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Improved diffusion-equation finite difference schema in numerical solution of the nonlinear Poisson equation

机译:非线性泊松方程数值解的改进的扩散方程有限差分格式

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In this work a numerical iterative method for solving the nonlinear Poisson equation has been developed with the use of the diffusion-equation (parabolic) finite difference schema, to describe semiconductor hetero-structures. Procedures to control the convergence and stability of the method are presented. The approach enables us to solve the nonlinear Poisson equation in a small number of iterations, regardless of the level of hetero-structure complexity, type of electrical contacts and passive dielectric layers. Some numerical results obtained by this method for nBn Hg1-xCdxTe hetero-structure infrared detectors with metal contacts are reported.
机译:在这项工作中,使用扩散方程(抛物线)有限差分方案开发了一种求解非线性泊松方程的数值迭代方法,以描述半导体异质结构。提出了控制该方法收敛性和稳定性的程序。该方法使我们能够通过少量迭代来求解非线性Poisson方程,而不管异质结构的复杂程度,电接触的类型和无源介电层如何。报道了通过这种方法获得的具有金属触点的nBn Hg1-xCdxTe异质结构红外探测器的一些数值结果。

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