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A novel self consistent calculation approach for the capacitance-voltage characteristics of semiconductor quantum wire transistors based on a split-gate configuration

机译:基于分栅配置的半导体量子线晶体管电容-电压特性的新型自洽计算方法

摘要

Purpose - The purpose of this paper is to develop an efficient numerical algorithm for the self-consistent solution of Schrodinger and Poisson equations in one-dimensional systems. The goal is to compute the charge-control and capacitance-voltage characteristics of quantum wire transistors. Design/methodology/approach - The paper presents a numerical formulation employing a non-uniform finite difference discretization scheme, in which the wavefunctions and electronic energy levels are obtained by solving the Schrodinger equation through the split-operator method while a relaxation method in the FTCS scheme ("Forward Time Centered Space") is used to solve the two-dimensional Poisson equation. Findings - The numerical model is validated by taking previously published results as a benchmark and then applying them to yield the charge-control characteristics and the capacitance-voltage relationship for a split-gate quantum wire device. Originality/value - The paper helps to fulfill the need for C-V models of quantum wire device. To do so, the authors implemented a straightforward calculation method for the two-dimensional electronic carrier density n(x,y). The formulation reduces the computational procedure to a much simpler problem, similar to the one-dimensional quantization case, significantly diminishing running time.
机译:目的-本文的目的是为一维系统中的Schrodinger和Poisson方程的自洽解开发高效的数值算法。目的是计算量子线晶体管的电荷控制和电容电压特性。设计/方法/方法-本文提出了一种采用非均匀有限差分离散化方案的数值公式,其中波函数和电子能级是通过分裂算子方法通过求解Schrodinger方程而获得的,而FTCS中是松弛方法方案(“前向时间中心空间”)用于求解二维Poisson方程。研究结果-通过将先前发表的结果作为基准来验证数值模型,然后将其应用来产生分裂栅量子线器件的电荷控制特性和电容-电压关系。原创性/价值-本文有助于满足对量子线器件C-V模型的需求。为此,作者为二维电子载流子密度n(x,y)实现了一种简单的计算方法。与一维量化的情况类似,该公式将计算过程简化为一个更简单的问题,从而大大减少了运行时间。

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