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Saleh NA, Mahmoud MA, Jones-Farmer LA, Zwetsloot IM, and Woodall WH (2015). Another look at the EWMA control chart with estimated parameters, Journal of Quality Technology, 47, 363-382.
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2 |
Szarka JL III and Woodall WH (2011). A review and perspective on surveillance of high quality Bernoulli processes, Quality and Reliability Engineering International, 27, 735-752.
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3 |
Tan MHY and Shi J (2012). A Bayesian approach for interpreting mean shifts in multivariate quality control, Technometrics, 54, 294-307.
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4 |
Tang LC and Cheong WT (2004). Cumulative conformance count chart with sequentially updated parameters, IIE Transactions, 36, 841-853.
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5 |
Yang Z, Xie M, Kuralmani V, and Tsui K-L (2002). On the performance of geometric charts with estimated control limits, Journal of Quality Technology, 34, 448-458.
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6 |
Zhang M, Hou X, He Z, and Xu Y (2017). Performance comparison for the CRL control charts with estimated parameters for high-quality processes, Quality Technology & Quantitative Management, 14, 31-43.
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7 |
Zhang M, Megahed FM, and Woodall WH (2014). Exponential CUSUM charts with estimated control limits, Quality and Reliability Engineering International, 30, 275-286.
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Zhang M, Peng Y, Schuh A, Megahed FM, and Woodall WH (2013). Geometric charts with estimated control limits, Quality and Reliability Engineering International, 29, 209-223.
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Zhao MJ and Driscoll AR (2016). The c-chart with bootstrap adjusted control limits to improve conditional performance, Quality and Reliability Engineering International, 32, 2871-2881.
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10 |
Apley DW (2012). Posterior distribution charts: A Bayesian approach for graphically exploring a Process Mean, Technometrics, 54, 279-293.
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Faraz A, Heuchenne C, and Saniga E (2017). The np chart with guaranteed in-control average run lengths, Quality and Reliability Engineering International, 33, 1057-1066.
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Hong H and Lee J (2015). Comparisons of the performance with Bayes estimator and MLE for control charts based on geometric distribution, The Korean Journal of Applied Statistics, 28, 907-920.
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Faraz A, Woodall WH, and Heuchenne C (2015). Guaranteed conditional performance of the S 2 control chart with estimated parameters, International Journal of Production Research, 53, 4405-4413.
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Gandy A and Kvaloy JT (2013). Guaranteed conditional performance of control charts via bootstrap methods, Scandinavian Journal of Statistics, 40, 647-668.
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15 |
Han SW, Lee J, and Park J (2018). A Bernoulli GLR chart based on Bayes estimator, Journal of the Korean Data & Information Science Society, 29, 37-47.
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16 |
Jensen WA, Jones-Farmer LA, Champ CW, and Woodall WH (2006). Effects of parameter estimation on control chart properties: a literature review, Journal of Quality Technology, 38, 349-364.
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Jones MA and Steiner SH (2012). Assessing the effect of estimation error on the risk-adjusted CUSUM chart performance, International Journal for Quality in Health Care, 24, 176-181.
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N and Chakraborti S (2017). Bayesian monitoring of times between events: The Shewhart -chart, Journal of Quality Technology, 49, 136-154.
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Lee J, Wang N, Xu L, Schuh A, and Woodall WH (2013). The effect of parameter estimation on upper-sided Bernoulli cumulative sum charts, Quality and Reliability Engineering International, 29, 639-651.
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Pan R and Rigdon SE (2012). A Bayesian approach to change point estimation in multivariate SPC, Journal of Quality Technology, 44, 231-248.
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21 |
Psarakis S, Vyniou AK, and Castagliola P (2014). Some recent developments on the effects of param-eter estimation on control charts, Quality and Reliability Engineering International, 30, 1113-1129.
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