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Electric field induced topological phase transition and large enhancements of spin-orbit coupling and Curie temperature in two-dimensional ferromagnetic semiconductors

机译:电场诱导拓扑相变,旋转轨道耦合和二维铁磁半导体中居里温度的大增强

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摘要

Tuning the topological and magnetic properties of materials by applying an electric field is widely used in spintronics. In this work, we find a topological phase transition from topologically trivial to nontrivial states at an external electric field of about 0.1 V/A in a MnBi_2Te_4 monolayer that is a topologically trivial ferromagnetic semiconductor. It is shown that when electric field increases from 0 to 0.15 V/A, the magnetic anisotropy energy (MAE) increases from about 0.1 to 6.3 meV, and the Curie temperature T_C increases from 13 to about 61 K. The increased MAE mainly comes from the enhanced spin-orbit coupling due to the applied electric field. The enhanced T_C can be understood from the enhanced p-d hybridization and decreased energy difference between p orbitals of Te atoms and d orbitals of Mn atoms. Moreover, we propose two Janus materials. MnBi_2Se_2Te_2 and MnBi_2S_2Te_2 monolayers with different internal electric polarizations, which can realize the quantum anomalous Hall effect (QAHE) with Chern numbers C = 1 and C = 2, respectively. Our study not only exposes the electric field induced exotic properties of the MnBi_2Te_4 monolayer but also proposes materials to realize QAHE in ferromagnetic Janus semiconductors with electric polarization.
机译:通过施加电场调节材料的拓扑和磁性,广泛用于闪蒸。在这项工作中,我们在MNBI_2TE_4单层中的外部电场处发现从拓扑上微不足道到非增长状态的拓扑阶段转变在MNBI_2TE_4单层中的外部电场,该晶体电场是拓扑普通的铁磁半导体。结果表明,当电场从0到0.15 V / A增加时,磁各向异性能量(MAE)从约0.1到6.3mev增加,并且居里温度T_c从13到约61 k增加。增加的MAE主要来自由于所施加的电场引起的增强旋转轨道耦合。可以从增强的P-D杂交中理解增强的T_C,并降低了Te原子的P轨道与Mn原子的D轨道之间的能量差。此外,我们提出了两种Janus材料。 MNBI_2SE_2TE_2和MNBI_2S_2TE_2具有不同内部电极偏振的单层,其可以分别实现CHERN NUMBER C = 1和C = 2的量子异常霍尔效应(QAHE)。我们的研究不仅暴露了MNBI_2TE_4单层的电场诱导的异国情调性质,而且提出了具有电极化的铁磁Janus半导体中的Qahe的材料。

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  • 来源
    《Physical review.B.Condensed matter and materials physics》 |2021年第10期|104403.1-104403.7|共7页
  • 作者单位

    Kavli Institute for Theoretical Sciences and CAS Center for Excellence in Topological Quantum Computation University of Chinese Academy of Sciences Beijing 100190 China;

    School of Physical Sciences University of Chinese Academy of Sciences Beijing 100049 China;

    Kavli Institute for Theoretical Sciences and CAS Center for Excellence in Topological Quantum Computation University of Chinese Academy of Sciences Beijing 100190 China Physical Science Laboratory Huairou National Comprehensive Science Center Beijing 101400 China;

    Kavli Institute for Theoretical Sciences and CAS Center for Excellence in Topological Quantum Computation University of Chinese Academy of Sciences Beijing 100190 China School of Physical Sciences University of Chinese Academy of Sciences Beijing 100049 China Physical Science Laboratory Huairou National Comprehensive Science Center Beijing 101400 China;

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