|
1. Faraz, A., Saniga, E. M., and Heuchenne, C. (2015). Shewhart control charts for monitoring reliability with Weibull lifetimes. Quality and Reliability Engineering International, 31(8):1565–1574. 2. Guo, B. and Wang, B. X. (2014). Control charts for monitoring the Weibull shape parameter based on type-II censored sample. Quality and Reliability Engineering International, 30(1):13–24. 3. Guo, B., Wang, B. X., and Xie, M. (2014). ARL-unbiased control charts for the monitoring of exponentially distributed characteristics based on type-II censored samples. Journal of Statistical Computation and Simulation, 84(12):2734–2747. 4. Hawkins, D. M. and Zamba, K. (2005a). A change-point model for a shift in variance. Journal of Quality Technology, 37(1):21–31. 5. Hawkins, D. M. and Zamba, K. (2005b). Statistical process control for shifts in mean or variance using a changepoint formulation. Technometrics, 47(2):164–173. 6. Huwang, L. and Lin, L.-W. (2020). New EWMA control charts for monitoring the Weibull shape parameter. Quality and Reliability Engineering International, 36(6):1872–1894. 7. Huwang, L., Wu, C.-H., and Lee, Y.-R. (2021). EWMA and adaptive EWMA variable sampling intervals charts for simultaneous monitoring of Weibull parameters. Quality Technology & Quantitative Management, 18(5):552–575. 8. Jones, L. A., Champ, C. W., and Rigdon, S. E. (2001). The performance of exponentially weighted moving average charts with estimated parameters. Technometrics, 43(2):156–167. 9. Kim, N. (2016). On the maximum likelihood estimators for parameters of a Weibull distribution under random censoring. Communications for Statistical Applications and Methods, 23(3):241–250. 10. Mahmoud, M. A., Parker, P. A., Woodall, W. H., and Hawkins, D. M. (2007). A change point method for linear profile data. Quality and Reliability Engineering International, 23(2):247–268. 11. Padgett, W. and Spurrier, J. D. (1990). Shewhart-type charts for percentiles of strength distributions. Journal of Quality Technology, 22(4):283–288. 12. Page, E. S. (1954). Continuous inspection schemes. Biometrika, 41(1/2):100–115. 13. Pascual, F. (2010). EWMA charts for the Weibull shape parameter. Journal of Quality Technology, 42(4):400–416. 14. Pascual, F. and Li, S. (2012). Monitoring the Weibull shape parameter by control charts for the sample range of type II censored data. Quality and Reliability Engineering International, 28(2):233–246. 15. Ramalhoto, M. and Morais, M. (1999). Shewhart control charts for the scale parameter of a Weibull control variable with fixed and variable sampling intervals. Journal of Applied Statistics, 26(1):129–160. 16. Roberts, S. (1959). Control chart tests based on geometric moving averages. Technometrics, 42(1):97–101. 17. Zhang, C., Tsung, F., and Xiang, D. (2016). Monitoring censored lifetime data with a weighted-likelihood scheme. Naval Research Logistics (NRL), 63(8):631–646. 18. Zhang, C. W., Ye, Z., and Xie, M. (2017). Monitoring the shape parameter of a Weibull renewal process. IISE Transactions, 49(8):800–813. 19. Zou, C., Zhang, Y., and Wang, Z. (2006). A control chart based on a change-point model for monitoring linear profiles. IIE transactions, 38(12):1093–1103. |