References:
[1] Li, C. I., Su, N. C., Su, P. F., and Shyr, Y. "The design of ¯X and R Control Charts for skew- normal distributed data”, Communications in Statistics–Theory and Methods, 43(23), pp. 4908–4924 (2014).
[2] Bittanti, S., Lovera, M. and Moiraghi, L. "Application of non-normal process capability indices to semiconductor quality control", IEEE Transactions on Semiconductor Manufacturing, 11(2), pp. 296–303 (1998).
[3] Choobineh, F. and Ballard, J. L. "Control-limit of QC charts for skewed distributions using weighted variance", IEEE Transactions on Reliability, 36(4), pp. 473–477 (1987).
[4] Jacobs, D. C. "Watch out for non-normal distributions", Chemical Engineering Progress, 86, pp. 19–27 (1999).
[5] Chang, Y. S. and Bai, D. S. "Control charts for positively skewed populations with weighted standard deviations", Quality and Reliability Engineering International, 17(5), pp. 397–406 (2001).
[6] Chan, L. K. and Cui, H. J.
[7] Riaz, M. and Saghir, A. "Monitoring process variability using Gini’s mean difference", Quality Technology and Quantitative Management, 4(4), pp. 439–454 (2007).
[8] Riaz, M. and Abbasi, S. A. "Gini’s mean difference based time-varying EWMA charts", Economic Quality Control, 24(2), pp. 269–276 (2009).
[9] Abbasi, S. A. and Miller, A. "On proper choice of variability control chart for normal and non-normal processes", Quality and Reliability Engineering International, 28(3), pp. 279–296 (2012).
[10] Schoonhoven, M. and Does, J. M. M. "The ¯X control chart under Non-Normality" Quality and Reliability Engineering International, 26(2), pp. 167–176 (2010).
[11] Schoonhoven, M., Riaz, M. and Does, J. M. M. "Design and Analysis of control charts for Standard Deviation with estimated Parameters", Journal of Quality Technology, 43(4), pp. 307–333 (2011).
[12] Saghir, A., Saleem, A. and Anjum, M. S. "Use of Gini’s mean difference in analysis of means", Pakistan Journal of Science, 64(4), pp. 363–369 (2012).
[13] Saghir, A. and Lin, Z. "A study on the robustness of G-chart to non-normality", Communications in Statistics–Simulation and Computations, 43(10), pp. 2241–2251 (2014).
[14] Saghir, A. and Lin, Z. "Designing of Gini-chart for exponential, t, logistic and Laplace distributions", Communications in Statistics–Simulation and Computations, 44(9), pp. 2387–2409 (2015).
[15] Sindhumol, M. R., Srinivasan, M. R. and Gallo, M. "Robust control charts based on modified trimmed standard deviation and Gini’s mean difference", Journal of Applied Quantitative Methods, 11(3), pp. 18–30 (2016).
[16] Mangold, B., Konopik, J. "A general class of entropy based control charts (No. 04/2017)", FAU Discussion Papers in Economics, (2017).
[18] Mehmood, R., Qazi, M. S. and Riaz, M. "On the performance of X control chart for known and unknown parameters supplemented with runs rules under different probability distributions", Journal of Statistical Computation and Simulation, 88(4), pp. 675–711 (2018).
[19] Saeed, N. and Kamal, S. "NewEWMAControl Charts for Monitoring Mean Under Non-normal Processes Using Repetitive Sampling", Iranian Journal of Science and Technology, Transactions A: Science, 43(3), pp. 1215–1225 (2019).
[20] Karagrigoriou, A., Makrides, A., Vonta, I. "On a control chart for the Gini index with simulations", Communications in Statistics–Simulation and Computation, 48(4), pp. 1121–1137 (2019).
[21] Azzalini, A. "A class of distributions which includes the normal ones", Scandinavian Journal of Statistics, pp. 171–178 (1985).
[22] Tsai, T. R. "Skew-normal distribution and the design of control charts for averages", International Journal of Reliability, Quality and Safety Engineering, 14(01), pp. 49–63 (2007).
[23] Azzalini, A. and Capitanio, A. "Statistical applications of the multivariate skewnormal distribution", Journal of the Royal Statistical Society: SeriesB(Statistical Methodology), 61(3), pp. 579–602 (1999).
[24] Gupta, A. K. and Chen, T. "On the sample characterization criterion for normal distributions", Journal of Statistical Computation and Simulation, 73, pp. 155–163 (2003).
[25] Riaz, M. "A dispersion control chart", Communications in Statistics–Simulation and Computation, 37(6), pp. 1239–1261 (2008).
[26] Arellano-Valle, R. B., Gom´ ez, H. W. and Quintana, F. A. "A new class of skew normal distributions", Communication in Statistics–Theory and Methods , 33 (7), pp. 1465-1480 (2003).
[27] Montgomery, D. C. Introduction to Statistical Quality Control, John Wiley & Sons. Inc., USA (1997).
[28] Smirnov, N. "Table for estimating the goodness of fit of empirical distributions", The Annals of Mathematical Statistics, 19(2), pp. 279–281 (1948).
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