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A Skew-Normal Canonical Model for Statistical Static Timing Analysis

机译:统计静态时序分析的偏正态规范模型

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The use of quadratic gate delay models and arrival times results in improved accuracies for a parameterized block-based statistical static timing analysis (SSTA). However, the computational complexity is significantly higher. As an alternative to this, we propose a canonical model based on skew-normal random variables (SN model). This model is derived from the quadratic canonical models and can consider the skewness in the gate delay distribution as well as the nonlinearity of the MAX operation. Based on conditional expectations, we derive the analytical expressions for the moments of the MAX operator and the tightness probability that can be used along with the SN canonical models. The computational complexity for both timing and criticality analysis is comparable with SSTA using linear models. There is a two to three orders of magnitude improvement in the run time as compared with the quadratic models. Results on ISCAS benchmarks show that the SN models have a lower variance error than the quadratic model, but the error in the third moment is comparable with that of the semiquadratic model.
机译:二次门延迟模型和到达时间的使用可提高基于参数的基于块的统计静态时序分析(SSTA)的准确性。但是,计算复杂度明显更高。作为对此的替代方案,我们提出了一种基于偏态正态随机变量的规范模型(SN模型)。该模型是从二次规范模型得出的,可以考虑门延迟分布中的偏斜度以及MAX操作的非线性。基于条件期望,我们导出了MAX运算符的矩的解析表达式以及可以与SN规范模型一起使用的紧密性概率。时序分析和关键度分析的计算复杂度与使用线性模型的SSTA相当。与二次模型相比,运行时间提高了2到3个数量级。 ISCAS基准上的结果表明,SN模型的方差误差低于二次模型,但第三矩的误差与半二次模型的误差相当。

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