
CLC number: O213.1
On-line Access: 2024-08-27
Received: 2023-10-17
Revision Accepted: 2024-05-08
Crosschecked: 2019-04-11
Cited: 0
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Shahid Hussain, Li-xin Song, Shabbir Ahmad, Muhammad Riaz. A new auxiliary information based cumulative sum median control chart for location monitoring[J]. Frontiers of Information Technology & Electronic Engineering,in press.https://doi.org/10.1631/FITEE.1700428 @article{title="A new auxiliary information based cumulative sum median control chart for location monitoring", %0 Journal Article TY - JOUR
一种基于辅助信息的新型位置监测累积和中值控制图关键词组: Darkslateblue:Affiliate; Royal Blue:Author; Turquoise:Article
Reference[1]Abbas N, Riaz M, Does RJMM, 2014. An EWMA-type control chart for monitoring the process mean using auxiliary information. Commun Stat Theory Methods, 43(16):3485- 3498. ![]() [2]Abbasi SA, Riaz M, 2013. On enhanced control charting for process monitoring. Int J Phys Sci, 8(17):759-775. ![]() [3]Abujiya MR, Lee MH, Riaz M, 2015a. Increasing the sensitivity of cumulative sum charts for location. Qual Reliab Eng Int, 31(6):1035-1051. ![]() [4]Abujiya MR, Riaz M, Lee MH, 2015b. Enhanced cumulative sum charts for monitoring process dispersion. PLOS ONE, 10(4):e0124520. ![]() [5]Adebola FB, Adegoke NA, Sanusi RA, 2015. A class of regression estimator with cum-dual ratio estimator as intercept. Int J Prob Stat, 4(2):42-50. ![]() [6]Ahmad S, Lin ZY, Abbasi SA, et al., 2013. On efficient monitoring of process dispersion using interquartile range. Open J Appl Sci, 2(4B):39-43. ![]() [7]Ahmad S, Riaz M, Abbasi SA, et al., 2014a. On efficient median control charting. J Chin Inst Eng, 37(3):358-375. ![]() [8]Ahmad S, Riaz M, Abbasi SA, et al., 2014b. On median control charting under double sampling scheme. Eur J Ind Eng, 8(4):478-512. ![]() [9]Brook D, Evans DA, 1972. An approach to probability distribution of CUSUM run length. Biometrika, 59(3):539-549. ![]() [10]Castagliola P, 2001. An EWMA control chart for monitoring the process sample median. Int J Reliab Qual Saf Eng, 8(2):123-135. ![]() [11]Castagliola P, Maravelakis PE, Figueiredo FO, 2015. The EWMA median chart with estimated parameters. IIE Trans, 48(1):66-74. ![]() [12]Chen YK, Chiou KC, 2008. An evaluation of median Rankit control charts. IEEE Int Conf on Systems, Man and Cybernetics, p.3601-3605. ![]() [13]Gupta S, Shabbir J, 2007. On the use of transformed auxiliary variables in estimating population mean by using two auxiliary variables. J Stat Plan Infer, 137(5):1606-1611. ![]() [14]Haridy AMA, Elshabrawy AZ, 1996. The economic design of cumulative sum charts used to maintain current control of non-normal process means. Comput Ind Eng, 31(3-4): 783-790. ![]() [15]Hawkins DM, 1981. A CUSUM for a scale parameter. J Qual Technol, 13(4):228-231. ![]() [16]Hawkins DM, 1993. Regression adjustment for variables in multivariate quality control. J Qual Technol, 25(3):170- 182. ![]() [17]Hawkins DM, Olwell DH, 2012. Cumulative Sum Charts and Charting for Quality Improvement. Springer Science & Business Media, Jensen. ![]() [18]Hawkins DM, Wu QF, 2014. The CUSUM and the EWMA head-to-head. Qual Eng, 26(2):215-222. ![]() [19]Huang WP, Shu LJ, Woodall WH, et al., 2016. CUSUM procedures with probability control limits for monitoring processes with variable sample sizes. IIE Trans, 48(8): 759-771. ![]() [20]Kadilar C, Cingi H, 2003. Ratio estimators in stratified random sampling. Biometr J, 45(2):218-225. ![]() [21]Kadilar C, Cingi H, 2005a. A new estimator using two auxiliary variables. Appl Math Comput, 162(2):901-908. ![]() [22]Kadilar C, Cingi H, 2005b. A new ratio estimator in stratified random sampling. Commun Stat Theory Methods, 34(3): 597-602. ![]() [23]Kanji GK, Arif OH, 2000. Median Rankit control chart by the quantile approach. J Appl Stat, 27(6):757-770. ![]() [24]Kanji GK, Arif OH, 2001. Median Rankit control chart for Weibull distribution. Total Qual Manag, 12(5):629-642. ![]() [25]Khoo MBC, 2005. A control chart based on sample median for the detection of a permanent shift in the process mean. Qual Eng, 17(2):243-257. ![]() [26]Mehmood R, Riaz M, Does RJMM, 2013. Control charts for location based on different sampling schemes. J Appl Stat, 40(3):483-494. ![]() [27]Montgomery DC, 2007. Introduction to Statistical Quality Control (6th Ed.). John Wiley & Sons, Hoboken, NJ. ![]() [28]Mukherjee A, Graham MA, Chakraborti S, 2013. Distribution- free exceedance CUSUM control charts for location. Commun Stat Simul Comput, 42(5):1153-1187. ![]() [29]Mundform DJ, Schaffer J, Kim MJ, et al., 2011. Number of replications required in Monte Carlo simulation studies: a synthesis of four studies. J Mod Appl Stat Methods, 10(1), Article 4. ![]() [30]Nazir HZ, Riaz M, Does RJ, et al., 2013. Robust CUSUM control charting. Qual Eng, 25(3):211-224. ![]() [31]Nazir HZ, Riaz M, Does RJ, 2015. Robust CUSUM control charting for process dispersion. Qual Reliab Eng Int, 31(3):369-379. ![]() [32]Oakland JS, 2007. Statistical Process Control (6th Ed.). Routledge, London. ![]() [33]Ou YJ, Wen D, Wu Z, et al., 2012a. A comparison study on effectiveness and robustness of control charts for monitoring process mean and variance. Qual Reliab Eng Int, 28(1):3-17. ![]() [34]Ou YJ, Wu Z, Tsung F, 2012b. A comparison study of effectiveness and robustness of control charts for monitoring process mean. Int J Prod Econ, 135(1):479-490. ![]() [35]Page ES, 1954. Continuous inspection schemes. Biometrika, 41(1-2):100-115. ![]() [36]Qiu PH, Hawkins D, 2011. A rank-based multivariate CUSUM procedure. Technometrics, 43(2):120-132. ![]() [37]Rakitzis AC, Castagliola P, Maravelakis PE, 2018. Cumulative sum control charts for monitoring geometrically inflated Poisson processes: an application to infectious disease counts data. Stat Methods Med Res, 27(2):622-641. ![]() [38]Rao GS, 2013. One-sided cumulative sum (CUSUM) control charts for the Erlang-truncated exponential distribution. Comput Methods Sci Technol, 19(4):229-234. ![]() [39]Riaz M, 2008a. Monitoring process mean level using auxiliary information. Stat Neerl, 62(4):458-481. ![]() [40]Riaz M, 2008b. Monitoring process variability using auxiliary information. Comput Stat, 23(2):253-276. ![]() [41]Riaz M, 2015. Control charting and survey sampling techniques in process monitoring. J Chin Inst Eng, 38(3):342- 354. ![]() [42]Riaz M, Does RJMM, 2009. A process variability control chart. Comput Stat, 24(2):345-368. ![]() [43]Riaz M, Abbas N, Does RJMM, 2011. Improving the performance of CUSUM charts. Qual Reliab Eng Int, 27(4): 415-424. ![]() [44]Riaz M, Mehmood R, Ahmad S, et al., 2013. On the performance of auxiliary-based control charting under normality and nonnormality with estimation effects. Qual Reliab Eng Int, 29(8):1165-1179. ![]() [45]Roberts SW, 1959. Control chart tests based on geometric moving averages. Technometrics, 1(3):239-250. ![]() [46]Ryu JH, Wan HG, Kim S, 2010. Optimal design of a CUSUM chart for a mean shift of unknown size. J Qual Technol, 42(3):311-326. ![]() [47]Sanusi RA, Abujiya MR, Riaz M, 2017. Combined Shewhart CUSUM charts using auxiliary variable. Comput Ind Eng, 105:329-337. ![]() [48]Sanusi RA, Abbas N, Riaz M, 2018. On efficient CUSUM- type location control charts using auxiliary information. Qual Technol Quant Manag, 15(1):87-105. ![]() [49]Schaffer JR, Kim MJ, 2007. Number of replications required in control chart Monte Carlo simulation studies. Commun Stat Simul Comput, 36(5):1075-1087. ![]() [50]Sepúlveda A, Nachlas JA, 1997. A simulation approach to multivariate quality control. Comput Ind Eng, 33(1-2): 113-116. ![]() [51]Shafae MS, Dickinson RM, Woodall WH, et al., 2015. Cumulative sum control charts for monitoring Weibull- distributed time between events. Qual Reliab Eng Int, 31(5):839-849. ![]() [52]Sheu SH, Yang L, 2006a. The generally weighted moving average control chart for monitoring the process median. Qual Eng, 18(3):333-344. ![]() [53]Sheu SH, Yang L, 2006b. The generally weighted moving average median control chart. Qual Technol Quant Manag, 3(4):455-471. ![]() [54]Sheu SH, Tai SH, Hsieh YT, et al., 2009. Monitoring process mean and variability with generally weighted moving average control charts. Comput Ind Eng, 57(1):401-407. ![]() [55]Shewhart WA, 1924. Some applications of statistical methods to the analysis of physical and engineering data. Bell Syst Techn J, 3(1):43-87. ![]() [56]Shu LJ, Tsung F, Tsui KL, 2005. Effects of estimation errors on cause-selecting charts. IIE Trans, 37(6):559-567. ![]() [57]Singh HP, Solanki RS, 2012. An efficient class of estimators for the population mean using auxiliary information in systematic sampling. J Stat Theory Pract, 6(2):274-285. ![]() [58]Singh HP, Upadhyaya LN, Chandra P, 2004. A general family of estimators for estimating population mean using two auxiliary variables in two-phase sampling. Stat Trans, 6(7):1055-1077. ![]() [59]Singh HP, Tailor R, Singh S, et al., 2008. A modified estimator of population mean using power transformation. Stat Pap, 49(1):37-58. ![]() [60]Singh R, Kumar M, 2011. A note on transformations on auxiliary variable in survey sampling. Model Assisted Stat Appl, 6(1):17-19. ![]() [61]Singh R, Chauhan P, Sawan N, et al., 2007. Auxiliary information and a priori values in construction of improved estimators. https://arxiv.org/abs/0712.0096 ![]() [62]Singh R, Chauhan P, Sawan N, et al., 2009. Ratio estimators in simple random sampling using information on auxiliary attribute. https://arxiv.org/abs/0907.4182 ![]() [63]Solanki RS, Singh HP, Rathour A, 2012. An alternative estimator for estimating the finite population mean using auxiliary information in sample surveys. ISRN Prob Stat, 2012:65682. ![]() [64]Tailor R, Sharma B, 2009. A modified ratio-cum-product estimator of finite population mean using known coefficient of variation and coefficient of kurtosis. Stat Trans, 10(1):15-24. ![]() [65]Tailor R, Chouhan S, Tailor R, et al., 2012. A ratio-cum- product estimator of population mean in stratified random sampling using two auxiliary variables. Statistica, 72(3): 287-297. ![]() [66]Team RC, 2015. R: a Language and Environment for Statistical Computing. R Foundation for Statistical Computing, Vienna, Austria. ![]() [67]Umble EJ, 2001. Cumulative sum charts and charting for quality improvement. Technometrics, 43(1):107. ![]() [68]Woodall WH, Montgomery DC, 1999. Research issues and ideas in statistical process control. J Qual Technol, 31(4): 376-386. ![]() [69]Wu Z, Jiao J, Yang M, et al., 2009. An enhanced adaptive CUSUM control chart. IIE Trans, 141(7):642-653. ![]() [70]Yang L, Pai S, Wang YR, 2010. A novel CUSUM median control chart. Proc Int Multiconf of Engineers and Computer Scientists, p.1707-1710. ![]() [71]Yeh IC, 1998. Modeling of strength of high-performance concrete using artificial neural networks. Cem Concr Res, 28(12):1797-1808. ![]() [72]Yeh IC, 2003. Prediction of strength of fly ash and slag concrete by the use of artificial neural networks. J Chin Inst Civil Hydraul Eng, 15(4):659-663. ![]() [73]Yeh IC, 2006. Analysis of strength of concrete using design of experiments and neural networks. J Mater Civ Eng, 18(4): 597-604. ![]() [74]Zhang S, Wu Z, 2006. Monitoring the process mean and variance using a weighted loss function CUSUM scheme with variable sampling intervals. IIE Trans, 38(4):377- 387. ![]() Journal of Zhejiang University-SCIENCE, 38 Zheda Road, Hangzhou
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