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Control Limits for an Adaptive Self-Starting Distribution-Free CUSUM Based on Sequential Ranks

机译:基于顺序等级的自适应自启动无分配CUSUM的控制极限

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Since their introduction in 1954, cumulative sum (CUSUM) control charts have seen a widespread use beyond the conventional realm of statistical process control (SPC). While off-the-shelf implementations aimed at practitioners are available, their successful use is often hampered by inherent limitations which make them not easily reconcilable with real-world scenarios. Challenges commonly arise regarding a lack of robustness due to underlying parametric assumptions or requiring the availability of large representative training datasets. We evaluate an adaptive distribution-free CUSUM based on sequential ranks which is self-starting and provide detailed pseudo-code of a simple, yet effective calibration algorithm. The main contribution of this paper is in providing a set of ready-to-use tables of control limits suitable to a wide variety of applications where a departure from the underlying sampling distribution to a stochastically larger distribution is of interest. Performance of the proposed tabularized control limits is assessed and compared to competing approaches through extensive simulation experiments. The proposed control limits are shown to yield significantly increased agility (reduced detection delay) while maintaining good overall robustness.
机译:自1954年问世以来,累积总和(CUSUM)控制图已广泛应用于统计过程控制(SPC)的常规领域。尽管有针对从业者的现成实现可用,但它们的成功使用常常受到固有限制的阻碍,这些固有局限性使其无法轻易与现实情况协调。由于潜在的参数假设或需要使用大型代表性训练数据集,因此通常会面临缺乏鲁棒性的挑战。我们基于连续排序的自排序来评估自适应无分布CUSUM,并提供一种简单而有效的校准算法的详细伪代码。本文的主要贡献在于提供了一组易于使用的控制限度表,这些表适用于需要从基本采样分布向随机较大分布的偏离的各种应用。通过广泛的模拟实验,评估了建议的表格化控制限值的性能,并将其与竞争方法进行了比较。拟议的控制极限已显示出显着提高的敏捷性(减少了检测延迟),同时保持了良好的整体鲁棒性。

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