2010
DOI: 10.1080/00224065.2010.11917832
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Estimating the Standard Deviation in Quality-Control Applications

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Cited by 76 publications
(54 citation statements)
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“…Mahmoud et al (2010) showed that this estimator is more efficient than the mean of the subgroup standard deviations and the mean of the subgroup ranges when the data are normally distributed. We also evaluate a robust estimator proposed by Tatum (1997).…”
Section: Estimators Of the Standard Deviationmentioning
confidence: 99%
“…Mahmoud et al (2010) showed that this estimator is more efficient than the mean of the subgroup standard deviations and the mean of the subgroup ranges when the data are normally distributed. We also evaluate a robust estimator proposed by Tatum (1997).…”
Section: Estimators Of the Standard Deviationmentioning
confidence: 99%
“…In the case of Shewhart charts, see for example, Schoonhoven et al (2011); for the CUSUM chart, see Nazir et al (2013); and for the EWMA chart, see Zwetsloot, Schoonhoven, and Does (2014). Furthermore, Mahmoud et al (2010) provided an overview and comparison of estimators for the standard deviation. Here we use, as estimator for μ 0 , the overall sample mean based on the Phase I data defined bŷ…”
Section: Defining the Shewhart Cusum And Ewma Control Chartsmentioning
confidence: 99%
“…Another result worth noting is thatS performs worst in this situation (with comparable bad performance like S and R). While others (e.g., Mahmoud et al (2010)) recommend using this estimator because it is most e cient in the absence of contaminations, we see that its performance decreases most quickly when there are outliers. The estimators G and ADM are e cient when no contaminations are present and perform better than the traditional estimators (S, S, and R) in the case of occasional outliers.…”
Section: E Ciency Of Proposed Estimatorsmentioning
confidence: 85%
“…The traditional estimators are of course the pooled and the meansample standard deviation and the mean-sample range. Mahmoud et al (2010) studied the relative e ciencies of these estimators for di↵erent sample sizes n and number of samples k. In deriving estimates of the in-control standard deviation, we will look at these as well as nine other estimators.…”
Section: Estimators Of the Standard Deviationmentioning
confidence: 99%