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  4. A new chart for monitoring service process with unknown distribution
 
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A new chart for monitoring service process with unknown distribution

Journal
8th International Conference on Service Systems and Service Management - Proceedings of ICSSSM'11
Date Issued
2011
Author(s)
Yang S.-F
Hung Y.-C
Cheng T.-C
Tsai W.-C
Cheng S.W.
YING-CHAO HUNG  
DOI
10.1109/ICSSSM.2011.5959312
URI
https://www.scopus.com/inward/record.uri?eid=2-s2.0-84863132963&doi=10.1109%2fICSSSM.2011.5959312&partnerID=40&md5=9a5e5c077d693b506b468f51f66dbae1
https://scholars.lib.ntu.edu.tw/handle/123456789/625033
Abstract
Control charts are effective tools in monitoring both the manufacturing processes and the service processes. Many service processes data came from a process with non-normal distribution or unknown distribution the commonly used Shewhart variables control charts which depend heavily on the normality assumption should not be applied here. Hence an alternative is desired to handle these type of process data. In this paper, we propose a new Mean Chart based on a simple statistic to monitor the process mean shifts. The sampling properties of the new monitoring statistic are explored and the average run lengths of the proposed new chart are calculated. A numerical example of service times from a bank service system with skewed distribution is used to illustrate the proposed Mean Chart. A comparison with two existing charts is also performed. The Mean Chart showed better detection ability than those two charts in detecting the shifts of the process mean. © 2011 IEEE.
Subjects
average run length; binomial distribution; mean chart; process mean; skewed distribution
Other Subjects
Average run lengths; Binomial distribution; mean chart; Process mean; Skewed distribution; Normal distribution; Process monitoring; Robustness (control systems); Flowcharting
Type
conference paper

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