2018
DOI: 10.1088/1742-6596/1028/1/012221
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Multioutput Least Square SVR Based Multivariate EWMA Control Chart

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Cited by 13 publications
(8 citation statements)
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“…The Multivariate Exponentially Weighted Moving Average (MEWMA) approach was studied by Chen, Cheng, and Xie (2005) for simultaneously monitoring mean and variance. Pirhooshyaran and Niaki (2015) and Khusna, Mashuri, Suhartono, Prastyo, and Ahsan (2018) used the MEWMA approach for autocorrelated data, while Gunaratne, Abdollahian, Huda, and Yearwood (2017) adopted this approach to monitor the process variability for high-dimensional data. By contrast, a multivariate control chart based on attribute characteristics was developed for multiattribute processes (Chena, Chang, & Chen, 2011;Cozzucoli, 2009;Mukhopadhyay, 2008;Niaki & Abbasi, 2007a, 2007bWibawati, Mashuri, Purhadi, Irhamah, & Ahsan, 2018;Wibawati, Purhadi, & Irhamah, 2016), and for multivariate Poisson distributions (Chiu & Kuo, 2008;Laungrungrong, 2010;Niaki & Khedmati, 2013;M.…”
Section: Introductionmentioning
confidence: 99%
“…The Multivariate Exponentially Weighted Moving Average (MEWMA) approach was studied by Chen, Cheng, and Xie (2005) for simultaneously monitoring mean and variance. Pirhooshyaran and Niaki (2015) and Khusna, Mashuri, Suhartono, Prastyo, and Ahsan (2018) used the MEWMA approach for autocorrelated data, while Gunaratne, Abdollahian, Huda, and Yearwood (2017) adopted this approach to monitor the process variability for high-dimensional data. By contrast, a multivariate control chart based on attribute characteristics was developed for multiattribute processes (Chena, Chang, & Chen, 2011;Cozzucoli, 2009;Mukhopadhyay, 2008;Niaki & Abbasi, 2007a, 2007bWibawati, Mashuri, Purhadi, Irhamah, & Ahsan, 2018;Wibawati, Purhadi, & Irhamah, 2016), and for multivariate Poisson distributions (Chiu & Kuo, 2008;Laungrungrong, 2010;Niaki & Khedmati, 2013;M.…”
Section: Introductionmentioning
confidence: 99%
“…Karena karakteristik kualitas yang akan diuji diduga saling berhubungan dengan karakteristik kualitas lainnya, maka metode statistik yang digunakan untuk mengetahui dalam pengendalian proses yaitu diagram kendali multivariat. Terdapat beberapa tipe diagram kendali multivariat, diantaranya adalah tipe Shewhart [2]- [4], Multivariate Exponentially Weighted Moving Average (MEWMA) [5], [6] , dan Multivariate Cumulative Sum (MCUSUM) [7], [8]. Pada penelitian ini, diagram Generalized Variance dan T 2 Hotelling digunakan untuk memonitor kualtias tepung terigu.…”
Section: Pendahuluanunclassified
“…The variables that most existing multivariate control charts are designed to monitor are either purely numerical or purely categorical. With regard to monitoring numerical variables, recent developments of multivariate control charts have been motivated by the need to deal with the characteristics inherent in the numerical variables, such as non normality (Capizzi 2015), auto-correlation (Khusna et al 2018;Pirhooshyaran and Niaki 2015), and high dimensionality (Gunaratne et al 2017). When treating categorical variables, most of the papers in relevant literature consider multivariate Poisson (Aslam et al 2017;Aparisi et al 2014;Chiu and Kuo 2007) and binomial distributions (Chiu and Kuo 2010).…”
Section: Introductionmentioning
confidence: 99%