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Excitons and shallow impurities inGaAs−Ga1−xAlxAssemiconductor heterostructures within a fractional-dimensional space approach: Magnetic-field effects

机译:激子和浅杂质Ingaas-Ga1-Xalxassymondumondumondummons异质结构在分数维空间方法中:磁场效应

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摘要

The fractional-dimensional space approach is extended to study exciton and shallow-donor states in symmetric-coupled GaAs-Ga1-xAlxAs multiple quantum wells. In this scheme, the real anisotropic 'exciton (or shallow donor) plus multiple quantum well' semiconductor system is mapped, for each exciton (or donor) state, into an effective fractional-dimensional isotropic environment, and the fractional dimension is essentially related to the anisotropy of the actual semiconductor system. Moreover, the fractional-dimensional space approach was extended to include magnetic-field effects in the study of shallow-impurity states in GaAs-Ga1-xAlxAs quantum wells and superlattices. In our study, the magnetic field was applied along the growth direction of the semiconductor heterostructure, and introduces an additional degree of confinement and anisotropy besides the one imposed by the heterostructure barrier potential. The fractional dimension is then related to the anisotropy introduced both by the heterostructure barrier potential and magnetic field. Calculations within the fractional-dimensional space scheme were performed for the binding energies of 1s-like heavy-hole direct exciton and shallow-donor states in symmetric-coupled semiconductor quantum wells, and for shallow-impurity states in semiconductor quantum wells and superlattices under growth-direction applied magnetic fields. Fractional-dimensional theoretical results are shown to be in good agreement with previous variational theoretical calculations and available experimental measurements.
机译:分数尺寸空间方法扩展到研究Exciton和浅供体状态在对称耦合的GaAs-Ga1-Xalxas多量子孔中。在该方案中,对于每个激子(或供体)状态,实际各向异性'激子(或浅供体)加上多量子阱'半导体系统成有效的分数尺寸各向同性环境,并且分数尺寸基本上与之相关实际半导体系统的各向异性。此外,延长分数维空间方法以包括在GaAs-Ga1-Xalxas量子孔和超晶格中的浅杂质状态研究中的磁场效应。在我们的研究中,沿着半导体异质结构的生长方向施加磁场,并且除了异质结构阻挡电位施加的施加之外,还引入额外的限制和各向异性。然后,分数尺寸与异质屏障电位和磁场引入的各向异性有关。对对称耦合的半导体量子阱中的1S状重孔直接激子和浅供体状态的结合能量进行分数尺寸空间方案的计算,以及用于半导体量子孔中的浅杂质状态和生长下的超晶片 - 一个应用磁场。分数尺寸理论结果显示与先前的变分理论计算和可用的实验测量有关。

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