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Original Articles

A Double Multivariate Exponentially Weighted Moving Average (dMEWMA) Control Chart for a Process Location Monitoring

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Pages 238-252 | Received 15 Aug 2010, Accepted 19 Apr 2011, Published online: 07 Oct 2011

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

Read on this site (14)

Mohammad Hassan Ahmadi Karavigh & Amirhossein Amiri. (2024) MEWMA based control charts with runs rules for monitoring multivariate simple linear regression profiles in Phase II. Communications in Statistics - Simulation and Computation 53:3, pages 1107-1134.
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Wenhui Liu, Zhonghua Li & Zhaojun Wang. (2023) Remedial approaches to decrease the effect of measurement errors on polynomial profile monitoring. Communications in Statistics - Simulation and Computation 0:0, pages 1-15.
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Sven Knoth, Nesma A. Saleh, Mahmoud A. Mahmoud, William H. Woodall & Víctor G. Tercero-Gómez. (2023) A critique of a variety of “memory-based” process monitoring methods. Journal of Quality Technology 55:1, pages 18-42.
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Abdul Haq, Mehwish Bibi & Jennifer Brown. (2021) Monitoring multivariate simple linear profiles using individual observations. Journal of Statistical Computation and Simulation 91:17, pages 3573-3592.
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Abdul Haq, Michael B. C. Khoo, Ming Ha Lee & Saddam Akber Abbasi. (2021) Enhanced adaptive multivariate EWMA and CUSUM charts for process mean. Journal of Statistical Computation and Simulation 91:12, pages 2361-2382.
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Nurudeen A. Adegoke, Adam N. H. Smith, Marti J. Anderson & Matthew D. M. Pawley. (2021) MEWMA charts when parameters are estimated with applications in gene expression and bimetal thermostat monitoring. Journal of Statistical Computation and Simulation 91:1, pages 37-57.
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Saddam Akber Abbasi, Muhammad Abid, Muhammad Riaz & Hafiz Zafar Nazir. (2020) Performance evaluation of moving average-based EWMA chart for exponentially distributed process. Journal of the Chinese Institute of Engineers 43:4, pages 365-372.
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Abdul Haq. (2020) One-sided and two one-sided MEWMA charts for monitoring process mean. Journal of Statistical Computation and Simulation 90:4, pages 699-718.
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Sangahn Kim, Myong K. Jeong & Elsayed A. Elsayed. (2017) Generalized smoothing parameters of a multivariate EWMA control chart. IISE Transactions 49:1, pages 58-69.
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Maoyuan Zhou, Xuemin Zi, Wei Geng & Zhonghua Li. (2015) A Distribution-free Multivariate Change-point Model for Statistical Process Control. Communications in Statistics - Simulation and Computation 44:8, pages 1975-1987.
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Maoyuan Zhou, Liu Liu, Wei Geng & Jie Zhou. (2015) Multivariate Control Chart Based on Multivariate Smirnov Test. Communications in Statistics - Simulation and Computation 44:6, pages 1600-1611.
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Wai Chung Yeong, MichaelB. C. Khoo, M.H. Lee & M.A. Rahim. (2014) Economically Optimal Design of a Multivariate Synthetic T 2 Chart. Communications in Statistics - Simulation and Computation 43:6, pages 1333-1361.
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Ick Huh, Román Viveros-Aguilera & Narayanaswamy Balakrishnan. (2013) Differential Smoothing in the Bivariate Exponentially Weighted Moving Average Chart. Journal of Quality Technology 45:4, pages 377-393.
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Ting-Ting Gang, Jun Yang & Yu Zhao. (2013) Multivariate control chart based on the highest possibility region. Journal of Applied Statistics 40:8, pages 1673-1681.
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Articles from other publishers (15)

Jean-Claude Malela-Majika, Schalk William Human & Kashinath Chatterjee. (2024) Homogeneously Weighted Moving Average Control Charts: Overview, Controversies, and New Directions. Mathematics 12:5, pages 637.
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Sangahn Kim & Mehmet Turkoz. (2021) Bayesian sequential update for monitoring and control of high-dimensional processes. Annals of Operations Research 317:2, pages 693-715.
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Jean‐Claude Malela‐Majika, Kashinath Chatterjee & Christos Koukouvinos. (2021) A multivariate triple exponentially weighted moving average control chart. Quality and Reliability Engineering International 38:4, pages 1558-1589.
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Jean-Claude Malela-Majika, Sandile Charles Shongwe, Kashinath Chatterjee & Christos Koukouvinos. (2022) Monitoring univariate and multivariate profiles using the triple exponentially weighted moving average scheme with fixed and random explanatory variables. Computers & Industrial Engineering 163, pages 107846.
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Abdul Haq & Michael B.C. Khoo. (2021) Enhanced directionally sensitive and directionally invariant MCUSUM and MEWMA charts for process mean. Computers & Industrial Engineering 161, pages 107635.
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Abdul Haq, Komal Sohrab & Michael B. C. Khoo. (2021) Directionally sensitive weighted adaptive multivariate CUSUM mean charts. Quality and Reliability Engineering International 37:6, pages 2970-2988.
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Abdul Haq & Komal Sohrab. (2021) Directionally sensitive MCUSUM mean charts. Quality and Reliability Engineering International 37:5, pages 2169-2188.
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Thidathip Haanchumpol, Prapaisri Sudasna-na-Ayudthya & Chansiri Singhtaun. (2020) Modern multivariate control chart using spatial signed rank for non-normal process. Engineering Science and Technology, an International Journal 23:4, pages 859-869.
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Abdul Haq, Tahir Munir & Burhan Ali Shah. (2020) Dual multivariate CUSUM charts with auxiliary information for process mean. Quality and Reliability Engineering International 36:3, pages 861-875.
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Abdul Haq & Michael B. C. Khoo. (2019) Memory‐type multivariate charts with fixed and variable sampling intervals for process mean when covariance matrix is unknown. Quality and Reliability Engineering International 36:1, pages 144-160.
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Ambreen Shafqat, Zhensheng Huang, Muhammad Aslam & Muhammad Shujaat Nawaz. (2020) A Nonparametric Repetitive Sampling DEWMA Control Chart Based on Linear Prediction. IEEE Access 8, pages 74977-74990.
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Abdul Haq, Tahir Munir & Michael B.C. Khoo. (2019) Dual multivariate CUSUM mean charts. Computers & Industrial Engineering 137, pages 106028.
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Abdul Haq & Michael B. C. Khoo. (2018) Memory‐type multivariate control charts with auxiliary information for process mean. Quality and Reliability Engineering International 35:1, pages 192-203.
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Rafael Perez Abreu & Jay R Schaffer. (2017) A Double EWMA Control Chart for the Individuals Based on a Linear Prediction. Journal of Modern Applied Statistical Methods 16:2, pages 443-457.
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D.A.O. Moraes, F.L.P. Oliveira, R.C. Quinino & L.H. Duczmal. (2014) Self-oriented control charts for efficient monitoring of mean vectors. Computers & Industrial Engineering 75, pages 102-115.
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