,2010,82:3045-3067.
Prada E,San-Jose P,Brey L,et al.Band topology and the quantum spin Hall effect in bilayer graphene[J].Solid State Commun,2011,151:1075-1083.
Kim S,Lee K,and Tutuc E.Spin-polarized to valley-polarized transition in graphene bilayers atν=0 in high magnetic fields[J].Phys Rev Lett,2011,107:016803.
Zhang F,Jung J,Fiete G A,et al.Spontaneous quantum Hall states in chirally stacked few-layer graphene systems[J].Phys Rev Lett,2011,106:156801.
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