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Discrete geometric approach for modelling quantization effects in nanoscale electron devices

机译:离散几何方法用于模拟纳米级电子器件中的量化效应

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This paper presents the solution of the Schrodin-ger-Poisson coupled problem for nanoscale electron devices obtained by means of the Discrete Geometric Approach (DGA). The paper illustrates a self-contained description of the DGA method for a Schroedinger-Poisson problem, discusses its implementation and compares the results of the DGA with respect to the ones obtained by the well established Pseudo-spectral (PS) method for two technologically relevant benchmark devices (i.e. a nanowire and a FinFET). Finally, the paper examines the merits of the DGA approach with respect to the Finite Differences (FD) and Finite Elements (FE), that are the most frequently used methods in the electron device community.
机译:本文介绍了通过离散几何方法(DGA)获得的纳米级电子器件的Schrodin-ger-Poisson耦合问题的解决方案。本文阐述了Schroedinger-Poisson问题的DGA方法的独立描述,讨论了DGA方法的实现,并将DGA的结果与通过完善的伪谱(PS)方法获得的结果进行了比较,以解决两个技术上相关的问题基准器件(即纳米线和FinFET)。最后,本文研究了DGA方法在有限差分(FD)和有限元素(FE)方面的优点,这是电子设备领域最常用的方法。

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