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Two MEWMA charts for Gumbel's bivariate exponential distribution

机译:两个MEWMA图表用于Gumbel的二元指数分布

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In high-quality processes, since defective rates can be very low it may not be possible to adopt normal distribution for the numbers of defectives per sample. In such situations time-between-event (TBE) charts have been found as more appropriate. Various types of TBE charts such as the cumulative count of conforming (CCC) Chart, the cumulative quantity control (CQC) chart, the exponential cumulative sum (CUSUM) chart and the exponential exponentially weighted moving average (EWMA) chart are developed and used (Ref. 1). The assumptions for these charts are Poisson occurrences of defectives and the time between occurrences following exponential distribution. Some of the above charts are found to be robust to the deviations from exponential TBE. These charts can be used in univariate situations. However, in practice, there may be more than one variable of interest and the variables may not be independent to use separate univariate charts. This paper proposes two TBE MEWMA charts based on Gumbel's bivariate TBE models (Gumbel Ref. 2) which are suitable for non-normal multivariate situations. (43 refs.)
机译:在高质量的过程中,由于次品率可能非常低,因此不可能对每个样品的次品数采用正态分布。在这种情况下,发现事件间隔时间(TBE)图表更为合适。开发并使用了各种类型的TBE图,例如合格合格累计计数(CCC)图,累积数量控制(CQC)图,指数累积和(CUSUM)图和指数指数加权移动平均值(EWMA)图(参考资料1)。这些图表的假设是缺陷的Poisson发生以及发生在指数分布之后的两次发生之间的时间。发现上面的某些图表对于与指数TBE的偏差具有鲁棒性。这些图表可用于单变量情况。但是,实际上,可能有多个关注变量,并且这些变量可能不独立于使用单独的单变量图表。本文基于Gumbel的双变量TBE模型(Gumbel参考文献2)提出了两个TBE MEWMA图表,它们适用于非正态多变量情况。 (43参考)

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