首页> 外文会议>Proceedings of the 2017 IEEE Russia Section Young Researchers in Electrical and Electronic Engineering Conference >Self-consistent solution of schrodinger and poisson equations by means of numerical methods in the LabVIEW development environment
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Self-consistent solution of schrodinger and poisson equations by means of numerical methods in the LabVIEW development environment

机译:LabVIEW开发环境中通过数值方法对薛定inger和泊松方程的自洽解

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摘要

For the further development of semiconductor heterostructures and devices based on it we have to know precisely the basic parameters such as energy band discontinuities, free carriers distribution, the magnitude of the accumulated charge, etc. Physical description of systems with reduced dimensionality gives the system of Schrodinger and Poisson equations that are too complicated for solving analytically and is usually solved by numerical methods. In this regard, in the paper questions of numerical calculation and energy band offsets determination on the example of quantum well by solving self-consistently Schrodinger and Poisson are considered. The determination of the Schrodinger equation is implemented by the “shooting” algorithm, and the determination of the Poisson equation using Thomas algorithm, in connection with the speed of operation and optimum accuracy of the solution.
机译:为了进一步开发基于半导体的异质结构和器件,我们必须精确地了解一些基本参数,例如能带不连续性,自由载流子分布,累积电荷的大小等。 Schrodinger和Poisson方程太复杂而无法解析求解,通常通过数值方法求解。在这方面,本文考虑了通过自洽求解Schrodinger和Poisson来进行量子阱实例的数值计算和能带偏移确定的问题。 Schrodinger方程的确定是通过“射击”算法实现的,泊松方程的确定是使用Thomas算法的,它与运算速度和解的最佳精度有关。

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