1. Wilks S. S., "Determination of sample sizes for setting tolerance limits. Annals of Mathematical Statistics", 12 (1941) 91-96.
2. Fernandez A. J., "Two-sided tolerance intervals in the exponential case: Corrigenda and generalizations", Computational Statistics and Data Analysis, 54 (2010) 151-162.
3. Naghizadeh Qomi M., Kiapour A., "Shortest tolerance intervals controlling both tails of the exponential distribution based on record values", Communications in Statistics – Simulation and Computation, (2016), doi/full/10.1080/03610926.2014.990106.
4. MirMostafaee S.M.T.K., Naghizadeh Qomi M., Arturo J. Fernandez, "Tolerance limits for minimal repair times of a series system with Rayleigh distributed component lifetimes", Applied Mathematical Modeling, 40 (2016) 3153-3163.
5. Krishnamoorthy K., Mondal S., "Improved tolerance factors for multivariate normal distributions", Communications in Statistics – Simulation and Computation, 35 (2006) 461-478.
6. Mbodj M., Mathew T., "Approximate ellipsoidal tolerance regions for multivariate normal populations", Statistics and Probability Letters, 97 (2015) 41-45.
7. Dong X., Mathew T., "Central tolerance regions and reference regions for multivariate normal populations", Journal of Multivariate Analysis 134 (2015) 50-60.
8. Hahn G. J. , ChandraR., "Tolerance intervals for Poisson and binomial variables", Journal of Quality Technology 13(2) (1981) 100-110.
9. Wang H., Tsung F. , "Tolerance intervals with improved coverage probabilities for binomial and Poisson variables", Technometrics, 51 (2009) 25-33.
10. Krishnamoorthy K. , Xiaodong L., Sumona M., "Tolerance intervals for the distribution of the difference between two independent normal random variables", Communications in Statistics-Theory and Methods, 40 (1) (2011) 117-129.
11. Young D. S., "A procedure for approximate negative binomial tolerance intervals", Journal of Statistical Computation and Simulation, 84 (2) (2014) 438-450.
12. Naghizadeh Qomi M., Kiapour A., Young D. S., "Approximate tolerance intervals for the discrete Poisson-Lindley distribution, Journal of Statistical Computation and Simulation, 86 (2016) 841-854.
13. Owen D. B., "Control of percentages in both tails of the normal distribution", Technometrics, 6) 1964( 377-387.
14. Krishnamoorthy K. , "Handbook of Statistical Distributions with Applications", (2006), Boca Raton, FL: Chapman & Hall/CRC Press.
15. Barker L., "A Comparison of Nine Confidence Intervals for a Poisson Parameter When the Expected Number of Events is ≤ 5 ", The American Statistician, 56 (2002) 85-89.
16. Anscombe F. J., "The transformation of Poisson, binomial, and negative Binomial data", Biometrika, 35 (1948) 246-254.
17. Freeman M. F., Tukey J. W., "Transformations related to the angular and the square root, Annals of Mathematical Statistics, 21 (1950) 607-611.
18. Lehmann E. L.,, Romano J., "Testing statistical hypotheses" (2005) third edition, Springer.
19. Montgomery D. C., "Introduction to statistical quality control" (2005) New York: Wiley.