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The stability of two-dimensional magnetobipolarons in parabolic quantum dots

机译:抛物线量子点中二维磁双极子的稳定性

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Using a variational procedure based on Lee-Low-Pines and Huybrechts canonical transformations, we study the stability region of two-dimensional bipolarons confined in a parabolic quantum dot, subject to a uniform magnetic field. In the framework of our approach, we calculate the ground-state energy for two-dimensional magnetobipolarons, together with the free polaron ground-state energy, by performing a self consistent calculation. We then obtain the binding energy for two-dimensional magnetobipolarons, in the usual way, to explore the properties of bipolaron formation in two-dimensional quantum dot structures. The stability region is found to be very sensitive to the confinement length of the parabolic potential and to the magnetic field strength, as well as to the material parameters α and η. The stability region is also found to be remarkably enhanced by increasing the degree of spatial confinement and magnetic field. Our results are both in qualitative and quantitative agreement with those found in the literature.
机译:使用基于Lee-Low-Pines和Huybrechts典范变换的变分程序,我们研究了受均匀磁场约束的二维双极子在抛物线形量子点中的稳定区域。在我们的方法框架内,我们通过执行自洽计算来计算二维磁双极子的基态能量以及自由极化子的基态能量。然后,我们以通常的方式获得二维磁双极子的结合能,以探索二维量子点结构中双极子形成的特性。发现该稳定区域对抛物线电位的限制长度,磁场强度以及材料参数α和η非常敏感。还发现,通过增加空间限制程度和磁场强度,可以显着增强稳定区域。我们的结果与文献中的结果在定性和定量上都一致。

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