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Self-consistent numerical solution of poisson and driftdiffusion equations for a diamond nanowire.

机译：金刚石纳米线的泊松和漂移扩散方程的自洽数值解。

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摘要

A self-consistent drift-diffusion Poisson solver has been developed to calculate the current in a diamond nanowire (NW). A set of linear equations are obtained by 3-D discretization of the above mentioned equations. These equations are solved consistently until the defined criteria for convergence is reached. Ohmic contacts are assumed. Result show that with increase in applied voltage at the contacts, current flowing through the diamond NW increases linearly.

机译：已经开发出自洽的漂移扩散泊松解算器来计算金刚石纳米线（NW）中的电流。通过上述方程的3-D离散化获得一组线性方程。这些方程式一直被求解，直到达到收敛的定义标准。假定为欧姆接触。结果表明，随着触点上施加电压的增加，流过金刚石NW的电流线性增加。

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作者
Ghiya, Rutwik.;
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作者单位

Texas A&M University - Kingsville.;

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授予单位 Texas A&M University - Kingsville.;
学科 Electrical engineering.
学位 M.S.
年度 2015
页码 47 p.
总页数 47
原文格式 PDF
正文语种 eng
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2. Self-consistent solution of Schrodinger-Poisson equations in a reverse biased nano-scale p-n junction based on Si/Si0.4Ge0.6/Si quantum well [J] . Acharyya Aritra, Chatterjee Subhashri, Das Adrija, Journal of Computational Electronics . 2015,第1期

机译：基于Si / Si0.4Ge0.6 / Si量子阱的反向偏置纳米尺度p-n结中Schrodinger-Poisson方程的自洽解
3. Self-consistent solution of Schrödinger–Poisson equations in a reverse biased nano-scale p-n junction based on hbox {Si/Si}_{0.4}hbox {Ge}_{0.6}/hbox {Si} quantum well [J] . Aritra Acharyya, Subhashri Chatterjee, Adrija Das, Journal of Computational Electronics . 2015,第1期

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4. Self-consistent solution of schrodinger and poisson equations by means of numerical methods in the LabVIEW development environment [C] . Sergey V. Dubrovskiy, Vasiliy I. Zubkov Proceedings of the 2017 IEEE Russia Section Young Researchers in Electrical and Electronic Engineering Conference . 2017

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
5. Numerical solution for nonlinear Poisson -Boltzmann equations and numerical simulations for spike dynamics [D] . Qiao, Zhonghua 2006

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6. Applications of MMPBSA to Membrane Proteins I: Efficient Numerical Solutions of Periodic Poisson-Boltzmann Equation [O] . Wesley M. Botello-Smith, Ray Luo -1

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8. NUMERICAL SOLUTION TO THE VLASOV-POISSON EQUATIONS AND TO THE SIMPLIFIED FOKKER PLANCK-POISSON EQUATIONS [R] . Kent Estabrook, Igor Alexeff 1972

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Self-consistent numerical solution of poisson and driftdiffusion equations for a diamond nanowire.

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