2001
DOI: 10.1080/07408170108936850
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EWMA control charts with variable sample sizes and variable sampling intervals

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Cited by 89 publications
(55 citation statements)
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“…When the process is in control (p 0 = 0.01), the VSSI CUSUM chart produces ATS 0 = 127 568, AIR = 0.0856 (25) This value of ATS 0 corresponds to a value of 370 for the in-control ANSS (average number of samples to signal) preferred by Reynolds and Arnold 9 .…”
Section: Study Two: Comparison With the Cusum Charts In An Examplementioning
confidence: 99%
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“…When the process is in control (p 0 = 0.01), the VSSI CUSUM chart produces ATS 0 = 127 568, AIR = 0.0856 (25) This value of ATS 0 corresponds to a value of 370 for the in-control ANSS (average number of samples to signal) preferred by Reynolds and Arnold 9 .…”
Section: Study Two: Comparison With the Cusum Charts In An Examplementioning
confidence: 99%
“…(8) Calculate the out-of-control ATS (the formulae are given in Appendix B). (9) If the calculated ATS is smaller than the current ATS min , replace the latter by the former, and the current parameter values of n 1 , n 2 , w 1 , w 2 , h 1 , h 2 , UCL 1 and UCL 2 are stored as the temporary optimal design. (10) At the end of the entire search, the optimal design of the VSSI chart that results in the minimum ATS can be identified.…”
Section: Optimization Design Of the Adaptive Np Chartsmentioning
confidence: 99%
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“…We note that general expressions for the first moments of the time to signal, number of observations to signal, and number of samples to signal are given in Reynolds and Arnold 36 for the case in which the control statistic is a stationary Markov process. These expressions could be extended to adaptive CUSUM or EWMA charts.…”
Section: Discussionmentioning
confidence: 99%
“…The Shewhart type control charts are regarded as threshold control charts while non-Shewhart control charts (e.g., CUSUM and EWMA charts) are regarded as deviation control charts. There are different approaches which have been used to improve the efficiency of the control charts in detecting changes in the process parameters: for example, Battaglia (1993) used a regression based approach, Chun (2000) used a nonparametric control charting approach, Muttlak and Al-Sabah (2001) used a ranked sampling approach, Reynolds and Arnold (2001) used a variable sample size approach, Jones et al (2004) used a CUSUM approach, Knoth (2005) used an EWMA approach, Chen and Huang (2005) used a synthetic control charting approach, He and Grigoryan (2006) used a double sampling approach, Muhammad and Riaz (2006) used a probability weighted moments based approach, Riaz and Saghir (2007) used a gini mean difference based approach, and Riaz (2008a,b) used an auxiliary information based approach.…”
mentioning
confidence: 99%