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Ab-initio modeling of asymmetrical finite-barrier quantum wire structures

机译:不对称有限势垒量子线结构的从头算建模

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A rigorous semi-numerical method for analyzing quantum wire and quantum dot structures has been developed. The method consists of developing a hierarchy of auxiliary problems which mimic a given (original) problem with increasing similarity and resolution. In each generation of the auxiliary problems the differential operators involved are Hermitian, thus ensuring positivity of the eigenvalues (eigenenergies of the system) and orthogonality of the corresponding eigenfunctions. Details of the method, its robustness and versatility are demonstrated by analyzing a quantum wire structure characterized in terms of a fairly complex potential function. Application of the proposed method to several structures involving periodically arranged finite-aperture quantum wires, sandwiched between symmetric or asymmetric finite barriers, will conclude the paper.
机译:已经开发出一种严格的半数值方法来分析量子线和量子点结构。该方法包括开发辅助问题的层次结构,这些辅助问题以增加的相似性和解决方案来模仿给定(原始)问题。在每一代辅助问题中,所涉及的微分算子是埃尔米特算子,从而确保了特征值(系统的本征能量)的正性和相应特征函数的正交性。通过分析以相当复杂的势函数为特征的量子线结构,证明了该方法的详细信息,其鲁棒性和多功能性。所提出的方法在涉及周期性排列的有限孔量子线的几种结构中的应用,将其夹在对称或不对称的有限势垒之间。

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