平面Ge/GeSi异质结构中的线性动量自旋轨道相互作用和自旋量子比特

Esteban A. Rodríguez-Mena, José Carlos Abadillo-Uriel, Gaëtan Veste, Biel Martinez, Jing Li, Benoît Sklénard, Yann-Michel Niquet
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引用次数: 2

摘要

我们用原子紧密结合的方法研究了Ge/GeSi异质结构价带中线性动量自旋轨道相互作用的存在性。我们证明了Ge/GeSi界面的对称性破缺导致重空穴的线性dresselhaus型相互作用。这种相互作用是由界面引起的重孔/轻孔混合引起的,可以通过对最小Luttinger-Kohn,四个波段$\mathbf{k}\ifmmode\cdot\else\textperiodcenter \fi{}\mathbf{p}$哈密顿量进行适当的校正来捕获。它依赖于Ge/GeSi界面的陡峭度,如果相互扩散足够强,它会被抑制。除了Dresselhaus相互作用外,Ge/GeSi界面也对空穴的面内旋磁因子$g$有贡献。紧密结合的计算还强调了一个小的线性Rashba相互作用的存在,这是由Ge/GeSi异质结构的低结构对称性导致的重孔/轻孔流形与导带之间的耦合造成的。这些相互作用可以用来驱动空穴自旋。线性的Dresselhaus相互作用可能特别地支配着面外磁场器件的物理特性。然而,当磁场位于平面内时,它的效率通常远低于$g$张量调制机制,这种调制机制是由点在不可分离的、不均匀的电场和应变中的运动引起的。
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Linear-in-momentum spin orbit interactions in planar Ge/GeSi heterostructures and spin qubits
We investigate the existence of linear-in-momentum spin orbit interactions in the valence band of Ge/GeSi heterostructures using an atomistic tight-binding method. We show that symmetry breaking at the Ge/GeSi interfaces gives rise to a linear Dresselhaus-type interaction for heavy holes. This interaction results from the heavy-hole/light-hole mixings induced by the interfaces and can be captured by a suitable correction to the minimal Luttinger-Kohn, four bands $\mathbf{k}\ifmmode\cdot\else\textperiodcentered\fi{}\mathbf{p}$ Hamiltonian. It is dependent on the steepness of the Ge/GeSi interfaces, and is suppressed if interdiffusion is strong enough. Besides the Dresselhaus interaction, the Ge/GeSi interfaces also make a contribution to the in-plane gyromagnetic $g$ factors of the holes. The tight-binding calculations also highlight the existence of a small linear Rashba interaction resulting from the couplings between the heavy-hole/light-hole manifold and the conduction band enabled by the low structural symmetry of Ge/GeSi heterostructures. These interactions can be leveraged to drive the hole spin. The linear Dresselhaus interaction may, in particular, dominate the physics of the devices for out-of-plane magnetic fields. When the magnetic field lies in-plane, it is, however, usually far less efficient than the $g$-tensor modulation mechanisms arising from the motion of the dot in nonseparable, inhomogeneous electric fields and strains.
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