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Investigation of Coulomb-induced coupling in semiconductor nanostructures using 2D Fourier-Transform-Spectroscopy

机译:使用2D傅里叶变换光谱研究半导体纳米结构耦合的研究

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Two-Dimensional Fourier-Transform-Spectroscopy (2DFTS) is a novel method for the experimental investigation of many-body interactions in semiconductor nanostructures [1]. It displays directly the heavy-hole (hh) and light-hole (lh) excitonic transitions in III-V-quantum wells along the main diagonal of a two-dimensional plot which is spanned by the excitation energy -hω{sub}τ and the emission energy hω{sub}t. In addition, characteristic signatures due to continuum excitations appear as well as mixed peaks in off-diagonal positions resulting from various couplings. Using a one-dimensional tight-binding model which contains the correct selection rules we compute 2DFTS in the coherent χ{sup}(3)-limit. By comparing theoretical spectra resulting from different orders in the Coulomb interaction we can clearly identify the influence of the many-particle interaction on the various signatures that are visible in the spectrograms. The distribution of the peak heights, their magnitude, and their line-shape are of particular interest. Co-circularly polarized excitation pulses are considered. Figure 1d shows the result taking into account only the Pauli-blocking nonlinearity. The upper diagonal peak corresponds to the hh- and the lower one to the lh-excitonic resonance. The structure along the diagonal is due to the continuum, which in this calculation appears as a succession of peaks due to the finite energy resolution in our calculations. The fact that the continuum appears at the diagonal confirms that in this limit it is partly represented by an ensemble of uncoupled two-level systems. However, the vertical signatures confirm the coupling of the continuum to the exciton by the Pauli-nonlinearity. In the Hartree-Fock results, Fig. 1c, the continuum peaks along the diagonal vanish, i.e., the ensemble of uncoupled two-level systems becomes completely inadequate. Due to the fact that for the chosen co-circular polarization the hh- and lh-excitonic resonances belong to optically uncoupled subspaces there are no mixed excitonic peaks in off-diagonal positions within Hartree-Fock. Including the many-body correlations, Fig. 1b, leads to significant changes of the excitonic resonances on the diagonal and the appearance of their mixed contributions at non-diagonal positions. E.g., the mixed excitonic peak below the diagonal is a pure correlation contribution. The upper non-diagonal peak is suppressed due to small overlap with the excitation pulse spectrum together with the smaller dipole matrix element of the lh-exciton. It is also evident that there are strong couplings between the excitons and the continuum due to correlations, as evidenced by the enhanced vertical continuum features. The peak distribution and their lineshape show a good agreement with the experiment Fig. 1a. This demonstrates that this method is able to provide a wide spectrum of information about Coulomb-induced couplings in various systems. In particular, the measurement of real and imaginary parts gives additional phase-dependent information and biexcitonic contributions can be studied by analyzing at the polarization dependence of the spectra [2].
机译:二维傅立叶变换光谱(2DFT)是一种新的半导体纳米结构中许多体相互作用的实验方法[1]。它直接显示在III-V量子阱中沿着二维图的主要对角线直接显示III-V量子孔,其被激励能量-HΩ{sub}τ跨越发射能量Hω{Sub} T。另外,由于连续兴奋引起的特征签名以及由各种联接器产生的非对角线位置的混合峰。使用包含正确选择规则的一维紧密绑定模型,我们在相干χ{sup}(3)中计算2dfts。通过比较来自库仑相互作用中不同订单所产生的理论光谱,我们可以清楚地识别在谱图中可见的各种签名上的许多粒子相互作用的影响。峰值高度,它们的幅度和它们的线形状的分布特别感兴趣。考虑了共圆偏振激励脉冲。图1D显示了仅考虑了Pauli阻断非线性的结果。上对角线峰值对应于HH-和下一个到LH-激发器共振。沿着对角线的结构是由于连续体,在该计算中,由于我们计算中的有限能量分辨率,这在该计算中作为峰的连续。连续uum出现在对角线上的事实证实,在该限制中,它部分地由未耦合的双级系统的集合表示。然而,垂直签名通过Pauli-Nonlinearity确认连续um与激子的耦合。在Hartree-Fock结果中,图。在图1C中,沿着对角线消失的连续体峰值,即未耦合的两级系统的集合变得完全不足。由于对于所选择的共圆极化,HH-和LH和LH-EXICIZONONON共振属于光学未耦合子空间,在HARTREE-FOCK内没有偏离对角线位置的混合激发峰。包括许多身体相关性,图1B,导致兴奋剂谐振在对角线上的显着变化和它们在非对角线位置处的混合贡献的外观。例如,对角线以下的混合激发峰是纯相关贡献。由于具有激励脉冲光谱的小重叠与LH-Exciton的较小偶极矩阵元件一起抑制了上部非对角线峰值。也显而易见的是,由于相关性的垂直连续体特征,激子琴和连续体之间存在强大的联轴器。峰值分布及其线厚度与实验表明良好的一致性。1A。这表明该方法能够提供关于各种系统中的库仑诱导的耦合的广谱信息。特别地,实体和虚部的测量提供了额外的相位依赖性信息,并且可以通过在光谱的偏振依赖性处分析来研究Biexcitonic贡献[2]。

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