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Analytical Modeling of Metal Gate Granularity based Threshold Voltage Variability in NWFET

机译:基于阈值电压的金属栅粒度分析建模   NWFET的可变性

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摘要

Estimation of threshold voltage V T variability for NWFETs has been compu-tationally expensive due to lack of analytical models. Variability estimationof NWFET is essential to design the next generation logic circuits. Compared toany other process induced variabilities, Metal Gate Granularity (MGG) is ofparamount importance due to its large impact on V T variability. Here, ananalytical model is proposed to estimate V T variability caused by MGG. Weextend our earlier FinFET based MGG model to a cylindrical NWFET by sat-isfying three additional requirements. First, the gate dielectric layer isreplaced by Silicon of electro-statically equivalent thickness using longcylinder approxi- mation; Second, metal grains in NWFETs satisfy periodicboundary condition in azimuthal direction; Third, electrostatics isanalytically solved in cylindri- cal polar coordinates with gate boundarycondition defined by MGG. We show that quantum effects only shift the mean ofthe V T distribution without sig- nificant impact on the variability estimatedby our electrostatics-based model. The V T distribution estimated by our modelmatches TCAD simulations. The model quantitatively captures grain sizedependence with {\sigma}(V T ) with excellent accuracy (6%error) compared tostochastic 3D TCAD simulations, which is a significant improvement over thestate-of- the-art model with fails to produce even a qualitative agreement. Theproposed model is 63 times faster compared to commercial TCAD simulations.
机译:由于缺乏分析模型,NWFET的阈值电压V T变异性的估算在计算上非常昂贵。 NWFET的可变性估算对于设计下一代逻辑电路至关重要。与任何其他过程引起的可变性相比,金属门粒度(MGG)由于对V T可变性的影响很大,因此至关重要。在这里,提出了一个分析模型来估计由MGG引起的V T变异性。通过满足三个附加要求,将我们之前基于FinFET的MGG模型扩展到圆柱NWFET。首先,使用长圆柱近似法用静电等效厚度的硅代替栅介质层;其次,NWFET中的金属颗粒在方位角方向上满足周期边界条件。第三,用MGG定义的栅极边界条件在圆柱极坐标中解析解析静电。我们表明,量子效应只会移动V T分布的平均值,而不会对基于我们的基于静电的模型所估计的变异性产生显着影响。由我们的模型估算的V T分布与TCAD仿真匹配。与随机3D TCAD仿真相比,该模型以{\ sigma}(VT)定量捕获晶粒尺寸依赖性,具有极佳的精度(6%误差),这是对现有技术模型的重大改进,该模型无法产生定性的一致性。与商业TCAD仿真相比,该模型的速度提高了63倍。

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