Quantum spin Hall effect in a square-lattice model under a uniform magnetic field
We study a toy square-lattice model under a uniform magnetic field. Using the Landauer Biittiker fornmla, we calculate the transport properties of the system on a two-terminal, a four-terminal and a six-terminM device. W'e find that the quantum spin Hall (QSH) effect appears ill energy ranges where...
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Veröffentlicht in: | Chinese physics B 2012-07, Vol.21 (7), p.478-483, Article 077303 |
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description | We study a toy square-lattice model under a uniform magnetic field. Using the Landauer Biittiker fornmla, we calculate the transport properties of the system on a two-terminal, a four-terminal and a six-terminM device. W'e find that the quantum spin Hall (QSH) effect appears ill energy ranges where the spin-up and spin-down subsystems have different filling factors. We also study the robustness of the resulting QSH effect and find that it is robust when the Fermi levels of both spin subsystems are far away from the energy plateaus but is fragile when the Fermi level of any spin subsystem is near the energy plateaus. These results provide an example of the QSH effect with a physical origin other than time-reversal (TR) preserving spin-orbit coupling (SOC). |
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Using the Landauer Biittiker fornmla, we calculate the transport properties of the system on a two-terminal, a four-terminal and a six-terminM device. W'e find that the quantum spin Hall (QSH) effect appears ill energy ranges where the spin-up and spin-down subsystems have different filling factors. We also study the robustness of the resulting QSH effect and find that it is robust when the Fermi levels of both spin subsystems are far away from the energy plateaus but is fragile when the Fermi level of any spin subsystem is near the energy plateaus. 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subjects | Devices Fermi level Fermi surfaces Magnetic fields Mathematical models Origins Robustness Spin-orbit interactions Transport properties 均匀磁场 子系统 格子模型 正方形 能量范围 费米能级 量子自旋 霍尔效应 |
title | Quantum spin Hall effect in a square-lattice model under a uniform magnetic field |
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