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An approach to Bayesian multi-mode statistical process control based on subspace selection

机译:基于子空间选择的贝叶斯多模式统计过程控制方法

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Over the last years the need for new monitoring techniques that are capable to cope with high complexity systems and increasing number of sensors has been continuously growing. A special case arises in the monitoring of multi-mode systems, where data gathered from multiple distributed sensors do not represent unequivocally the mode the system is operating in. In such scenarios, the sensors data can represent high-dimensional distribution of severe overlapping clusters. We propose a Statistical Process Control (SPC) framework that aims at dealing with the above-mentioned scenarios. The proposed schema is based on randomly selected subsets of sensors combined with Bayesian decision theory. As a special use-case of multi-mode systems, we apply our framework to data gathered from Metrology devices in the semiconductor industry. The outcome of the monitoring scheme is the identification of a new fault as a new operation mode of the system. We show that the use of combined subsets of sensors along with probabilistic modeling has good potential for the monitoring of such multi-mode systems.
机译:在过去的几年中,对能够应对高复杂度系统和越来越多的传感器的新型监视技术的需求一直在不断增长。在监视多模式系统时会出现一种特殊情况,其中从多个分布式传感器收集的数据不能明确表示系统正在运行的模式。在这种情况下,传感器数据可以表示严重重叠群集的高维分布。我们提出了一个旨在处理上述情况的统计过程控制(SPC)框架。所提出的方案基于结合贝叶斯决策理论的传感器的随机选择子集。作为多模式系统的特殊用例,我们将我们的框架应用于从半导体行业的计量学设备收集的数据。监视方案的结果是将新故障识别为系统的新操作模式。我们表明,结合使用传感器的组合子集和概率模型对于此类多模式系统的监视具有良好的潜力。

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