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首页> 外文期刊>Optical and quantum electronics >Effect of electron-electron interactions on optical properties of GaN/AIN quantum wells: a nonlinear Schroedinger equation approach
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Effect of electron-electron interactions on optical properties of GaN/AIN quantum wells: a nonlinear Schroedinger equation approach

机译:电子 - 电子相互作用对GaN / AIN量子阱光学性质的影响:非线性施林方程方法

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摘要

Researchers usually neglect the electron-electron interaction effect when they study the optical properties of semiconducting nanostructures through the compact density matrix approach. In the existing papers, this work has also been done through self-consistent solution of the Schrodinger and Poisson equations. For the first time, we have investigated the electronic and optical properties of wurtzite GaN/AlN quantum wells in the presence of electron-electron interactions assuming weak electron-electron scattering through a numerical solution of a nonlinear Schrodinger equation. It is shown that the electron-electron interaction effect leads to the removal of the N-fold degeneracy in the energy levels of N-well multiple quantum well systems. Effects of different parameters such as electric field, the strength of the electron-electron interaction, a total length of the system and also two different numbers of wells (1 and 2) on the mentioned optical properties have been investigated. Also, we observed redshifts in the optical rectification coefficient peak positions when the nonlinear parameter increased. Finite difference self-consistent method was employed to solve the nonlinear Schrodinger equation and we demonstrated the method convergence. Finally, we illustrated the accuracy of the method by comparing our energy values with those of the Sinc method.
机译:当通过紧凑的密度矩阵方法研究半导体纳米结构的光学性质时,研究人员通常忽略电子相互作用效应。在现有论文中,这项工作也通过Schrodinger和Poisson方程的自我致力于解决方案来完成。首次研究了诸如通过非线性Schrodinger方程的数值溶液的弱电子电子散射的电子 - 电子相互作用存在于电子相互作用的情况下,研究了Wurtzite GaN / Aln量子孔的电子和光学性质。结果表明,电子 - 电子相互作用效果导致在N阱多量子阱系统的能量水平中去除n倍退化。已经研究了不同参数如电场,电子 - 电子相互作用的强度,系统的总长度以及所提到的光学性质上的两个不同数量的孔(1和2)的影响。而且,当非线性参数增加时,我们观察到光学整流系数峰值位置的红移。采用有限差异自洽方法来解决非线性Schrodinger方程,我们证明了该方法收敛性。最后,我们通过将我们的能量值与SINC方法的能量值进行比较来说明方法的准确性。

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