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Accurate closed-form parameterized block-based statistical timing analysis applying skew-normal distribution

机译:准确的封闭形式参数化基于块的统计定时分析应用偏斜正态分布

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Statistical static timing analysis (SSTA) is indispensable for nanometer manufacturing under process variability. The process variations cause significant uncertainty in VLSI circuit timing and this makes yield control and timing verification a very difficult challenge. SSTA is suitable for timing estimation and design for manufacturability under process variation. However, most of the existing SSTA techniques have difficulty in keeping closed-form expressions after max operations and sum operations on variation sources. For computing a converged statistical form after max operations and sum operations, we propose an analytical approach which innovates the concept given by first-order canonical form and skew-normal distribution to solve this problem. These derived results are in closedform and precise when timing sources have the skew-normal distribution or normal distribution. Experimental results show that, compared to the Monte-Carlo simulation, our approach estimates the timing constraint and predicts the yield within 1.5% and 0.2% error, respectively.
机译:统计静态定时分析(SSTA)在过程变异性下,纳米制造是必不可少的。过程变化在VLSI电路时机中导致显着的不确定性,这使得能量控制和定时验证是一个非常困难的挑战。 SSTA适用于在过程变化下的定时估算和设计。然而,大多数现有的SSTA技术难以在最大操作和变化源上的和操作之后保持闭合表达式。为了在最大操作和和操作之后计算融合统计形式,我们提出了一种分析方法,该方法创新了一阶规范形式和歪曲正常分布给出的概念来解决这个问题。当定时源具有歪曲正态分布或正态分布时,这些导出的结果处于闭合性和精确状态。实验结果表明,与Monte-Carlo仿真相比,我们的方法估计了时序约束,分别预测了1.5%和0.2%误差内的产量。

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