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Original Articles

Optimal production run for a process having multilevel tool wear

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Pages 139-149 | Received 24 Jul 1986, Published online: 30 May 2007

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Read on this site (7)

Konstantinos A. Tasias. (2022) Simultaneous optimization of inventory, maintenance, and quality for production systems subject to multiple mean and variance shifts. Communications in Statistics - Theory and Methods 0:0, pages 1-24.
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M. H. Naderi, M. Bameni Moghadam & A. Seif. (2018) Economic statistical design of the T2 control chart under the Weibull shock model with multiple assignable causes. Journal of Statistical Computation and Simulation 88:1, pages 1-27.
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S. F. Yang & M. A. Rahim. (2006) Multivariate extension to the economical design of control chart under Weibull shock model. Journal of Statistical Computation and Simulation 76:12, pages 1035-1047.
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S.-L. CHEN & K.-J. CHUNG. (1996) Determination of the optimal production run and the most profitable process mean for a production process. International Journal of Production Research 34:7, pages 2051-2058.
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Articles from other publishers (13)

K. Tahera, R. N. Ibrahim & P. B. Lochert. (2007) Determination of the optimal production run and the optimal initial means of a process with dependent multiple quality characteristics subject to a random deterioration. The International Journal of Advanced Manufacturing Technology 39:5-6, pages 623-632.
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K. Tahera, W. M. Chan & R. N. Ibrahim. (2007) Joint determination of process mean and production run: A review. The International Journal of Advanced Manufacturing Technology 39:3-4, pages 388-400.
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Mohammad T. Khasawneh, Shannon R. Bowling & Byung Rae Cho. (2008) A Markovian approach to determining process means with dual quality characteristics. Journal of Systems Science and Systems Engineering 17:1, pages 66-85.
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Zhang Min, He Zhen & Liu Zixian. (2007) Tool Replacement Method Study Based on Process Capability and Cost. Tool Replacement Method Study Based on Process Capability and Cost.
W. M. Chan & R. N. Ibrahim. (2006) Determination of the optimal production run in cases with multiple quality characteristics. The International Journal of Advanced Manufacturing Technology 32:1-2, pages 148-156.
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S.F. Yang & M.A. Rahim. (2005) Economic statistical process control for multivariate quality characteristics under Weibull shock model. International Journal of Production Economics 98:2, pages 215-226.
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M. A. Al‐Fawzan & M. A. Rahim. (2001) Optimal control of a deteriorating process with a quadratic loss function. Quality and Reliability Engineering International 17:6, pages 459-466.
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T. P. M. PAKKALA & M. A. RAHIM. (2011) DETERMINATION OF AN OPTIMAL SETTING AND PRODUCTION RUN USING TAGUCHI'S LOSS FUNCTION. International Journal of Reliability, Quality and Safety Engineering 06:04, pages 335-346.
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Khaled S. Al-Sultan & A. Raouf. (1998) Optimal production run for processes with constant and random drifts. International Journal of Production Economics 56-57, pages 13-19.
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K.S. Al-Sultan & M.A. Al-Fawzan. (1997) An extension of Rahim and Banerjee's model for a process with upper and lower specification limits. International Journal of Production Economics 53:3, pages 265-280.
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M. A. Rahim & K. S. Al-Sultan. 1997. Optimization in Quality Control. Optimization in Quality Control 55 86 .
K. S. Al-Sultan. 1997. Optimization in Quality Control. Optimization in Quality Control 3 53 .
M.A. Rahim & P.K. Banerjee. (1988) Optimal production run for a process with random linear drift. Omega 16:4, pages 347-351.
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