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Analytical Solutions for Distributed Interconnect Models—Part I: Step Input Response of Finite and Semi-Infinite Lines

机译:分布式互连模型的解析解决方案-第一部分:有限和半无限线的阶跃输入响应

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With Fourier series and Fourier integrals, a new and systematic approach, called the Amir and Nasser (AMN) method, is proposed to derive exact analytical expressions for step input response of distributed resistance capacitance (RC), inductance-capacitance (LC), and resistance-inductance-capacitance (RLC) models of interconnects. These solutions are obtained for time-domain responses of any arbitrary point on a finite interconnect line, considering initial voltage through the line. This method is appropriate for both on-chip and printed circuit board wires without any limitations in their length or characteristic parameters. The developed solutions are expressed as infinite summation of sinusoidal terms. An accuracy of over 99.5% is observed for the expressions compared with the HSPICE simulations for at most a number of several tens of sinusoidal terms for Fourier series. It is shown that ignoring the initial voltage through the line leads to considerable error as high as 33% at the far end voltage in global interconnects for 65-nm technology node. The AMN method is extended to semi-infinite distributed and interconnects for which exact closed-form expressions are achieved.
机译:利用傅立叶级数和傅立叶积分,提出了一种新的系统方法,称为Amir and Nasser(AMN)方法,以得出分布式电阻电容(RC),电感电容(LC)和电容的阶跃输入响应的精确解析表达式。互连的电阻-电感-电容(RLC)模型。考虑到有限的互连线路上的初始电压,可以针对有限互连线路上任意点的时域响应获得这些解决方案。此方法适用于片上和印刷电路板导线,而长度或特性参数不受任何限制。已开发的解决方案表示为正弦项的无限求和。与HSPICE仿真相比,对于傅立叶级数最多数十个正弦项,表达式的准确性达到了99.5%以上。结果表明,在65纳米技术节点的全局互连中,忽略通过线路的初始电压会导致相当大的误差,该误差在远端电压处高达33%。 AMN方法扩展到半无限分布和互连,可以实现精确的闭合形式表达式。

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