首页> 外文期刊>IEEE transactions on circuits and systems . I , Regular papers >Statistical Analysis of On-Chip Power Delivery Networks Considering Lognormal Leakage Current Variations With Spatial Correlation
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Statistical Analysis of On-Chip Power Delivery Networks Considering Lognormal Leakage Current Variations With Spatial Correlation

机译:考虑对数正态泄漏电流变化且空间相关的片上供电网络的统计分析

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摘要

As the technology scales into 90 nm and below, process-induced variations become more pronounced. In this paper, we propose an efficient stochastic method for analyzing the voltage drop variations of on-chip power grid networks, considering log-normal leakage current variations with spatial correlation. The new analysis is based on the Hermite polynomial chaos (PC) representation of random processes. Different from the existing Hermite PC based method for power grid analysis (Ghanta , 2005), which models all the random variations as Gaussian processes without considering spatial correlation, the new method consider both wire variations and subthreshold leakage current variations, which are modeled as log-normal distribution random variables, on the power grid voltage variations. To consider the spatial correlation, we apply orthogonal decomposition to map the correlated random variables into independent variables. Our experiment results show that the new method is more accurate than the Gaussian-only Hermite PC method using the Taylor expansion method for analyzing leakage current variations. It is two orders of magnitude faster than the Monte Carlo method with small variance errors. We also show that the spatial correlation may lead to large errors if not being considered in the statistical analysis.
机译:随着技术扩展到90 nm及以下,工艺引起的变化变得更加明显。在本文中,考虑到空间相关性的对数正态泄漏电流变化,我们提出了一种有效的随机方法来分析片上电网的电压降变化。新的分析基于随机过程的Hermite多项式混沌(PC)表示。与现有的基于Hermite PC的电网分析方法(Ghanta,2005年)不同,该方法将所有随机变化建模为高斯过程,而没有考虑空间相关性,而新方法同时考虑了导线变化和亚阈值泄漏电流变化,它们被建模为log -正态分布随机变量,关于电网电压的变化。为了考虑空间相关性,我们应用正交分解将相关的随机变量映射为自变量。我们的实验结果表明,该新方法比使用泰勒展开法分析泄漏电流变化的仅使用高斯的Hermite PC方法更为准确。它比具有小方差误差的蒙特卡洛方法快两个数量级。我们还表明,如果不进行统计分析,则空间相关性可能导致较大的误差。

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