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A study of stratified sampling in variance reduction techniques forparametric yield estimation

机译:参数减少估计的方差减少技术中分层抽样的研究

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The Monte Carlo (MC) method exhibits generality and insensitivitynto the number of stochastic variables, but is expensive for accuratenyield estimation of electronic circuits. In the literature, severalnvariance reduction techniques have been described, e.g., stratifiednsampling. In this contribution the theoretical aspects of thenpartitioning scheme of the tolerance region in stratified sampling isnpresented. Furthermore, a theorem about the efficiency of this estimatornover the primitive MC (PMC) estimator versus sample size is given. Tonthe best of our knowledge, this problem was not previously studied innparametric yield estimation. In this method we suppose that thencomponents of parameter disturbance space are independent or can bentransformed to an independent basis. The application of this approach tona numerical example (Rosenbrock's curved-valley function) and a circuitnexample (Sallen-Key low-pass filter) are given
机译:蒙特卡罗(MC)方法对随机变量的数量具有普遍性和不敏感性,但对于精确的电子电路估计却很昂贵。在文献中,已经描述了几种方差降低技术,例如,分层采样。在这一贡献中,提出了分层抽样中公差区域划分方案的理论方面。此外,给出了关于该估计器在原始MC(PMC)估计器上的效率对样本大小的定理。据我们所知,以前没有在非参数产量估算中研究过此问题。在这种方法中,我们假设参数扰动空间的分量是独立的或可以独立地转换。给出了该方法在数值示例(Rosenbrock的弯谷函数)和CircuitnExample(Sallen-Key低通滤波器)中的应用

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