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Geometry and linearly polarized cavity photon effects on the charge and spin currents of spin-orbit interacting electrons in a quantum ring

机译:几何和线性极化腔光子对电荷和电荷的影响   自旋轨道的自旋电流在量子环中相互作用电子

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摘要

We calculate the persistent spin current inside a quantum ring as a functionof the strength of the Rashba or Dresselhaus spin-orbit interaction. We provideanalytical results for the spin current of a one-dimensional (1D) ring ofnon-interacting electrons for comparison. Furthermore, we calculate the timeevolution in the transient regime of a two-dimensional (2D) quantum ringconnected to electrically biased semi-infinite leads using atime-convolutionless non-Markovian generalized master equation. In the lattercase, the electrons are correlated via the Coulomb interaction and the ring canbe embedded in a photon cavity with a single mode of linearly polarized photonfield. The electron-electron and electron-photon interactions are described byexact numerical diagonalization. The photon field can be polarizedperpendicular or parallel to the charge transport. We find a pronounced chargecurrent dip associated with many-electron level crossings at theAharonov-Casher phase $\Delta\Phi=\pi$, which can be disguised by linearlypolarized light. Qualitative agreement is found for the spin currents of the 1Dand 2D ring. Quantatively, however, the spin currents are weaker in the morerealistic 2D ring, especially for weak spin-orbit interaction, but can beconsiderably enhanced with the aid of a linearly polarized electromagneticfield. Specific spin current symmetries relating the Dresselhaus spin-orbitinteraction case to the Rashba one are found to hold for the 2D ring in thephoton cavity.
机译:我们计算量子环内部的持久自旋电流,作为拉什巴或德莱塞豪斯自旋轨道相互作用强度的函数。我们提供非相互作用电子的一维(1D)环自旋电流的分析结果,以进行比较。此外,我们使用无时间卷积的非马尔可夫广义主方程来计算连接到电偏置的半无限引线的二维(2D)量子环的瞬态状态下的时间演化。在后一种情况下,电子通过库仑相互作用进行关联,并且该环可以通过线性极化光子场的单一模式嵌入光子腔中。通过精确的数值对角线化描述了电子-电子和电子-光子的相互作用。光子场可以垂直或平行于电荷传输极化。我们发现与Aharonov-Casher相$ \ Delta \ Phi = \ pi $处的多电子能级交叉相关的明显的充电电流骤降,可以用线性偏振光掩盖。找到了1D和2D环的自旋电流的定性一致性。但是,从数量上讲,在更现实的2D环中,自旋电流较弱,特别是对于自旋轨道相互作用较弱的情况,但借助线性极化电磁场可以大大提高自旋电流。发现将Dresselhaus自旋轨道相互作用情形与Rashba情形相关的特定自旋电流对称性适用于光子腔中的二维环。

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