New Quality Control Chart to Quickly Detect the Changes of Process Average

dc.contributor.authorJuthaphorn Sinsomboonthong
dc.contributor.authorSaichon Sinsomboonthong
dc.contributor.authorOmar Ahmed Abu-Shawiesh
dc.contributor.authorM
dc.contributor.authorV Alevizakos
dc.contributor.authorK Chatterjee
dc.contributor.authorC Koukouvinos
dc.contributor.authorS Chakraborti
dc.contributor.authorM Graham
dc.contributor.authorX Chew
dc.contributor.authorM Khoo
dc.contributor.authorS Teh
dc.contributor.authorP Castagliola
dc.contributor.authorH Cramr
dc.contributor.authorF Hampel
dc.contributor.authorG Hesamian
dc.contributor.authorM Akbari
dc.contributor.authorE Ranjbar
dc.contributor.authorC.-J Huang
dc.contributor.authorS.-H Tai
dc.contributor.authorS.-L Lu
dc.contributor.authorM Khoo
dc.contributor.authorS Sim
dc.contributor.authorJ Lucas
dc.contributor.authorJ Lucas
dc.contributor.authorR Crosier
dc.contributor.authorJ Lucas
dc.contributor.authorM Saccucci
dc.contributor.authorA Mitra
dc.contributor.authorK Lee
dc.contributor.authorS Chakraborti
dc.contributor.authorJ Reynolds
dc.contributor.authorS Roberts
dc.contributor.authorD Rocke
dc.contributor.authorP Rousseeuw
dc.contributor.authorC Croux
dc.contributor.authorS Knoth
dc.contributor.authorC Champ
dc.contributor.authorS Rigdon
dc.contributor.authorN Saeed
dc.contributor.authorM Abu-Shawiesh
dc.contributor.authorS entrk
dc.contributor.authorN Erginel
dc.contributor.authorKaya
dc.contributor.authorC Kahraman
dc.contributor.authorA Shafqat
dc.contributor.authorZ Huang
dc.contributor.authorM Aslam
dc.contributor.authorM Nawaz
dc.contributor.authorM Shamsuzzaman
dc.contributor.authorZ Wu
dc.contributor.authorJ Sinsomboonthong
dc.contributor.authorM Abu-Shawiesh
dc.contributor.authorB Kibria
dc.contributor.authorS Steiner
dc.contributor.authorR Taboran
dc.contributor.authorS Sukparungsee
dc.contributor.authorY Areepong
dc.contributor.authorA Walker
dc.contributor.authorH Wang
dc.date.accessioned2026-05-08T19:22:48Z
dc.date.issued2021-10-1
dc.description.abstractThe objective of this article is to propose a new control chart-improved exponentially weighted moving average (IEWMA) control chart-to fast detect the mean shifts of process when quality characteristic data are normally distributed. This chart still has robust property even though its controls limits are created from data with outliers. The efficiency inspection of IEWMA control chart is managed 504 situations for the simulation data. Moreover, the four control charts, namely, exponentially weighted moving average (EWMA), robust exponentially weighted moving average (REWMA), median mean absolute deviation (MDMAD), and average control charts, are compared the performances with IEWMA control chart. All charts are constructed by using data set in two cases, i.e., the first case that data are not include outliers and the second case that data are composed of outliers. It is found that in the case of non-outliers in the data, the three charts-IEWMA, EWMA and REWMA control charts-tend to have the most capability for process average shift detection for all sample sizes and all levels of the process average changes. For the case of outliers in the data, the IEWMA control chart tends to have the most efficiency for all sample sizes, especially for the tiny process shifts from the target.
dc.identifier.doi10.47750/qas/22.184.03
dc.identifier.urihttps://dspace.kmitl.ac.th/handle/123456789/18707
dc.subjectAdvanced Statistical Process Monitoring
dc.subjectFault Detection and Control Systems
dc.titleNew Quality Control Chart to Quickly Detect the Changes of Process Average
dc.typeArticle

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