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Berry 相位理论的 Dzyaloshinskii-Moriya 相互作用和自旋轨道扭矩。

Berry phase theory of Dzyaloshinskii-Moriya interaction and spin-orbit torques.

机构信息

Peter Grünberg Institut and Institute for Advanced Simulation, Forschungszentrum Jülich and JARA, D-52425 Jülich, Germany.

出版信息

J Phys Condens Matter. 2014 Mar 12;26(10):104202. doi: 10.1088/0953-8984/26/10/104202. Epub 2014 Feb 19.

Abstract

Recent experiments on current-induced domain-wall motion in chiral domain walls reveal important contributions both from spin-orbit torques (SOTs) and from the Dzyaloshinskii-Moriya interaction (DMI). We derive a Berry phase expression for the DMI and show that within this Berry phase theory DMI and SOTs are intimately related, in a way formally analogous to the relation between orbital magnetization (OM) and anomalous Hall effect (AHE). We introduce the concept of the twist torque moment, which probes the internal twist of wavepackets in chiral magnets in a similar way as the orbital moment probes the wavepacket's internal self-rotation. We propose to interpret the Berry phase theory of DMI as a theory of spiralization in analogy to the modern theory of OM. We show that the twist torque moment and the spiralization together give rise to a Berry phase governing the response of the SOT to thermal gradients, in analogy to the intrinsic anomalous Nernst effect. The Berry phase theory of DMI is computationally very efficient because it only needs the electronic structure of the collinear magnetic system as input. As an application of the formalism we compute the DMI in Co/Pt(111), O/Co/Pt(111) and Al/Co/Pt(111) magnetic bi- and trilayers and show that the DMI is highly anisotropic in these systems.

摘要

最近在螺旋畴壁中的电流诱导畴壁运动的实验中发现,自旋轨道扭矩(SOT)和 Dzyaloshinskii-Moriya 相互作用(DMI)都有重要贡献。我们推导出 DMI 的 Berry 相位表达式,并表明在这个 Berry 相位理论中,DMI 和 SOT 密切相关,在形式上类似于轨道磁化(OM)和反常霍尔效应(AHE)之间的关系。我们引入了扭曲力矩的概念,它以类似于轨道矩探测波包内部自旋转的方式探测手性磁体中波包的内部扭曲。我们提出将 DMI 的 Berry 相位理论解释为螺旋化理论,类似于现代 OM 理论。我们表明,扭曲力矩和螺旋化一起产生了一个控制 SOT 对热梯度响应的 Berry 相位,类似于本征反常 Nernst 效应。DMI 的 Berry 相位理论在计算上非常高效,因为它只需要作为输入的共线磁系统的电子结构。作为形式主义的应用,我们计算了 Co/Pt(111)、O/Co/Pt(111) 和 Al/Co/Pt(111) 磁性双层和三层中的 DMI,并表明在这些系统中 DMI 具有高度各向异性。

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