|
[1] Abid, M., Nazir, H. Z., Riaz, M., & Lin, Z. (2017). An Efficient Nonparametric EWMA Wilcoxon Signed‐Rank Chart for Monitoring Location. Quality and Reliability Engineering International, 33(3), 669-685. [2] Amin, R. W., Reynolds Jr, M. R., & Saad, B. (1995). Nonparametric quality control charts based on the sign statistic. Communications in Statistics-Theory and Methods, 24(6), 1597-1623. [3] Amiri, A., Nedaie, A., & Alikhani, M. (2014). A new adaptive variable sample size approach in EWMA control chart. Communications in Statistics-Simulation and Computation, 43(4), 804-812. [4] Bakir, S. T. (2004). A distribution-free Shewhart quality control chart based on signed-ranks. Quality Engineering, 16(4), 613-623. [5] Bakir, S. T. (2006). Distribution-free quality control charts based on signed-rank-like statistics. Communications in Statistics-Theory and Methods, 35(4), 743-757. [6] Bakir, S. T., & Reynolds, M. R. (1979). A nonparametric procedure for process control based on within-group ranking. Technometrics, 21(2), 175-183. [7] Castagliola, P. (2005). A new S2‐EWMA control chart for monitoring the process variance. Quality and Reliability Engineering International, 21(8), 781-794. [8] Castagliola, P., Celano, G., Fichera, S., & Giuffrida, F. (2006). A variable sampling interval S2-EWMA control chart for monitoring the process variance. International Journal of Technology Management, 37(1-2), 125-146. [9] Chen, N., Zi, X., & Zou, C. (2016). A distribution-free multivariate control chart. Technometrics, 58(4), 448-459. [10] Costa, A. F. (1994). X charts with variable sample size. Journal of quality technology, 26(3), 155-163. [11] Costa, A. F. (1997). X chart with variable sample size and sampling intervals. Journal of quality technology, 29(2), 197-204. [12] Costa, A. F. (1999). X charts with variable parameters. Journal of quality technology, 31(4), 408-416. [13] Deng, H., Runger, G., & Tuv, E. (2012). System monitoring with real-time contrasts. Journal of quality technology, 44(1), 9-27. [14] Graham, M. A., Chakraborti, S., & Human, S. W. (2011). A nonparametric EWMA sign chart for location based on individual measurements. Quality Engineering, 23(3), 227-241. [15] Graham, M. A., Mukherjee, A., & Chakraborti, S. (2012). Distribution-free exponentially weighted moving average control charts for monitoring unknown location. Computational Statistics & Data Analysis, 56(8), 2539-2561. [16] Guo, B., & Wang, B. X. (2016). The variable sampling interval S 2 chart with known or unknown in-control variance. International Journal of Production Research, 54(11), 3365-3379. [17] Hawkins, D. M., & Maboudou-Tchao, E. M. (2007). Self-starting multivariate exponentially weighted moving average control charting. Technometrics, 49(2), 199-209. [18] Henze, N., & Zirkler, B. (1990). A class of invariant consistent tests for multivariate normality. Communications in Statistics-Theory and Methods, 19(10), 3595-3617. [19] Holmes, D. S., & Mergen, A. E. (1993). Improving the performance of the T2 control chart. Quality Engineering, 5(4), 619-625. [20] Hotelling, H. (1947). Multivariate quality control. Techniques of statistical analysis. [21] Jackson, J. E. (1959). Quality control methods for several related variables. Technometrics, 1(4), 359-377. [22] Jackson, J. E., & Mudholkar, G. S. (1979). Control procedures for residuals associated with principal component analysis. Technometrics, 21(3), 341-349. [23] Kaiser, H. F. (1960). The application of electronic computers to factor analysis. Educational and psychological measurement, 20(1), 141-151. [24] Kazemzadeh, R. B., Karbasian, M., & Babakhani, M. A. (2013). An EWMA t chart with variable sampling intervals for monitoring the process mean. The International Journal of Advanced Manufacturing Technology, 66(1-4), 125-139. [25] Khan, N., Aslam, M., Aldosari, M. S., & Jun, C.-H. (2018). A Multivariate Control Chart for Monitoring Several Exponential Quality Characteristics Using EWMA. IEEE Access, 6, 70349-70358. [26] Lee, P.-H. (2011). Adaptive R charts with variable parameters. Computational Statistics & Data Analysis, 55(5), 2003-2010. [27] Li, Z., Zou, C., Wang, Z., & Huwang, L. (2013). A multivariate sign chart for monitoring process shape parameters. Journal of quality technology, 45(2), 149-165. [28] Liu, R. Y. (1995). Control charts for multivariate processes. Journal of the American Statistical Association, 90(432), 1380-1387. [29] Lowry, C. A., & Montgomery, D. C. (1995). A review of multivariate control charts. IIE transactions, 27(6), 800-810. [30] Lowry, C. A., Woodall, W. H., Champ, C. W., & Rigdon, S. E. (1992). A multivariate exponentially weighted moving average control chart. Technometrics, 34(1), 46-53. [31] Mardia, K. V. (1970). Measures of multivariate skewness and kurtosis with applications. Biometrika, 57(3), 519-530. [32] Muhammad, A. N. B., Yeong, W. C., Chong, Z. L., Lim, S. L., & Khoo, M. B. C. (2018). Monitoring the coefficient of variation using a variable sample size EWMA chart. Computers & Industrial Engineering, 126, 378-398. [33] Nijhuis, A., De Jong, S., & Vandeginste, B. (1997). Multivariate statistical process control in chromatography. Chemometrics and Intelligent Laboratory Systems, 38(1), 51-62. [34] Page, E. S. (1954). Continuous inspection schemes. Biometrika, 41(1/2), 100-115. [35] Pearson, K. (1901). Principal components analysis. The London, Edinburgh, and Dublin Philosophical Magazine and Journal of Science, 6(2), 559. [36] Phaladiganon, P., Kim, S. B., Chen, V. C., & Jiang, W. (2013). Principal component analysis-based control charts for multivariate nonnormal distributions. Expert systems with applications, 40(8), 3044-3054. [37] Prabhu, S., Runger, G., & Keats, J. (1993). X chart with adaptive sample sizes. The International Journal of Production Research, 31(12), 2895-2909. [38] Ranger, G. C., & Alt, F. B. (1996). Choosing principal components for multivariate statistical process control. Communications in Statistics-Theory and Methods, 25(5), 909-922. [39] Reynolds, M. R., Amin, R. W., Arnold, J. C., & Nachlas, J. A. (1988). Charts with variable sampling intervals. Technometrics, 30(2), 181-192. [40] Runger, G. C., Alt, F. B., & Montgomery, D. C. (1996). Contributors to a multivariate statistical process control chart signal. Communications in Statistics--Theory and Methods, 25(10), 2203-2213. [41] Saha, S., Khoo, M. B., Lee, M. H., & Haq, A. (2018). A variable sample size and sampling interval control chart for monitoring the process mean using auxiliary information. Quality Technology & Quantitative Management, 1-18. [42] Shewhart, W. A. (1924). Some applications of statistical methods to the analysis of physical and engineering data. Bell System Technical Journal, 3(1), 43-87. [44] Wang, H., Huwang, L., & Yu, J. H. (2015). Multivariate control charts based on the James–Stein estimator. European Journal of Operational Research, 246(1), 119-127. [45] White, R. W. (1959). Motivation reconsidered: The concept of competence. Psychological review, 66(5), 297. [46] Wu, T.-L. (2018). Distribution-free runs-based control charts. arXiv preprint arXiv:1801.06532. [47] Yang, S.-F. (2010). Variable control scheme in the cascade processes. Expert systems with applications, 37(1), 787-798. [48] Yang, S.-F. (2015). An improved distribution-free EWMA mean chart. Communications in Statistics-Simulation and Computation, 45(4), 1410-1427. [49] Yang, S.-F., & Arnold, B. C. (2014). A simple approach for monitoring business service time variation. The Scientific World Journal, 2014. [50] Yang, S.-F., & Chen, W.-Y. (2011). Monitoring and diagnosing dependent process steps using VSI control charts. Journal of Statistical Planning and Inference, 141(5), 1808-1816. [51] Yang, S.-F., Lin, J.-S., & Cheng, S. W. (2011). A new nonparametric EWMA sign control chart. Expert systems with applications, 38(5), 6239-6243. [52] Yang, S. F., Cheng, T. C., Hung, Y. C., & W. Cheng, S. (2012). A new chart for monitoring service process mean. Quality and Reliability Engineering International, 28(4), 377-386. [53] Yang, S. F., & Wu, S. H. (2017). A double sampling scheme for process variability monitoring. Quality and Reliability Engineering International, 33(8), 2193-2204. [54] Yeong, W. C., Lim, S. L., Khoo, M. B. C., & Castagliola, P. (2018). Monitoring the coefficient of variation using a variable parameters chart. Quality Engineering, 30(2), 212-235. [55] Yue, J., & Liu, L. (2017). Multivariate nonparametric control chart with variable sampling interval. Applied Mathematical Modelling, 52, 603-612. [56] Zhang, L., Chen, G., & Castagliola, P. (2009). On t and EWMA t charts for monitoring changes in the process mean. Quality and Reliability Engineering International, 25(8), 933-945. [57] Zhang, L., & Song, X. (2014). EWMA median control chart with variable sampling size. Information Technology Journal, 13(14), 2369-2373. [58] Zou, C., & Tsung, F. (2011). A multivariate sign EWMA control chart. Technometrics, 53(1), 84-97. [59] Zou, C., Wang, Z., & Tsung, F. (2012). A spatial rank‐based multivariate EWMA control chart. Naval Research Logistics (NRL), 59(2), 91-110.
|