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Modeling Delays of Microwave Transistors and Transmission Lines by the 2nd Order Bessel Function

机译:用二阶贝塞尔函数建模微波晶体管和传输线的延迟

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摘要

At present, most of simulation programs can characterize gate delays of microwave transistors. However, the delay is mostly approximated by means of first-order differential equations. In the paper, a more accurate way is suggested which is based on an appropriate second-order differential equation. Concerning the transmission line delay, majority of the simulation programs use both Branin (for lossless lines) and LCRG (for lossy lines) models. However, the first causes extreme simulation times, and the second causes well-known spurious oscillations in the simulation results. In the paper, an unusual way for modeling the transmission line delay is defined, which is also based on the second-order Bessel function. The proposed model does not create the spurious oscillations and the simulation times are comparable with those obtained with the classical models. Properties of the implementation of the second-order Bessel function are demonstrated by analyses of both digital and analog microwave circuits.
机译:目前,大多数仿真程序都可以表征微波晶体管的栅极延迟。但是,延迟大多是通过一阶微分方程来近似的。在本文中,提出了一种基于正确的二阶微分方程的更准确的方法。关于传输线延迟,大多数仿真程序都使用Branin(无损线)​​和LCRG(有损线)模型。但是,第一个导致极端的仿真时间,第二个导致仿真结果中众所周知的寄生振荡。在本文中,定义了一种不寻常的传输线延迟建模方法,该方法也基于二阶贝塞尔函数。所提出的模型不会产生寄生振荡,并且仿真时间与经典模型的仿真时间相当。通过对数字和模拟微波电路的分析,证明了二阶贝塞尔函数的实现特性。

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    Dobes J.; Ulovec K.;

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  • 年度 2007
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  • 原文格式 PDF
  • 正文语种 en
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