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Conditional and marginal performance of the Poisson CUSUM control chart with parameter estimation

机译:参数估计的Poisson CUSUM控制图的条件和边际性能

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摘要

Cumulative Sum (CUSUM) type control charts are widely used in industry because of their effectiveness for process control. The Poisson CUSUM is a powerful and easy-to-implement control chart, which is appropriate for monitoring the counts of nonconformities in a unit from a repetitive production process. In the literature, control chart performances are generally evaluated under the assumption of known in-control process parameters. However, in-control process parameters are rarely known in practice and often parameter estimates from a reference sample are used instead. As a consequence of the additional variability introduced by parameter estimation, operational performance of a control chart might differ from the expected performance when the parameters are known. In this paper, effect of estimated process mean on the conditional and marginal performance of the Poisson CUSUM chart are quantified. The Markov Chain approach is used for calculating the aspects of the run length distribution. The effect of estimation on the in-control average run length performance is shown to be significant. Sample-size recommendations are provided.
机译:累积和(CUSUM)类型的控制图由于其对过程控制的有效性而在工业中得到了广泛使用。 Poisson CUSUM是功能强大且易于实施的控制图,适用于监视重复生产过程中某个单元中的不合格品数量。在文献中,通常在已知的控制中过程参数的假设下评估控制图性能。但是,控制中的过程参数在实践中鲜为人知,而通常使用参考样品中的参数估计值来代替。由于参数估计引入了额外的可变性,因此,在已知参数的情况下,控制图的操作性能可能与预期性能不同。在本文中,量化了估计过程均值对Poisson CUSUM图的条件和边际性能的影响。马尔可夫链方法用于计算游程长度分布的方面。估计对控制中平均行程长度性能的影响已显示为显着。提供了样本量建议。

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