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基于二维材料的自旋-轨道矩研究进展

何聪丽 许洪军 汤建 王潇 魏晋武 申世鹏 陈庆强 邵启明 于国强 张广宇 王守国

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基于二维材料的自旋-轨道矩研究进展

何聪丽, 许洪军, 汤建, 王潇, 魏晋武, 申世鹏, 陈庆强, 邵启明, 于国强, 张广宇, 王守国

Research progress of spin-orbit torques based on two-dimensional materials

He Cong-Li, Xu Hong-Jun, Tang Jian, Wang Xiao, Wei Jin-Wu, Shen Shi-Peng, Chen Qing-Qiang, Shao Qi-Ming, Yu Guo-Qiang, Zhang Guang-Yu, Wang Shou-Guo
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  • 在具有自旋-轨道耦合效应的材料中, 电荷流能够诱导产生垂直于电流方向的纯自旋流, 当其注入近邻的磁性层时, 会对其磁矩产生自旋-轨道矩. 自旋-轨道矩能够快速、高效地翻转磁矩, 为开发高性能的自旋电子器件提供了一种极佳的磁矩操控方式. 二维材料由于具有很多的优点, 如种类丰富、具有多样化的晶体结构和对称性、能够克服晶格失配形成高质量的异质结、具有强自旋-轨道耦合、电导率可调等, 为研究自旋-轨道矩提供了独特的平台, 因此引起了人们的广泛关注. 本文涵盖了近年来与二维材料及其异质结构中自旋-轨道矩研究相关的最新进展, 主要包括了基于非磁性二维材料(如MoS2, WSe2, WS2, WTe2, TaTe2, MoTe2, NbSe2, PtTe2, TaS2等)和磁性二维材料(如Fe3GeTe2, Cr2Ge2Te6等)的异质结中自旋-轨道矩的产生、表征和对磁矩的操控等. 最后指出了目前研究中尚未解决的问题与挑战.
    The spin-orbit torque generated by charge current in a strong spin-orbit coupling material provides a fast and efficient way to manipulate the magnetic moment in adjacent magnetic layers, which is expected to be used for developing low-power, high-performance spintronic devices. Two-dimensional materials have attracted great attention, for example, they have abundant species, a variety of crystal structures and symmetries, good adjustability of spin-orbit coupling strength and conductivity, and good ability to overcome the lattice mismatch to form high-quality heterojunctions, thereby providing a unique platform for studying the spin-orbit torques. This paper covers the latest research progress of spin-orbital torques in two-dimensional materials and their heterostructures, including their generations, characteristics, and magnetization manipulations in the heterostructures based on non-magnetic two-dimensional materials (such as MoS2, WSe2, WS2, WTe2, TaTe2, MoTe2, NbSe2, PtTe2, TaS2, etc.) and magnetic two-dimensional materials (such as Fe3GeTe2, Cr2Ge2Te6, etc.). Finally, some problems remaining to be solved and challenges are pointed out, and the possible research directions and potential applications of two-dimensional material spin-orbit torque are also proposed.
      通信作者: 王守国, sgwang@bnu.edu.cn
    • 基金项目: 国家自然科学基金(批准号: 51901025, 60573172, 51625101)、北京市自然科学基金重点项目(批准号: Z190007, Z190009)、中央高校基本科研业务费专项资金(批准号: 310421101)和香港研究资助局(批准号: ECS26200520)资助的课题
      Corresponding author: Wang Shou-Guo, sgwang@bnu.edu.cn
    • Funds: Project supported by the National Natural Science Foundation of China (Grant Nos. 51901025, 60573172, 51625101), the Key Program of the Natural Science Foundation of Beijing, China (Grant Nos. Z190007, Z190009), the Fundamental Research Funds for the Central Universities, China (Grant No. 310421101), and the Hong Kong Research Grants Council, China (Grant No. ECS26200520)
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  • 图 1  MoS2/Py异质结中ST-FMR信号的对称(a)和反对称(b)振幅随外加磁场与平面夹角θ的依赖关系(插图为基于MoS2/Py异质结的ST-FMR器件光学显微镜图)[59]; (c) MX2/CoFeB 异质结的SOT测量装置示意图; (d) 二次谐波方法测得二阶霍尔电阻与φ的函数关系, 外加磁场为100 Oe (1 Oe = 103/(4π) A/m)[60]; (e) WS2/Py双层器件几何结构示意图, 其中Vg通过SiO2介质层施加; (f)Vg对Py和WS2/Py双层的转矩比$ {\tau }_{\rm{FL}}/{\tau }_{\rm{DL}} $调控特性[61]

    Fig. 1.  Out-of-plane (OOP) angular (the applied field is described by the polar angle) dependence of symmetric (a) and antisymmetric (b) components of the ST-FMR signal based on MoS2/Py heterostructure (the inset is photo image of ST-FMR device)[59]; (c) measurement setup of SOT measurements for the MX2/CoFeB bilayer; (d) second-harmonic Hall resistance as a function of φ with an external magnetic field 100 Oe applied[60]; (e) schematic of the WS2/Py bilayer device geometry, where Vg was applied through the SiO2 dielectric layer; (f) torque ratio $ {\tau }_{\rm{FL}}/{\tau }_{\rm{DL}} $ dependence of Vg for Py and WS2/Py bilayer[61].

    图 2  (a) WTe2/Py异质结样品几何结构示意图; (b) WTe2/Py器件的对称和反对称ST-FMR信号与面内磁场角度的依赖关系, 其中电流平行于a[58]; (c) 由MOKE图像捕捉到的电流驱动磁矩翻转过程[62]; (d) 自旋电导率随MoTe2厚度的变化关系[65]; (e) MoTe2单斜1T′相的晶体结构和20层MoTe2薄膜的能带结构[70]; (f) PtTe2/Py器件ST-FMR测量SOT效率ξSOT和自旋霍尔电导率$ {\sigma }_{\rm{s}} $的厚度依赖性; (g) PtTe2/Au/CoTb结构和PtTe2中电流产生的SOT的示意图; (h)在不同的面内磁场下, PtTe2中电流产生的SOT驱动具有垂直磁各向异性的CoTb层磁矩翻转[68]

    Fig. 2.  (a) Schematic of the bilayer WTe2/Py sample geometry; (b) symmetric and antisymmetric ST-FMR resonance components for a WTe2 (5.5 nm)/Py (6 nm) device as a function of in-plane magnetic-field angle, with current applied parallel to the a-axis[58]; (c) switching process captured by MOKE images[62]; (d) spin conductivities as a function of the thickness of MoTe2, where σS stands for the conventional damping-like torque, σB stands for the out-of-plane damping-like torque, and σT stands for the out-of-plane field-like torque[65]; (e) crystal structure of the monoclinic 1T′ phase of MoTe2 and band structure of a MoTe2 slab with 20 monolayers[70]; (f) thickness dependence of ξSOT and spin Hall conductivity σs of PtTe2/Py measured by ST-FMR; (g) schematic layout for PtTe2/Au/CoTb stack and the SOT generated by the majority of current flowing in PtTe2; (h) current-induced switching of the CoTb layer by SOT from PtTe2 under different in-plane field[68].

    图 3  FGT/Pt双层器件的示意图(a)和SOT驱动的垂直磁矩翻转(b)[88]; (c) SOT驱动FGT磁矩翻转有效翻转电流随施加面内磁场的变化[89]; (d) 基于FGT的磁存储器件原理图及电流诱导的矫顽场大幅度降低, 从而降低写入电流密度[90]; (e) 基于CGT/Ta异质结Hall器件的原理图和4 K温度下施加流过Ta的电流Idc和平面内磁场Hx组合时的磁矩mz相图[91]; (f) FGT/WTe2双层结构的原子示意图和不同电流密度下FGT/WTe2 霍尔条在10 K垂直磁场下的反常霍尔电阻[92]

    Fig. 3.  Schematic view (a) and SOT-driven perpendicular magnetization switching (b) in the FGT/Pt bilayer device[88]; (c) current-induced magnetization switching of FGT and effective switching current as a function of applied in-plane magnetic field[89]; (d) schematic of FGT-based magnetic memory device and the current-induced substantial reduction of the coercive field and then reduction of the write current[90]; (e) schematic of a fabricated Hall bar device from a CGT/Ta heterostructure and phase diagram of mz for applied combinations of Idc and Hx at 4 K[91]; (f) atomic schematic view of FGT/WTe2 bilayer structure and anomalous Hall resistance of the FGT/WTe2 Hall bar under a perpendicular magnetic field at 10 K with various current densities[93].

    表 1  已报道的实验研究工作中TMD材料的晶体结构、制备方法、TMD/FM异质结中的SOT的表征方法以及自旋霍尔电导

    Table 1.  Crystal structure, preparation method, method for SOT measurement of the TMD/FM heterostructure, and spin Hall conductance of TMD materials in the previous studies.

    TMD材料空间群制备方法表征方法自旋霍尔电导$/[{10}^{3}({\hbar /2{\rm{e}}} )$ (Ω·m)–1]文献
    MoS2P6/mmcCVDSHH$ {\sigma }_{\rm{A}}= $ 2.9[60]
    WSe2P6/mmcCVDSHH$ {\sigma }_{\rm{A}}= $ 5.5[60]
    WS2P6/mmcCVDSHH$ {\sigma }_{\rm{A}}, {\sigma }_{\rm{S}} $ observed[61]
    WTe2Pmn21ExfoliationST-FMR/SHH$ {\sigma }_{\rm{A}}= $ 9 ± 3, $ {\sigma }_{\rm{S}}= $ 8 ± 2, $ {\sigma }_{\rm{B}}= $ 3.6 ± 0.8[58]
    WTe2Pmn21ExfoliationST-FMR/SHH$ {\sigma }_{\rm{A}}, {\sigma }_{\rm{S}} $, ${\sigma }_{\rm B}$ observed[62]
    TaTe2C2/mExfoliationST-FMR/SHH$ {\sigma }_{\rm{A}}, {\sigma }_{\rm{S}} $, ${\sigma }_{\rm B}$ observed[64]
    MoTe2P21/mExfoliationST-FMR${\sigma }_{\rm{S} }=4.4 —8.0,$ ${\sigma }_{\rm{B} }=0.04—1.6,$ ${\sigma }_{\rm{T} }=0.026—1.0$[65]
    NbSe2P63/mmcExfoliationST-FMR${\sigma }_{\rm{A} }=0— 40,$ ${\sigma }_{\rm{S} }=0— 13,$ ${\sigma }_{\rm{T} }=- 2—3.5$[66]
    PtTe2CVDST-FMR${\sigma }_{\rm{S} }=0.20—1.6\times {10}^{2}$[68]
    TaS2Ion-beam sputteringST-FMR/SHH$ {\sigma }_{\rm{S}}=14.9\times {10}^{2} $[69]
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出版历程
  • 收稿日期:  2021-01-02
  • 修回日期:  2021-01-24
  • 上网日期:  2021-02-24
  • 刊出日期:  2021-06-20

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