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International Journal of Production Research Volume 27, 1989 - Issue 1
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Original Articles

Control limits for a drifting process with quadratic loss

ZVI DREZNER Department of Management Science, School of Business Administration and Economics, California State University at Fullerton, Fullerton, CA, 92634, USA
&
G. O. WESOLOWSKY Faculty of Business, McMaster University, Hamilton, Ontario, L8S 4M4, Canada
Pages 13-20 | Received 01 Dec 1987, Published online: 03 Apr 2007

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Read on this site (5)

Alberto Luceño & FranciscoJ. González. (1999) Effects of Dynamics on the Properties of Feedback Adjustment Schemes With Dead Band. Technometrics 41:2, pages 142-152.
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V. MAKIS. (1996) Optimal tool replacement with asymmetric quadratic loss. IIE Transactions 28:6, pages 463-466.
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Albeto Luceño, Francisco J. Gonzalez & Jaime. Puig-Pey. (1996) Computing optimal adjustment schemes for the general tool-wear problem. Journal of Statistical Computation and Simulation 54:1-3, pages 87-113.
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KarenL. Jensen & StephenB. Vardeman. (1993) Optimal Adjustment in the Presence of Deterministic Process Drift and Random Adjustment Error. Technometrics 35:4, pages 376-389.
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Drezner Zvi & G. O. Wesolowsky. (1991) Optimizing control limits under random process shifts and a quadratic penalty function. Communications in Statistics. Stochastic Models 7:3, pages 363-377.
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Articles from other publishers (5)

George O. Wesolowsky. 2019. Contributions to Location Analysis. Contributions to Location Analysis 147 167 .
M.S. Srivastava & Yanhong Wu. 2003. Statistics in Industry. Statistics in Industry 657 694 .
Alberto Luceño. (2000) Minimum cost dead band adjustment schemes under tool-wear effects and delayed dynamics. Statistics & Probability Letters 50:2, pages 165-178.
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J. Yang & V. Makis. 1997. Optimization in Quality Control. Optimization in Quality Control 301 316 .
ROBERT J. GRAVES, JOHN M. KONOPKA & R. JOHN MILNE. (2007) Literature review of material flow control mechanisms. Production Planning & Control 6:5, pages 395-403.
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