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Original Articles

Economical Quality Control Policies for a Single Cause System

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Pages 258-264 | Received 01 Sep 1980, Published online: 06 Jul 2007

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Read on this site (17)

Ching Chun Huang. (2023) Economic design of max charts using Taguchi’s loss function. Communications in Statistics - Simulation and Computation 52:12, pages 6178-6192.
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Konstantinos A. Tasias & George Nenes. (2018) Economic−statistical design of Vp control schemes for joint monitoring of mean and variance in the presence of multiple assignable causes. Quality Technology & Quantitative Management 15:4, pages 484-506.
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Xing Zhang, Jian Liu & Chao Tan. (2017) Economic design based on a multivariate Bayesian VSI chart with a dual control limit. Communications in Statistics - Theory and Methods 46:14, pages 6808-6822.
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AntonioF. B. Costa & M.A. Rahim. (2013) Economic Design of and R Charts Under Weibull Shock Models. Communications in Statistics - Theory and Methods 42:21, pages 3902-3925.
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George Nenes. (2013) Optimisation of fully adaptive Bayesian charts for infinite-horizon processes. International Journal of Systems Science 44:2, pages 289-305.
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Ching-Chun Huang & Fei-Long Chen. (2010) Economic Design of Max Charts. Communications in Statistics - Theory and Methods 39:16, pages 2961-2976.
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Su-Fen Yang. (2003) Optimal Processes Control for a Failure Mechanism. Communications in Statistics - Simulation and Computation 32:4, pages 1285-1314.
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Su-Fen Yang & Yen-Chung Chen. (2003) PROCESSES CONTROL FOR TWO FAILURE MECHANISMS. Journal of the Chinese Institute of Industrial Engineers 20:5, pages 481-494.
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Erwin M. Saniga. (2000) Discussion. Journal of Quality Technology 32:1, pages 18-19.
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Antonio F. B. Costa. (1999) Joint X̄ and R Charts with Variable Sample Sizes and Sampling Intervals. Journal of Quality Technology 31:4, pages 387-397.
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William H. Woodall. (1997) Control Charts Based on Attribute Data: Bibliography and Review. Journal of Quality Technology 29:2, pages 172-183.
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Chuanching Ho & Kenneth E. Case. (1994) Economic Design of Control Charts: A Literature Review for 1981–1991. Journal of Quality Technology 26:1, pages 39-53.
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KUN-JEN CHUNG & SHIEH-LTANG CHEN. (1992) JOINT ECONOMICALLY OPTIMAL DESIGN OF X¯ AND S2 CONTROL CHARTS. Engineering Optimization 19:2, pages 101-113.
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M. A. Rahim. (1989) Determination of Optimal Design Parameters of Joint X̄ and R Charts. Journal of Quality Technology 21:1, pages 65-70.
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M. A. RAIM, R. S. LASHKARI & P. K. BANERJEE. (1988) JOINT ECONOMIC DESIGN OF MEAN AND VARIANCE CONTROL CHARTS. Engineering Optimization 14:1, pages 65-78.
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AnnS. Marucheck$suffix/text()$suffix/text(). (1987) On Product Liability and Quality Control. IIE Transactions 19:3, pages 355-360.
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Articles from other publishers (20)

Barry R. Cobb & Linda Li. (2019) Bayesian network model for quality control with categorical attribute data. Applied Soft Computing 84, pages 105746.
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Barry Cobb & Linda Li. (2019) Bayesian networks for statistical process control with attribute data. International Journal of Quality & Reliability Management 36:2, pages 232-256.
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Erwin M. Saniga. 2014. Wiley StatsRef: Statistics Reference Online. Wiley StatsRef: Statistics Reference Online.
George Nenes & Sofia Panagiotidou. (2013) An adaptive Bayesian scheme for joint monitoring of process mean and variance. Computers & Operations Research 40:11, pages 2801-2815.
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Konstantinos A. Tasias & George Nenes. (2012) A variable parameter Shewhart control scheme for joint monitoring of process mean and variance. Computers & Industrial Engineering 63:4, pages 1154-1170.
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Huifen Chen & Yikung Pao. (2011) The joint economic‐statistical design of X and R charts for nonnormal data . Quality and Reliability Engineering International 27:3, pages 269-280.
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Erwin M. Saniga. 2007. Encyclopedia of Statistics in Quality and Reliability. Encyclopedia of Statistics in Quality and Reliability.
Su-Fen Yang & Hui-Chun Su. (2007) Adaptive control schemes for two dependent process steps. Journal of Loss Prevention in the Process Industries 20:1, pages 15-25.
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Fong-Jung Yu & Chinyao Low. (2004) An algorithm for the determination of optimal design parameters of x̄control charts. The International Journal of Advanced Manufacturing Technology 26:1-2, pages 86-89.
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Hiroshi Ohta, Aritoshi Kimura & Abdur Rahim. (2002) An economic model for \font\twelveit=cmti10 scaled 1600$\overline{\kern‐0.85ex\hbox{\twelveit X}}$\nopagenumbers\end and R charts with time‐varying parameters . Quality and Reliability Engineering International 18:2, pages 131-139.
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René Gélinas. (2001) A power approximation model for the joint determination of X and R control chart parameters. International Journal of Quality & Reliability Management 18:6, pages 625-643.
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Antonio F. B. Costa & M. A. Rahim. (2000) Economic design of ?? andR charts under Weibull shock models. Quality and Reliability Engineering International 16:2, pages 143-156.
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Su‐Fen Yang. (1998) Economic statistical design of S control charts using Taguchi loss function. International Journal of Quality & Reliability Management 15:3, pages 259-272.
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Su‐Fen Yang. (1997) An optimal design of joint X ‐ and S control charts using quadratic loss function . International Journal of Quality & Reliability Management 14:9, pages 948-966.
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E. v. Collani. 1997. Optimization in Quality Control. Optimization in Quality Control 89 143 .
K. S. Al-Sultan. 1997. Optimization in Quality Control. Optimization in Quality Control 3 53 .
Chuanching Ho & Kenneth E. Case. (1994) An economic design of the zone control chart for jointly monitoring process centering and variation. Computers & Industrial Engineering 26:2, pages 213-221.
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Kun-Jen Chung. (1994) An economic study of the chart design. Computers & Industrial Engineering 26:1, pages 105-124.
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Kun-Jen Chung & Shieh-Liang Chen. (1993) An algorithm for the determination of optimal design parameters of joint and control charts. Computers & Industrial Engineering 24:2, pages 291-301.
Crossref
E. M. Saniga. 1987. Frontiers in Statistical Quality Control. Frontiers in Statistical Quality Control 220 228 .

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