Tolerance design based on specified process capability value

References

• Ali, S., & Riaz, M. (2014). On the generalized process capability under simple and mixture models. Journal of Applied Statistics, 41, 832–852.
   Web of Science ®Google Scholar
• Boyles, R. A. (1991). The Taguchi capability index. Journal of Quality Technology, 23, 107–126.
   Web of Science ®Google Scholar
• Chan, L. K., Cheng, S. W., & Spring, F. A. (1988). A new measure of process capability: Cpm. Journal of Quality Technology, 30, 162–175.
   Google Scholar
• Chen, C. H., & Hsu, C. P. (2011). The optimum settings for order quantity, process quality level, and warranty period. International Journal of Management Science and Engineering Management, 6, 173–182.
   Google Scholar
• Chen, C. H., & Kan, C. C. (2014). Modified optimum profit model with single supplier and multi-retailers under the consignment policy. International Journal of Management Science and Engineering Management. Advance online publication.10.1080/17509653.2014.924843.
   Google Scholar
• Feng, Q., & Kapur, K. C. (2006a). Economic development of specifications for 100% inspection based on asymmetric quality loss functions. IIE Transactions, 38, 659–669.
   Web of Science ®Google Scholar
• Feng, Q., & Kapur, K. C. (2006b). Economic design of specifications for 100% inspection with imperfect measurement systems. Quality Technology & Quantitative Management, 3, 127–144.
   Google Scholar
• Grau, D. (2010). On the choice of a capability index for asymmetric tolerances. Quality Technology & Quantitative Management, 7, 301–319.
   Web of Science ®Google Scholar
• Grau, D. (2012). Process yield, process centering and capability indices for one-sided tolerance processes. Quality Technology & Quantitative Management, 9, 153–170.
   Web of Science ®Google Scholar
• Kapur, K. C. (1988). An approach for development of specifications for quality improvement. Quality Engineering, 1, 63–77.
   Google Scholar
• Kapur, K. C., & Cho, B. R. (1994). Economic design and development of specifications. Quality Engineering, 6, 401–417.
   Google Scholar
• Kapur, K. C., & Cho, B. R. (1996). Economic design of specification region for multiple quality characteristics. IIE Transactions, 28, 237–248.
   Web of Science ®Google Scholar
• Kapur, K. C., & Wang, C. J. (1987). Economic design of specifications based on Taguchi's concept of quality loss function. In R. E.DeVor & S. G.Kappor (Eds.), Proceedings of the Winter Annual Meeting of the American Society of Mechanical Engineers – Quality: Design, Planning, and Control (pp. 23–36). Boston, MA. 13–18 December 1987.
   Google Scholar
• Kane, V. E. (1986). Process capability indices. Journal of Quality Technology, 18, 41–52.
   Web of Science ®Google Scholar
• Kargar, M., Mashinchi, M., & Parchami, A. (2013). A Bayesian approach to capability testing based on Cpk with multiple samples. Quality and Reliability Engineering International, 30, 615–621. 10.1002/qre.1512.
   Google Scholar
• Lee, H. H. (2013). The linkage of process capability without target value on the center in Six Sigma management. Journal of The Chinese Statistical Association, 51, 211–224.
   Google Scholar
• Maiti, S. S., Saha, M., & Nanda, A. K. (2010). On generalizing process capability indices. Quality Technology & Quantitative Management, 7, 279–300.
   Web of Science ®Google Scholar
• Pan, J. N., & Pan, J. (2009). Optimization of engineering tolerance design using revised loss functions. Engineering Optimization, 41, 99–118.
   Web of Science ®Google Scholar
• Pearn, W. L., Kotz, S., & Johnson, N. L. (1992). Distributional and inferential properties of process capability indices. Journal of Quality Technology, 24, 216–231.
   Web of Science ®Google Scholar
• Pearn, W. L., & Wu, C. H. (2013). Supplier selection for multi-characteristics processes with one-sided specifications. Quality Technology & Quantitative Management, 10, 133–140.
   Web of Science ®Google Scholar
• Taguchi, G. (1986). Introduction to Quality Engineering. Tokyo: Asian Productivity Organization.
   Google Scholar