首页> 外文期刊>Journal of circuits, systems and computers >EFFICIENT DELAY AND CROSSTALK ESTIMATION MODELS FOR CURRENT-MODE HIGH SPEED INTERCONNECTS UNDER RAMP INPUT
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EFFICIENT DELAY AND CROSSTALK ESTIMATION MODELS FOR CURRENT-MODE HIGH SPEED INTERCONNECTS UNDER RAMP INPUT

机译:RAMP输入下电流模式高速互连的有效延迟和相交估计模型

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摘要

In this paper, closed-form models for the computation of finite ramp responses of current-mode resistance inductance capacitance (RLC) interconnects in VLSI circuits are presented. These models are based on extended Eudes model and Scaling and Squaring algorithm which allow numerical estimation of delay in lossy very large scale integration (VLSI) interconnects. The existing Eudes model for interconnect transfer function approximation is extended to higher-order and then Scaling and Squaring method is applied for further improving the accuracy of delay estimation. With the equivalent lossy interconnect transfer function, finite ramp responses are obtained and line delay is estimated for various line lengths, per unit inductances and load capacitances. The estimated 50% delay values are compared with HSPICE W-element model. The worst case errors observed in the estimated delay values are 14.3% for Eudes model and 2% for extended Eudes model while the proposed Scaling and Squaring based model with 1% error is in very good agreement with HSPICE for line lengths 0.1-0.5 cm. The estimated crosstalk induced delay values of proposed model maximum error percentage is nearly half of the extended Eudes model. For both single and three coupled interconnect lines, the proposed model is in good agreement with HSPICE.
机译:在本文中,提出了用于计算VLSI电路中电流模式电阻电感电容(RLC)互连的有限斜坡响应的闭合形式模型。这些模型基于扩展的Eudes模型以及缩放和平方算法,这些算法允许对有损超大规模集成(VLSI)互连中的延迟进行数值估计。将现有的用于互连传递函数逼近的Eudes模型扩展到更高阶,然后应用Scaling和Squaring方法进一步提高延迟估计的准确性。利用等效的有损互连传递函数,可以获得有限的斜坡响应,并且可以估算各种线路长度,每单位电感和负载电容的线路延迟。将估计的50%延迟值与HSPICE W元素模型进行比较。在估计的延迟值中观察到的最坏情况误差对于Eudes模型为14.3%,对于扩展Eudes模型为2%,而建议的基于缩放和平方的模型(误差为1%)与HSPICE对于线长0.1-0.5 cm非常吻合。提议的模型最大误差百分比的估计的串扰引起的延迟值几乎是扩展的Eudes模型的一半。对于单线耦合和三线耦合的互连线,建议的模型与HSPICE完全吻合。

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