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Finite-element analysis of the miniband structures of semiconductor superlattices with arbitrary periodic potential profiles

机译:具有任意周期性电势轮廓的半导体超晶格的微带结构的有限元分析

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The method is based on the Galerkin procedure, and the third-order Hermitian line elements are used for finite elements. The periodic boundary condition is applied to the edges of one period of the periodic potential. A generalized boundary condition at the heterointerface is also introduced by use of the interface matrix. The validity of the method is confirmed by calculating the miniband structures and the envelope functions in rectangular superlattices made of GaAs-AlGaAs and GaSb-InAs. Numerical results for a biperiodic structure, a superlattice with graded interfaces, and a modulation-doped superlattice are presented.
机译:该方法基于Galerkin程序,并且三阶Hermitian线元用于有限元。周期性边界条件被应用于周期性电势的一个周期的边缘。通过使用接口矩阵,还可以引入异质接口的广义边界条件。通过计算由GaAs-AlGaAs和GaSb-InAs制成的矩形超晶格中的微带结构和包络函数,可以确认该方法的有效性。给出了双周期结构,具有渐变界面的超晶格和调制掺杂的超晶格的数值结果。

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