基于Angelov模型的误差补偿高精度模型

Ziyue Zhao, Yang Lu, Hengshuang Zhang, Chupeng Yi, Yuchen Wang, Xiao-hua Ma, Y. Hao
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摘要

随着微电子技术的发展,电路设计也变得越来越重要。电路需要通过模型来设计,模型的准确性也将决定电路设计的质量。为了提高电路设计的精度,必须提高电路模型的精度。本文主要讨论了一种基于Angelov模型的氮化镓(GaN)基高电子迁移率晶体管(HEMTs)的精确方法。对于Angelov模型来说,直流曲线的拟合是最关键的。拟合曲线有许多参数需要拟合和修改。这些参数有的具有一定的物理意义,有的主要用于提高曲线拟合的精度。每个参数不随偏差而变化,这会降低模型的精度。本文利用公式将模型中的敏感参数转化为栅极电压和漏极电压的函数。这样可以提高模型的拟合精度。然而,通过改变敏感参数来提高模型精度是非常有限的。然后用误差函数对曲线进行补偿,提高整个模型的精度。它还弥补了漏极电流为负时安杰洛夫模型不能拟合的缺陷。为了进一步提高模型的精度,采用权函数对误差函数进行校正,提高了误差函数的拟合精度,使输出曲线的拟合更加准确。最后,该模型的精度提高了57%,满足了电路设计的需要。
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High Precision Model by Error Compensation Method based on the Angelov Model
With the development of the microelectronics, circuit design also becomes more and more important. The circuit needs to be designed by the model, and the accuracy of the model will also determine the quality of the circuit design. In order to improve the accuracy of circuit design, it is necessary to improve the accuracy of the circuit model. This paper mainly discusses a more accurate method basing on the Angelov Model of the Gallium Nitride (GaN) based high electron mobility transistors (HEMTs). For the Angelov Model, the fitting of DC curve is the most critical. There are many parameters to fit and modify the fitting curve. Some of these parameters are of certain physical significance, while others are mainly used to improve the accuracy of curve fitting. Each parameter does not change with the bias, which will lower the accuracy of the model. In this paper, the sensitive parameters in the model are changed into a function of gate voltage and drain voltage by formula. In this way, the fitting accuracy of the model is improved. However, the improvement of the model accuracy is very limited by changing the sensitive parameters. Next, the curve is compensated by error function to improve the accuracy of the whole model. It also makes up for the defect that the Angelov Model cannot fit when the drain current is negative. In order to further improve the accuracy of the model, the weight function is used to correct the error function, which improves the fitting accuracy of the error function and makes the fitting of the output curve more accurate. Finally, the accuracy of the model was improved by 57%, which satisfied the needs of the circuit design.
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