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Sample size determination for achieving stability of double multivariate exponentially weighted moving average controller

机译:确定样本大小以实现双变量指数加权移动平均控制器的稳定性

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摘要

To derive a formula for determining the suitable sample size that will guarantee a certain probability of asymptotic process stability under a double multivariate exponentially weighted moving average (dMEWMA) controller. Many semiconductor manufacturing processes have by nature multiple-output (MIMO) variables. For the first-order MIMO process with a linear drift, the double multivariate exponentially weighted moving average (dMEWMA) controller is a popular run-to-run (R2R) controller for adjusting the process mean to a desired target. The long-term stability of this closed-loop MIMO system has not been thoroughly investigated and is the focus of the authors' present study. The stability of this MIMO system using a controller with estimated process parameters depends on whether an initial input-output (1- 0) predicted model can be obtained successfully in advance (Le. offline) to accurately and precisely estimate these process parameters. However, the predicted model is typically constructed during an offline DOEI RSM stage, based on a random sample from the 1-0 variables, and thus the sample size and the strength of the linear relationship between 1-0 variables play major roles in determining the stability of the process.
机译:推导用于确定合适样本量的公式,该公式将在双变量多元指数加权移动平均值(dMEWMA)控制器下保证渐近过程稳定性的一定概率。本质上,许多半导体制造工艺都具有多输出(MIMO)变量。对于具有线性漂移的一阶MIMO过程,双多元指数加权移动平均值(dMEWMA)控制器是一种流行的运行到运行(R2R)控制器,用于将过程平均值调整到所需目标。该闭环MIMO系统的长期稳定性尚未得到充分研究,这是作者当前研究的重点。使用具有估计的过程参数的控制器的MIMO系统的稳定性取决于是否可以提前成功地获得初始输入-输出(1- 0)预测模型(离线)以准确和精确地估计这些过程参数。但是,预测模型通常是根据来自1-0变量的随机样本在离线DOEI RSM阶段构建的,因此,样本大小和1-0变量之间的线性关系的强度在确定变量时起主要作用。过程的稳定性。

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