References
[1]. Al-Sultan KS (1994) An algorithm for the determination of the optimum target values for two machines in series with quality sampling plans. Int. J. Prod. Res. 32(1), 37-45.
[2]. Al-Sultan, K. S. and Al-Fawzan, M. A., (1997). “Variance Reduction in a Process with Random Linear Drift,” International Journal of Production Research, Vol. 35, pp. 1523-1533 s
[3]. Al-Sultan, K. S. and Pulak, M. F. S., (1997). “Process Improvement by Variance Reduction for a Single Filling Operation with Rectifying Inspection,” Production Planning & Control, Vol. 8, pp. 431-436
[4]. Arcelus, F. J. and Rahim, M. A., (1990). “Optimal Process Levels for the Joint Control of Variables and Attributes,” European Journal of Operational Research, Vol. 45, pp. 224-230
[5]. Bisgaard, S., Hunter, W. G. and Pallesen, L., (1984). “Economic Selection of Quality of Manufactured Product,” Technometrics, Vol. 26, pp. 9-18
[6]. Boucher TO and Jafari MA (1991) The optimum target value for single filling operations with quality plans. J. Quality Tech. 23(1), 44-47.
[7]. Carlsson O (1984) Determining the most profitable process level for a production process under different sales conditions. J. Quality Tech. 16, 40-49.
[8]. Carlsson O (1989) Economic selection of a process level under acceptance sampling variables. Engng. Costs & Prod. Econ. 16, 69-78.
[9]. Duffuaa, S. O. and Siddiqi, A.W., (2002). “Integrated Process Targeting and Product Uniformity Model for Three- Class Screening,” International Journal of Reliability, Quality and Safety Engineering, Vol. 9, pp. 261-274
[10]. Golhar, D. Y. and Pollock, S. M., (1988). “Determination of the Optimal Process Mean and the Upper Limit of the Canning Problem,” Journal of Quality Technology, Vol. 20, pp. 188-192
[11]. Golhar, D. Y. and Pollock, S. M., (1992). “Cost Savings Due toVariance Reduction in a Canning Process,” IIE Transactions,Vol. 24, pp. 88-92
[12]. Golhar, D. Y., (1987). “Determination of the Best Mean Contents for a ‘Canning Problem’,” Journal of Quality Technology, Vol. 19, pp. 82-84
[13]. Golhar, D. Y., (1988). “Computation of the Optimal Process Mean and the Upper Limit for a Canning Problem,” Journal of Quality Technology, Vol. 20, pp. 193-195
[14]. Hunter WG and Kartha CP (1977) Determining the most profitable target value for a production process. J. Qual. Tech. 9(4), 176-181.
[15]. Lee, M. K. and Jang, J. S., (1997). “The Optimum Target Values for a Production Process with Three-Class Screening,” International Journal of Production Economics, Vol. 49, pp. 91-99
[16]. Li, M.-H. C. and Chirng, H.-S., (1999). “Optimal Setting of the Process Mean for Asymmetrical Linear Quality Loss Function,” 1999 Conference on Technology and Applications of Quality Management for Twenty-first Century, pp. 6-11
[17]. Li, M.-H. C. and Chou, C.-Y., (2001). “Target Selection for an Indirectly Measurable Quality Characteristic in Unbalanced Tolerance Design,” International Journal of Advanced Manufacturing Technology, Vol. 17, pp. 516-522.
[18]. Li, M.-H. C. and Wu, F.-W., (2002). “A General Model of Manufacturing Setting with Asymmetric Linear Loss Function,” The 38th Annual Conference of Chinese Society for Quality, pp. 1137-1143
[19]. Li, M.-H. C. andWu, F.-W., (2001). “A General Model of Unbalanced Tolerance Design and Manufacturing Setting with Asymmetric Quadratic Loss Function,” Proceeding of Conference of the Chinese Society for Quality, pp. 403-409
[20]. Li, M.-H. C., (1997). “Optimal Setting of the Process Mean for Asymmetrical Quadratic Quality Loss Function,” Proceedings of the Chinese Institute of Industrial Engineers Conference, pp. 415-419
[21]. Li, M.-H. C., (2002). “Optimal Process Setting for Unbalanced Tolerance Design with Linear Loss Function,” Journal of the Chinese Institute of Industrial Engineers, Vol. 19, pp. 17-22.
[22]. Li, M.-H.C. and Cherng, H.-S., (2000). “Unbalanced Tolerance Design with Asymmetric Truncated Linear LossFunction,” The 14th Asia Quality Symposium, pp. 162-165
[23]. Maghsoodloo, S. and Li, M.-H. C., (2000). “Optimal Asymmetrical Tolerance Design,” IIE Transactions, Vol. 32, pp. 1127-1137.
[24]. Misiorek, V. I. and Barrnett, N. S., (2000). “Mean Selection for Filling Processes underWeights and Measures Requirements,” Journal of Quality Technology, Vol. 32, pp. 111-121
[25]. Pulak and Sultan(1996). “The Optimum Targeting for a Single Filling Operation with Rectifying Inspection” Omega, Int. J. Mgmt Sci. Vol. 24, No. 6, pp. 727-733, 1996.
[26]. Pulak, M. F. S. and Al-Sultan, K. S., (1996). “The Optimum Targeting for a Single Filling Operation with Rectifying Inspection,” Omega, Vol. 24, pp. 727-733
[27]. Rahim, M. A. and Banerjee, P. K., (1988). “Optimal Production Run for a Process with Random Linear Drift,” Omega, Vol. 16, pp. 347-351
[28]. Springer, C. H., (1951). “A Method of Determining the Most Economic Position of a Process Mean,” Industrial Quality Control, Vol. 8, pp. 36-39
[29]. Wu, C. C. and Tang, G. R., (1998). “Tolerance Design for Products with Asymmetric Quality Losses,” International Journal of Production Research, Vol. 39, pp. 2529-2541