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Semiconductor Device Modeling by Deterministic Self-Consistent Solution to the Poisson and Boltzmann Transport Equations

Semiconductor Device Modeling by Deterministic Self-Consistent Solution to the Poisson and Boltzmann Transport Equations
通过泊松和玻尔兹曼传输方程的确定性自洽解进行半导体器件建模
批准号:
9314084
负责人:
Neil Goldsman
金额:
$34.47万
依托单位国家:
美国
项目类别:
Continuing Grant
财政年份:
1994
资助国家:
美国
项目状态:
已结题
起止时间:
1994-02-01 至 1998-07-31

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中文摘要
翻译
9314084 Goldsman我们正在开发一种新的方法,通过泊松方程和玻尔兹曼输运方程(BTE)的直接自洽解来进行器件模拟。 该方法将快速计算半导体器件的动量分布函数。 为了求解BTE,分布函数将被表示为准无限球谐(SH)展开,其中未知系数取决于能量和位置。 为了找到系数,将通过将BTE投影到SH基上来获得任意高阶方程的系统。 然后将数值求解该系统以产生系数,从而产生器件分布函数。 ***
英文摘要
9314084 Goldsman We are developing a new approach to device simulation by direct, self-consistent solution of the Poisson equation and the Boltzmann transport equation (BTE). The method will quickly calculate the momentum distribution function for a semiconductor device. To solve the BTE, the distribution function will be expressed as a quasi-infinite spherical harmonic (SH) expansion, with unknown coefficients that depend on energy and position. To find the coefficients, a system of arbitrarily high-order equations will be obtained by projecting the BTE onto the SH basis. The system will then be solved numerically to yield the coefficients and thereby the device distribution function. ***
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A Multidisciplinary Integrated Capstone Design Curriculum for Electrical and Computer Engineering
Research Initiation Grant: An Efficient and Comprehensive Transport Model for Semiconductor Device Analysis
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