Linear filter model representations for integrated process control with repeated adjustments and monitoring

被引:5
作者
Park, Changsoon [1 ]
机构
[1] Chung Ang Univ, Dept Stat, Seoul 156756, South Korea
关键词
Integrated process control; Repeated adjustment; Engineering process control; Statistical process control; Expected cost per unit time; Controller; Readjustment; STATISTICAL PROCESS-CONTROL; CONTROL CHARTS; ECONOMIC DESIGN; CHANGE-POINT; SPC; CUSCORE; APC;
D O I
10.1016/j.jkss.2009.05.004
中图分类号
O21 [概率论与数理统计]; C8 [统计学];
学科分类号
020208 ; 070103 ; 0714 ;
摘要
An integrated process control (IPC) procedure is a scheme which combines the engineering process control (EPC) and the statistical process control (SPC) procedures for the process where the noise and a special cause are present. The most efficient way of reducing the effect of the noise is to adjust the process by its forecast, which is done by the EPC procedure. The special cause, which produces significant deviations of the process level from the target, can be detected by the monitoring scheme, which is done by the SPC procedure. The effects of special causes can be eliminated by a rectifying action. The performance of the IPC procedure is evaluated in terms of the average run length (ARL) or the expected cost per unit time (ECU). In designing the IPC procedure for practical use, it is essential to derive its properties constituting the ARL or ECU based on the proposed process model. The process is usually assumed as it starts only with noise, and special causes occur at random times afterwards. The special cause is assumed to change the mean as well as all the parameters of the in-control model. The linear filter models for the process level as well as the controller and the observed deviations for the IPC procedure are developed here. (C) 2009 The Korean Statistical Society. Published by Elsevier B.V. All rights reserved.
引用
收藏
页码:177 / 187
页数:11
相关论文
共 36 条
[1]   An optimal filter design approach to statistical process control [J].
Apley, Daniel W. ;
Chin, Chang-Ho .
JOURNAL OF QUALITY TECHNOLOGY, 2007, 39 (02) :93-117
[2]   Cautious control of industrial process variability with uncertain input and disturbance model parameters [J].
Apley, DW ;
Kim, J .
TECHNOMETRICS, 2004, 46 (02) :188-199
[3]  
Apley DW, 1999, IIE TRANS, V31, P1123, DOI 10.1080/07408179908969913
[4]  
BOX G, 1992, TECHNOMETRICS, V34, P251, DOI 10.2307/1270028
[5]  
Box G.E. P., 1997, Statistical Control by Monitoring and Feedback Adjustment
[6]  
Box G.E.P., 1994, Time Series Analysis, Forecasting and Control, V3rd
[7]   Integration of statistical and engineering process control in a continuous polymerization process [J].
Capilla, C ;
Ferrer, A ;
Romero, R ;
Hualda, A .
TECHNOMETRICS, 1999, 41 (01) :14-28
[8]   Design of change detection algorithms based on the generalized likelihood ratio test [J].
Capizzi, G .
ENVIRONMETRICS, 2001, 12 (08) :749-756
[9]   Autocorrelated SPC for non-normal situations [J].
Castagliola, P ;
Tsung, F .
QUALITY AND RELIABILITY ENGINEERING INTERNATIONAL, 2005, 21 (02) :131-161
[10]  
CASTILLO DE, 2002, STAT PROCESS ADJUSTM