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PERIODIC BOUNDARY CONDITIONS FOR THE NUMERICAL ANALYSIS OF SEMICONDUCTOR DEVICES

机译:半导体器件数值分析的周期边界条件

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摘要

In the numerical analysis of semiconductor device equations we have to introduce the artifitial boundaries, which do not exit in the real devices. The artifitial boundaries, commonly described by the homogeneous Neumann conditions (reflecting boundary conditions) cause accuracy problems, when they intersect the p-n junction. We have analysed the numerical error introduced by the application of the artifitial, reflecting bouandry conditions in the cases of the intersection with heterojunctions. The unphysical fluctuations in the potential and carrier distributions have been shown in places, where the heterojunctions cross the artifitial boundaries. The application of periodic boundary conditions has been proposed to remove the error introduced by the reflecting boundaries. A simple implementation of the periodic boundary conditions to the limite element method has been presented and improvement in accuracy of the solution has been shown.
机译:在半导体器件方程的数值分析中,我们必须引入人为边界,该边界在实际设备中不存在。通常由齐次Neumann条件(反射边界条件)描述的人为边界在与p-n结相交时会引起精度问题。我们已经分析了由人工应用引入的数值误差,反映了在异质结相交的情况下的约束条件。在异质结穿过人工边界的地方,已经显示出势能和载流子分布的非物理波动。已经提出了应用周期性边界条件来消除由反射边界引入的误差。提出了将周期边界条件简化为有限元法的一种简单方法,并表明了求解精度的提高。

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