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Total Quality Management Volume 13, 2002 - Issue 7
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Original Articles

One-sided control charts for the mean of positively skewed distributions

Yi Dou
&
Ping Sa
Pages 1021-1033 | Published online: 25 Aug 2010

Citations (12)

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Read on this site (4)

Hamid Shahriari & Orod Ahmadi. (2016) A robust R control chart based on a two-step estimator of the process dispersion. Communications in Statistics - Theory and Methods 45:9, pages 2504-2523.
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J. L. Alfaro & J. Fco. Ortega. (2009) A comparison of robust alternatives to Hotelling’s T 2 control chart. Journal of Applied Statistics 36:12, pages 1385-1396.
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Philippe Castagliola & MichaelB. C. Khoo. (2009) A Synthetic Scaled Weighted Variance Control Chart for Monitoring the Process Mean of Skewed Populations. Communications in Statistics - Simulation and Computation 38:8, pages 1659-1674.
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MichaelB. C. Khoo, AbduM. A. Atta & Zhang Wu. (2009) A Multivariate Synthetic Control Chart for Monitoring the Process Mean Vector of Skewed Populations Using Weighted Standard Deviations. Communications in Statistics - Simulation and Computation 38:7, pages 1493-1518.
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Articles from other publishers (8)

Ramy M. Khalifa, Soumaya Yacout & Samuel Bassetto. (2023) Root cause analysis of an out-of-control process using a logical analysis of data regression model and exponential weighted moving average. Journal of Intelligent Manufacturing.
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Nejla TURHAN & Sevgi YURT ÖNCEL. (2020) Süreç Ortalaması için Tek Taraflı Medyan Kalite Kontrol KartıOne Sided Median Quality Control Chart for Process Mean. Süleyman Demirel Üniversitesi Fen Bilimleri Enstitüsü Dergisi 24:3, pages 635-646.
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Binchao Chen, Timothy Matis & James Benneyan. (2011) Improved one-sided control charts for the mean of a positively skewed population using truncated saddlepoint approximations. Quality and Reliability Engineering International 27:8, pages 1043-1058.
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Wang Hai‐yu. (2009) Exponentially Weighted Moving Average Chart for Skewed Distribution. Asian Journal on Quality 10:3, pages 87-97.
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Michael B. C. Khoo & Abdu M. A. Atta. (2008) An EWMA control chart for monitoring the mean of skewed populations using weighted variance. An EWMA control chart for monitoring the mean of skewed populations using weighted variance.
José Luis Alfaro & Juan Fco. Ortega. (2008) A robust alternative to Hotelling's T 2 control chart using trimmed estimators . Quality and Reliability Engineering International 24:5, pages 601-611.
Crossref
MICHAEL B. C. KHOO, ZHANG WU & ABDU M. A. ATTA. (2012) A SYNTHETIC CONTROL CHART FOR MONITORING THE PROCESS MEAN OF SKEWED POPULATIONS BASED ON THE WEIGHTED VARIANCE METHOD. International Journal of Reliability, Quality and Safety Engineering 15:03, pages 217-245.
Crossref
Wang Hai-yu & Xu Ji-chao. (2007) Statistical Process Control for Small Shifts Based on Skewed Distribution. Statistical Process Control for Small Shifts Based on Skewed Distribution.

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