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3D self-consistent solution of Poisson and Schrodinger equations for electrostatically formed quantum dot

机译:静电形成量子点的Poisson和Schrodinger方程的3D自洽解

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In this work we discuss 3D selfconsistent solution of Poisson and Schrodinger equations for electrostatically formed quantum dot. 3D simulations give detailed insight into the energy spectrum of the device and allow us to find values of respective voltages ensuring given number of electrons in the dot. We performed calculations for fully 3D potential and apart from that calculations for the same potential separated into two independent parts, i.e. regarding to the plane of 2DEG and to the direction perpendicular to the meant plane. We found that calculations done for the two independent parts of the potential give good information about quantum dot properties and they are much faster compared to fully 3D simulations.
机译:在这项工作中,我们讨论了静电形成量子点的Poisson和Schrodinger方程的3D自洽解。 3D模拟可深入了解设备的能谱,使我们能够找到相应电压值,以确保点中给定数量的电子。我们对完全3D电位进行了计算,除此以外,对于将相同电位分为两个独立部分的计算,即关于2DEG平面和垂直于所要平面的方向。我们发现,针对电势的两个独立部分进行的计算可以提供有关量子点属性的良好信息,并且与完全3D仿真相比,它们要快得多。

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