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Performance bound analysis of analog circuits considering process variations

机译:考虑工艺变化的模拟电路的性能极限分析

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In this paper, we propose a new performance bound analysis of analog circuits considering process variations. We model the variations of component values as intervals measured from tested chip and manufacture processes. The new method applies a graph-based symbolic analysis and affine interval arithmetic to derive the variational transfer functions of analog circuits (linearized) with variational coefficients in forms of intervals. Then the frequency response bounds (maximum and minimum) are obtained by performing analysis of a finite number of transfer functions given by the Kharitonov's polynomial functions. We show that symbolic de-cancellation is critical for the affine interval analysis. The response bound given by the Kharitonov's functions are conservative given the correlations among coefficient intervals in transfer functions. Experimental results demonstrate the effectiveness of the proposed compared to the Monte Carlo method.
机译:在本文中,我们提出了一种新的考虑过程变化的模拟电路的性能边界分析。我们将组件值的变化建模为从测试的芯片和制造过程中测得的间隔。该新方法应用基于图形的符号分析和仿射间隔算法,得出具有间隔形式的变分系数的模拟电路(线性化)的变分传递函数。然后,通过对由Kharitonov多项式函数给出的有限数量的传递函数进行分析,获得频率响应范围(最大值和最小值)。我们显示符号取消取消对于仿射间隔分析至关重要。考虑到传递函数中系数区间之间的相关性,由哈里通诺夫函数给出的响应范围是保守的。实验结果证明了与蒙特卡罗方法相比,该方法的有效性。

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