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Sequential Analysis
Design Methods and Applications
Volume 28, 2009 - Issue 1
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Original Articles

The Generalized Synthetic Chart

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Pages 54-68 | Received 15 Nov 2007, Accepted 05 Aug 2008, Published online: 04 Feb 2009

Keep up to date with the latest research on this topic with citation updates for this article.

Read on this site (21)

Abdul Haq, Sana Ejaz & Michael B. C. Khoo. (2022) A new double EWMA-t chart for process mean. Communications in Statistics - Simulation and Computation 51:11, pages 6556-6571.
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Eftychia Mamzeridou & Athanasios C. Rakitzis. (2022) Synthetic-type control charts for monitoring general inflated poisson processes. Communications in Statistics - Simulation and Computation 0:0, pages 1-15.
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Abdul Haq & Shareen Akhtar. (2022) Auxiliary information based maximum EWMA and DEWMA charts with variable sampling intervals for process mean and variance. Communications in Statistics - Theory and Methods 51:12, pages 3985-4005.
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J. C. Malela-Majika, C. M. Motsepa & M. A. Graham. (2021) A new double sampling control chart for monitoring an abrupt change in the process location. Communications in Statistics - Simulation and Computation 50:3, pages 917-935.
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Abdul Haq & Zain Ul Abidin. (2020) An enhanced GWMA chart for process mean. Communications in Statistics - Simulation and Computation 49:4, pages 847-866.
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Muhammad Ali Raza, Tahir Nawaz & Dong Han. (2019) On designing new optimal synthetic Tukey’s control charts. Journal of Statistical Computation and Simulation 89:12, pages 2218-2238.
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Abdul Haq, Zain Ul Abidin & Michael B. C. Khoo. (2019) An enhanced EWMA- control chart for monitoring the process mean. Communications in Statistics - Theory and Methods 48:6, pages 1333-1350.
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Sandile C. Shongwe & Marien A. Graham. (2019) Some theoretical comments regarding the run-length properties of the synthetic and runs-rules monitoring schemes – part 1: zero-state. Quality Technology & Quantitative Management 16:2, pages 170-189.
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Abdul Haq. (2018) A new adaptive EWMA control chart using auxiliary information for monitoring the process mean. Communications in Statistics - Theory and Methods 47:19, pages 4840-4858.
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Sandile C. Shongwe & Marien A. Graham. (2018) A modified side-sensitive synthetic chart to monitor the process mean. Quality Technology & Quantitative Management 15:3, pages 328-353.
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Abdul Haq & Michael B. C. Khoo. (2018) A new double sampling control chart for monitoring process mean using auxiliary information. Journal of Statistical Computation and Simulation 88:5, pages 869-899.
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Yuan Cheng, Lirong Sun & Baocai Guo. (2018) Phase II synthetic exponential charts and effect of parameter estimation. Quality Technology & Quantitative Management 15:1, pages 125-142.
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Zhi Lin Chong, Michael B. C. Khoo, Ming Ha Lee & Chung-Ho Chen. (2017) Group runs revised m-of-k runs rule control chart. Communications in Statistics - Theory and Methods 46:14, pages 6916-6935.
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Abdul Haq & Michael B.C. Khoo. (2016) A new synthetic control chart for monitoring process mean using auxiliary information. Journal of Statistical Computation and Simulation 86:15, pages 3068-3092.
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Michael B.C. Khoo, Eng Keng Tan, Zhi Lin Chong & Salah Haridy. (2015) Side-sensitive group runs double sampling (SSGRDS) chart for detecting mean shifts. International Journal of Production Research 53:15, pages 4735-4753.
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MingHa Lee & MichaelB. C. Khoo. (2014) The Synthetic Mean Square Error Control Chart. Communications in Statistics - Simulation and Computation 43:6, pages 1523-1542.
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Maria E. Calzada & Stephen M. Scariano. (2013) A synthetic control chart for the coefficient of variation. Journal of Statistical Computation and Simulation 83:5, pages 853-867.
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Ming Ha Lee. (2012) The Design of the Multivariate Synthetic Exponentially Weighted Moving Average Control Chart. Communications in Statistics - Simulation and Computation 41:10, pages 1785-1793.
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Michael B. C. Khoo, V.H. Wong, Zhang Wu & Philippe Castagliola. (2012) Optimal design of the synthetic chart for the process mean based on median run length. IIE Transactions 44:9, pages 765-779.
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Ying Zhang, Philippe Castagliola, Zhang Wu & MichaelB.C. Khoo. (2011) The synthetic [Xbar] chart with estimated parameters. IIE Transactions 43:9, pages 676-687.
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MichaelB.C. Khoo, How Chinh Lee, Zhang Wu, Chung-Ho Chen & Philippe Castagliola. (2010) A synthetic double sampling control chart for the process mean. IIE Transactions 43:1, pages 23-38.
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Articles from other publishers (23)

FuPeng Xie, Amitava Mukherjee, JinSheng Sun, AnAn Tang & XueLong Hu. (2021) A synthetic multivariate exponentially weighted moving average scheme for monitoring of bivariate Gamma distributed processes. Quality and Reliability Engineering International 38:2, pages 848-876.
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Abdul Haq, Sana Ejaz, Ming Ha Lee & Manzoor Khan. (2021) A new double EWMA‐t chart with auxiliary information for the process mean. Quality and Reliability Engineering International 37:8, pages 3381-3394.
Crossref
Subhabrata Chakraborti & Athanasios C. Rakitzis. 2014. Wiley StatsRef: Statistics Reference Online. Wiley StatsRef: Statistics Reference Online 1 18 .
Ioannis S. Triantafyllou & Mangey Ram. (2021) Nonparametric EWMA-Type Control Charts for Monitoring Industrial Processes: An Overview. International Journal of Mathematical, Engineering and Management Sciences 6:3, pages 708-751.
Crossref
Abdul Haq, Shareen Akhtar & Michael Boon Chong Khoo. (2020) Adaptive CUSUM and EWMA charts with auxiliary information and variable sampling intervals for monitoring the process mean. Quality and Reliability Engineering International 37:1, pages 47-59.
Crossref
Jing Wen Ng, Voon Hee Wong & Sook Theng Pang. (2021) A synthetic exponentially weighted moving average control chart to monitor process median based on ranked set sampling. ITM Web of Conferences 36, pages 01002.
Crossref
Yulong Qiao, Xuelong Hu, Jinsheng Sun, Qin Xu & Jianshou Kong. (2020) Optimal Design of One-sided Synthetic Exponential Charts with Known and Estimated Parameters Based on the Median Run Length. Optimal Design of One-sided Synthetic Exponential Charts with Known and Estimated Parameters Based on the Median Run Length.
Abdul Haq & Zain Ul Abidin. (2019) An enhanced CUSUM‐ t chart for process mean . Quality and Reliability Engineering International.
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Athanasios C. Rakitzis, Subhabrata Chakraborti, Sandile C. Shongwe, Marien A. Graham & Michael Boon Chong Khoo. (2019) An overview of synthetic‐type control charts: Techniques and methodology. Quality and Reliability Engineering International.
Crossref
Baocai Guo & Bing Xing Wang. (2016) Control charts for the coefficient of variation. Statistical Papers 59:3, pages 933-955.
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Abdul Haq. (2017) New Synthetic CUSUM and Synthetic EWMA Control Charts for Monitoring the Process Mean using Auxiliary Information. Quality and Reliability Engineering International 33:7, pages 1549-1565.
Crossref
S. C. Shongwe & M. A. Graham. (2016) On the Performance of Shewhart-type Synthetic and Runs-rules Charts Combined with an X¯ Chart. Quality and Reliability Engineering International 32:4, pages 1357-1379.
Crossref
Abdul Haq, Jennifer Brown & Elena Moltchanova. (2016) New Synthetic EWMA and Synthetic CUSUM Control Charts for Monitoring the Process Mean. Quality and Reliability Engineering International 32:1, pages 269-290.
Crossref
Abdul Haq, Jennifer Brown & Elena Moltchanova. (2016) A New Synthetic Exponentially Weighted Moving Average Control Chart for Monitoring Process Dispersion. Quality and Reliability Engineering International 32:1, pages 241-256.
Crossref
Abdul Haq, Jennifer Brown & Elena Moltchanova. (2015) New Synthetic Control Charts for Monitoring Process Mean and Process Dispersion. Quality and Reliability Engineering International 31:8, pages 1305-1325.
Crossref
Baocai Guo, Bing Xing Wang & Yuan Cheng. (2015) Optimal design of a synthetic chart for monitoring process dispersion with unknown in-control variance. Computers & Industrial Engineering 88, pages 78-87.
Crossref
Zhi Lin Chong, Michael Boon Chong Khoo, Sin Yin Teh & Wei Lin Teoh. (2015) A synthetic revised m-of-k runs rules control chart. A synthetic revised m-of-k runs rules control chart.
S. V. Rajmanya & V. B. Ghute. (2014) A Synthetic Control Chart for Monitoring Process Variability. Quality and Reliability Engineering International 30:8, pages 1301-1309.
Crossref
Ming Ha Lee, Michael B. C. Khoo & Min Xie. (2013) An Optimal Control Procedure based on Multivariate Synthetic Cumulative Sum. Quality and Reliability Engineering International 30:7, pages 1049-1058.
Crossref
Zhi Lin Chong, Michael B.C. Khoo & Philippe Castagliola. (2014) Synthetic double sampling np control chart for attributes. Computers & Industrial Engineering 75, pages 157-169.
Crossref
Philippe Castagliola, Shu Wu, Michael B. C. Khoo & S. Chakraborti. (2013) Synthetic Phase II Shewhart‐type Attributes Control Charts When Process Parameters are Estimated. Quality and Reliability Engineering International 30:3, pages 315-335.
Crossref
Fang Yen Yen, Khoo Michael Boon Chong & Lee Ming Ha. (2013) Synthetic-Type Control Charts for Time-Between-Events Monitoring. PLoS ONE 8:6, pages e65440.
Crossref
Wai Chung Yeong, Michael B. C. Khoo, Zhang Wu & Philippe Castagliola. (2011) Economically Optimum Design of a Synthetic Chart. Quality and Reliability Engineering International 28:7, pages 725-741.
Crossref

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