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A Numerically Efficient Method for the Hydrodynamic Density-Gradient Model

机译:一种用于水动力密度梯度模型的数值有效方法

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We propose a quantum transport model that is a hydrodynamic extension of the density-gradient model. The governing equations are derived from the moments of the Wigner distribution function and their forms are suitable for the conventional device simulation program. The model is discretized by the control volume method with nonlinear discretizations for the electron and energy flux equations. We also developed a boundary condition for the Si/SiO{sub}2 interface that includes the electron wavefunction penetration into the oxide to obtain more accurate C-V characteristics. As an application, we studied a 25nm NMOSFET device. Compared with the semiclassical models, the new model predicts reduced gate capacitance about 20% and increased subthreshold slope and DIBL about 16% and 46% respectively. Compared with the density-gradient model, the on-current is increased up to 26% due to the nonlocal transport effect.
机译:我们提出了一种量子传输模型,其是密度梯度模型的流体动力学延伸。管理方程源自Wigner分布函数的时刻,并且它们的形式适用于传统的设备仿真程序。该模型由具有电子和能量通量方程的非线性离散化的控制体积法离散化。我们还开发了SI / SIO {SUB} 2接口的边界条件,该接口包括将电子波失速穿透到氧化物中以获得更精确的C-V特性。作为应用程序,我们研究了25nm NMOSFET设备。与半透明模型相比,新模型预测了大约20%和增加的亚阈值斜坡和DIBL分别增加约16%和46%的栅极电容。与密度梯度模型相比,由于非局部运输效果,电流增加到26%。

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