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Hole Subbands In Quantum Wells: Exact Solution For Six-dimensional Luttinger-kohn Hamiltonian

机译:量子阱中的空穴子带:六维Luttinger-kohn哈密顿量的精确解

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The exact solution for wavefunctions of six-dimensional Luttinger-Kohn Hamiltonian, describing the valence band of cubic semiconductors in the effective mass approximation, is derived. The problem of space quantization for a rectangular quantum well with finite depth is solved. The wavefunctions of carriers in the quantum well are built up of a complete set of exact wavefunctions for the bulk materials constituting the heterojunction. Obtained formulae for wavefunctions permit one to derive the analytical expression for a determinant, which nulls give the allowed energy values. Comparison of the energy spectra for the Si/Si_(0.88)Ge_(0.12) quantum well obtained in the framework of the developed technique, and using four-dimensional Luttinger-Kohn Hamiltonian allows us to trace clearly the impact of the spin-orbit interaction on the formation of the energy spectrum for the quantum well.
机译:推导了六维Luttinger-Kohn Hamiltonian波函数的精确解,该解描述了有效质量近似下立方半导体的价带。解决了具有有限深度的矩形量子阱的空间量化问题。量子阱中载流子的波函数由构成异质结的块状材料的一整套精确的波函数构成。所获得的波函数公式允许人们导出行列式的解析表达式,其中的零值给出了允许的能量值。比较在已开发技术的框架内获得的Si / Si_(0.88)Ge_(0.12)量子阱的能谱,并使用四维Luttinger-Kohn哈密顿量,可以使我们清楚地跟踪自旋轨道相互作用的影响关于量子阱的能谱的形成。

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