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arXiv 1704.00532cond-mat.mes-hall
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杂质自旋轨道散射中的逆自旋电流效应:图解法

Inverse spin galvanic effect in the presence of impurity spin-orbit scattering: a diagrammatic approach

Amin Maleki, Roberto Raimondi

摘要:

自旋-电荷互变是目前实验和理论研究的热点,既有其内在的兴趣,也有其在实现新的自旋电子功能方面的潜在开发。自旋轨道耦合是耦合电荷流和自旋极化的重要微观机制之一。二维电子气中的Rashba自旋-轨道耦合已被证明会产生逆自旋电流效应,即由电荷电流产生非平衡自旋极化。虽然Rashba模型可以在许多情况下应用于解释实验结果,但通常在给定的真实物理系统中,由于其他机制,如Dresselhaus体反转不对称性和杂质散射,也会发生自旋轨道耦合。在这项工作中,我们考虑的逆自旋伽伐尼效应存在的Rashba,Dresselhaus和杂质的自旋轨道散射。我们发现,反自旋电流效应的大小和形式大大修改的存在下的各种来源的自旋轨道耦合。事实上,自旋-轨道耦合通过将Elliott-Yafet机制添加到Dyakonov-Perel机制来影响自旋弛豫时间,并且通过引入新的自旋产生力矩来改变电流诱导的自旋极化的非平衡值。我们使用一个图形Kubo公式的方法来评估的自旋极化电荷电流响应函数。最后,我们评论我们的结果的实验结果的解释的相关性。

英文摘要:

Spin-charge interconversion is currently the focus of intensive experimental and theoretical research both for its intrinsic interest and for its potential exploitation in the realization of new spintronic functionalities. Spin-orbit coupling is one of the key microscopic mechanisms to couple charge currents and spin polarizations. The Rashba spin-orbit coupling in a two-dimensional electron gas has been shown to give rise to the inverse spin galvanic effect, i.e. the generation of a non-equilibrium spin polarization by a charge current. Whereas the Rashba model may be applied to the interpretation of experimental results in many cases, in general in a given real physical system spin-orbit coupling also occurs due other mechanisms such as Dresselhaus bulk inversion asymmetry and scattering from impurities. In this work we consider the inverse spin galvanic effect in the presence of Rashba, Dresselhaus and impurity spin-orbit scattering. We find that the size and form of the inverse spin galvanic effect is greatly modified by the presence of the various sources of spin-orbit coupling. Indeed, spin-orbit coupling affects the spin relaxation time by adding the Elliott-Yafet mechanism to the Dyakonov-Perel and, furthermore, it changes the non-equilibrium value of the current-induced spin polarization by introducing a new spin generation torque. We use a diagrammatic Kubo formula approach to evaluate the spin polarization-charge current response function. We finally comment about the relevance of our results for the interpretation of experimental results.

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