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Quantum kinetic equations for the ultrafast spin dynamics of excitons in diluted magnetic semiconductor quantum wells after optical excitation

机译:Quantum动力学方程在光学激发后稀释磁半导体量子井中的超快自旋动力学

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摘要

Quantum kinetic equations of motion for the description of the exciton spin dynamics in Ⅱ-Ⅵ diluted magnetic semiconductor quantum wells with laser driving are derived. The model includes the magnetic as well as the nonmagnetic carrier-impurity interaction, the Coulomb interaction, Zeeman terms, and the light-matter coupling, allowing for an explicit treatment of arbitrary excitation pulses. Based on a dynamics-controlled truncation scheme, contributions to the equations of motion up to second order in the generating laser field are taken into account. The correlations between the carrier and the impurity subsystems are treated within the framework of a correlation expansion. For vanishing magnetic field, the Markov limit of the quantum kinetic equations formulated in the exciton basis agrees with existing theories based on Fermi’s golden rule. For narrow quantum wells excited at the 1s exciton resonance, numerical quantum kinetic simulations reveal pronounced deviations from the Markovian behavior. In particular, the spin decays initially with approximately half the Markovian rate and a nonmonotonic decay in the form of an overshoot of up to 10% of the initial spin polarization is predicted.
机译:推导出具有激光驱动的Ⅱ-∞稀释磁半导体量子阱的Exciton旋转动力学描述的量子动力学方程。该模型包括磁性以及非磁性载体 - 杂质相互作用,库仑相互作用,Zeeman术语和灯具耦合,允许明确地处理任意激发脉冲。基于动力学控制的截断方案,考虑到生成激光场中的第二顺序的运动方程的贡献。载体和杂质子系统之间的相关性在相关膨胀的框架内处理。对于消失磁场,在激子基础上制定的量子动力学方程的马尔可夫极限与基于费米的黄金法则的现有理论同意。对于在1S激发器共振激发的狭窄量子孔,数值量子动力学模拟揭示了与马尔可夫行为的明显偏差。特别地,最初,旋转衰减,预测了大约半月形速率的大约一半,并且在高达10%的初始自旋极化的形式的形式中具有大约一半的非单调衰减。

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  • 来源
    《Physical Review. B, Condensed Matter》 |2017年第24期|245203.1-245203.17|共17页
  • 作者

    F. Ungar; M. Cygorek; V. M. Axt;

  • 作者单位

    Theoretische Physik Ⅲ Universit?t Bayreuth 95440 Bayreuth Germany;

    Theoretische Physik Ⅲ Universit?t Bayreuth 95440 Bayreuth Germany;

    Theoretische Physik Ⅲ Universit?t Bayreuth 95440 Bayreuth Germany;

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