Spatial and fine energy structure of indirect exciton

IF 1.6 4区 物理与天体物理 Q3 PHYSICS, CONDENSED MATTER
V. P. Dzyuba, O. B. Vitrik
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引用次数: 0

Abstract

Quantum states of a spatially indirect exciton (IX), including its binding energy, are largely determined by the geometry of the spatial quantum structure consisting of (IX) and the interface (IXI). Unfortunately, this fact has been poorly studied both experimentally and theoretically. In this paper, the parameters of the IXI geometry and their effect on the IX binding energy spectrum are analytically investigated for the first time. For this purpose, the potential of the Coulomb interaction of an electron and a hole is determined using the image method. It is shown that the geometry parameters are quantized, and the effective permittivity of the interface becomes dependent on the orbital and magnetic quantum numbers of IX. A nonlinear dependence of the IX binding energy on the geometric parameters is observed. All these manifestations of the geometry are accessible to experimental observation. Each geometry has its own quantum states. This opens up the possibility of using IXI in exciton spectroscopy of the interface layer. The controllability of the IXI geometry by polarized light allows us to hope for using quantum geometric states of IX as qubits. In this work, various geometric states IX of two planar heterostructures SiO2/Si3N4 and GaAs/CdSe were modeled as an example.

Graphical abstract

间接激子的空间精细能量结构
空间间接激子(IX)的量子态,包括其结合能,在很大程度上是由(IX)和界面(IXI)组成的空间量子结构的几何形状决定的。不幸的是,这一事实在实验和理论上都很少研究。本文首次分析研究了IXI的几何参数及其对IX结合能谱的影响。为此,利用图像法确定了电子与空穴的库仑相互作用的势。结果表明,几何参数是量子化的,界面的有效介电常数与IX的轨道量子数和磁量子数有关。观察到IX结合能对几何参数的非线性依赖。所有这些几何的表现都可以用实验观察得到。每种几何形状都有自己的量子态。这开辟了在界面层激子光谱中使用IXI的可能性。偏振光对IX几何的可控性使我们有希望使用IX的量子几何态作为量子比特。本文以SiO2/Si3N4和GaAs/CdSe两种平面异质结构的不同几何状态IX为例进行了建模。图形抽象
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
The European Physical Journal B
The European Physical Journal B 物理-物理:凝聚态物理
CiteScore
2.80
自引率
6.20%
发文量
184
审稿时长
5.1 months
期刊介绍: Solid State and Materials; Mesoscopic and Nanoscale Systems; Computational Methods; Statistical and Nonlinear Physics
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