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Two formulations of semiconductor transport equations based on spherical harmonic expansion of the Boltzmann transport equation

机译:基于玻耳兹曼输运方程的球谐展开的两种半导体输运方程的表示

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Two different formulations of semiconductor transport models based on the spherical harmonic expansion of the Boltzmann transport equation are presented. In the one-dimensional (1-D) case, macroscopic transport coefficients are defined through Legendre components of the distribution function. Although either formulation is permissible, the modeling of transport coefficients in one of the formulations is more tractable than the other. The validity of the Einstein and other relations are also examined. The two different transport formulations are then applied to the hydrodynamic simulation of an n/sup +/-n-n/sup +/ structure and results are compared with the Monte Carlo simulation data.
机译:给出了基于玻尔兹曼输运方程的球谐展开的两种不同的半导体输运模型公式。在一维(1-D)情况下,宏观输运系数是通过分布函数的Legendre分量定义的。尽管任何一个公式都是允许的,但是其中一个公式中的传输系数建模比另一个公式更容易处理。爱因斯坦和其他关系的有效性也得到了检验。然后将两种不同的传输公式应用于n / sup +/- n-n / sup + /结构的流体动力学模拟,并将结果与​​Monte Carlo模拟数据进行比较。

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