- Montgomery, D.C. (2007). Introduction to statistical quality control. John Wiley & Sons.
- Kane, V.E. (1986). Process capability indices. Journal of quality technology, 18(1): 41-52.
- Chen, K.S., Yu, K.T., Sheu, S. (2006). Process capability monitoring chart with an application in the silicon-filler manufacturing process. International Journal of Production Economics, 103(2): 565-571.
- Juran, J., Godfrey, A.B. (1999). Quality handbook. Republished McGraw-Hill, 173(8).
- Pearn, W. (1998). New generalization of process capability index Cpk. Journal of Applied Statistics, 25(6): 801-810.
- Bothe, D.R. (1992). A capability study for an entire product. ASQC Quality Congress Transactions.
- Chen, K., Huang, M., Li, R.K. (2001). Process capability analysis for an entire product. International Journal of Production Research, 39(17): 4077-4087.
- Yang, J., Meng, F., Huang, S., Cui, Y. (2019). Process capability analysis for manufacturing processes based on the truncated data from supplier products. International Journal of Production Research, 1-17.
- Kocherlakota, S., Kocherlakota, K., Kirmani, S. (1992). Process capability indices under non-normality. International Journal of Mathematical and Statistical Sciences, 1(2): 175-210.
- Kocherlakota, S., Kocherlakota, K. (1994). Confidence intervals for the process capability ratio based on robust estimators. Communications in Statistics-Theory and Methods, 23(1): 257-276.
- Peng, C. (2010). Estimating and testing quantile-based process capability indices for processes with skewed distributions. Journal of Data Science, 8(2): 253-268.
- Kantam, R., Rosaiah, K., Subba Rao, R. (2010). Estimation of process capability index for half-logistic distribution. International Transactions in Mathematical Sciences and Computer, 3(1): 61-66.
- Panichkitkosolkul, W. (2012). Bootstrap confidence intervals of the difference between two process capability indices for half-logistic distribution. Pakistan Journal of Statistics and Operation Research, 878-894.
- RRL, K. (2012). Acceptance sampling plans for percentiles based on the inverse Rayleigh distribution. Electronic Journal of Applied Statistical Analysis, 5(2): 164-177.
- Aslam, M. (2018). Statistical monitoring of process capability index having one-sided specification under repetitive sampling using an exact distribution. IEEE Access, 6: 25270-25276.
- Kuo, T.I., Chuang, T.-L. (2023). Process Capability Control Charts for Monitoring Process Accuracy and Precision. Axioms, 12(9): 857.
- Wang, D.S., Yang, H. Y., Koo, T. Y. (2020). Variable sample size control chart for monitoring process capability index Cpm. International Journal of Industrial and Systems Engineering, 36(1): 32-48.
- Tomohiro, R., Arizono, I., Takemoto, Y. (2020). Economic design of double sampling Cpm control chart for monitoring process capability. International Journal of Production Economics, 221: 107468.
- Liao, M.-Y., Wu, C.W. (2023). Process capability monitoring and change-point analysis for S-type quality characteristic. Quality Technology & Quantitative Management, 1-20.
- Spiring, F.A. (1995). Process capability: a total quality management tool. Total Quality Management, 6(1): 21-34.
- Spiring, F.A. (1991). Assessing process capability in the presence of systematic assignable cause. Journal of Quality Technology, 23(2): 125-134.
- Boyles, R.A. (1991). The Taguchi capability index. Journal of Quality Technology, 23(1): 17-26.
- Sarkar, A., Pal, S. (1997). Process control and evaluation in the presence of systematic assignable cause. Quality Engineering, 10(2): 383-388.
- Subramani, J. (2004). Application of systematic sampling in process control, statistics and applications. Journal of Society of Statistics, Computer and Applications (New Series), 1: 7-17.
- Subramani, J. (2010). Process control in the presence of linear trend. Model Assisted Statistics and Applications, 5(4): 273-282.
- [26] Chen, K., Huang, H., Huang, C.T. (2007). Control charts for one-sided capability indices. Quality & Quantity, 41(3): 413-427.
- Subramani, J., Balamurali, S. (2012). Control charts for variables with specified process capability indices. International Journal of Probability and Statistics, 1(4): 101-110.
- Ahmad, L., Aslam, M., Jun, C.H. (2016). The design of a new repetitive sampling control chart based on process capability index. Transactions of the Institute of Measurement and Control, 38(8): 971-980.
- Liao, M.Y. (2016). Process capability control chart for non-normal data–evidence of on-going capability assessment. Quality Technology & Quantitative Management, 13(2): 165-181.
- Aslam, M., Rao, G. S., AL-Marshadi, A. H., Ahmad, L., Jun, C. H. (2019). Control Charts Monitoring Process Capability Index Using Median Absolute Deviation for Some Popular Distributions. Processes, 7(5): 287.
- Ahmad, L., Aslam, M., Jun, C.H. (2014). Designing of X-bar control charts based on process capability index using repetitive sampling. Transactions of the Institute of Measurement and Control, 36(3): 367-374.
- Janalipour, S., Sabri-Laghaie, K., Noorossana, R. (2020). Control charts for process capability monitoring based on the probability distribution parameters of the quality characteristics. Journal of Industrial Engineering Research in Production Systems, 7(15): 339-353.
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