References
1. A.I. Al-Omari; A.D. Al-Nasser; and F.S. Gogah; Double acceptance sampling plan for time truncated life tests based on half normal distribution, Economic Qual. Control, 31(2), pp. 93–99. (2016)
2. A.I. Al-Omari; E. Zamanzade; Double acceptance sampling plan for truncated life tests based on transmuted generalized inverse Weibull distribution, J. Stat. Appl. Probability. 6, pp. 1–6. (2017).
3. A.J. Duncan; Quality Control and International Journal of Mathematics Trends and Technology Industrial Statistics,5th ed., Richard D. Irwin, Homewood, Illinois, (1986).
4. A.S. Ramaswamy and P. Anburajan, Double acceptance sampling based on truncated life tests in generalized exponential distribution, Appl. Math. Sci. 6 (2012), pp. 3199–3207.
5. B. Epstein; Truncated life tests in the exponential case, Ann. Math. Statist. 25, 555-564(1954).
6. G.S. Rao, Double acceptance sampling plan based on truncated life tests for Marshall-Olkin extended exponential distribution, Aust. J. Stat. 40 (2011), pp. 169–176.
7. H. Tripthi; Dey S, Saha M. Double and group acceptance sampling plan for truncated life test based on inverse log –logistic distribution. J Appl Stat. (2020) doi:10.1080/02664763.2020.
8. M. Aslam; C.H. Jun; A double acceptance sampling plan for generalized log-logistic distributions with known shape parameters, Journal of Applied Statistics, 37(3), 405-414.(2010).
9. M. Saha; H. Tripathi; S. Dey; Single and double acceptance sampling plans for truncated life tests based on transmuted Rayleigh distribution. Journal of Industrial and Production Engineering, 38(5), 356–36(2021).
10. M. Mahdy; B. Ahmed; New distributions in designing of double acceptance sampling plan with application, Pakistan J. Stat. Oper. Res. 14, pp. 333–346(2018).
11. K. PradeepaVeerakumari; P. Ponneeswari; Designing of acceptance sampling plan for life tests based on percentiles of exponentiated Rayleigh distribution, International Journal of Current Engineering and Technology Vol.6,pp. 1148-1153(2016).
12. K. Rosaiah; R.R.L. Kantam; Acceptance Sampling Based on the Inverse Rayleigh Distribution,Economic Quality Control ,2005, https://doi.org/10.1515/EQC.2005.277.
13. P. E. Oguntunde; M. A. Khaleel; M. T. Ahmed; H. I. Okagbue; The GompertzFrechet distribution: Properties and applications. Cogent Mathematics Statistics, (2019), https://doi.org/10.1080 /25742558 .2019.1568662.
14. R.R.L Kantam; K. Rosaiah;, G.S. Rao;. Half logistic distribution in acceptance sampling based on life tests. IAPQR Transaction, 23(2), pp. 117-125(1998).
15. R.R.L. Kantam; K. Rosaiah; G.S. Rao; Acceptance sampling based on life tests: Log-Logistic model. Journal of Applied Statistics. 28(1), pp. 121-128(2001).
16. S Jayalakshmi; P K Neena Krishna; Designing of Double Sampling Plan for Truncated Life Tests Based on Percentiles using Kumaraswamy Exponentiated Rayleigh Distribution, International Journal of Mathematics Trends and Technology 68(1), 29-35(2022).
17. S. Jayalakshmi; S. Vijilamery; Designing of Special Type Double Sampling Plan for Truncate Life Test using GompertzFrechet Distribution, 68(1), 70-76 (2022).
18. S. Jayalakshmi; S. Vijilamery; Study on Acceptance Sampling Plan for Truncate Life Tests Based on Percentiles Using GompertzFrechet Distribution. Reliability: Theory & Applications, 17(1), 316-324, (2022).
19. V. Kaviayarasu; P. Fawaz; A Reliability sampling plan to ensure percentiles through Weibull Poisson distribution, International Journal of Pure and Applied Mathematics, Vol.117 (13),pp.155-163(2017).
20. W. Gui; Double acceptance sampling plan for truncated life tests based on Maxwell distribution, Amer. J. Math. Manag. Sci. 33(2), pp. 98–109(2014).
21. W. Gui; M. Xu; Double acceptance sampling plan based on truncated life tests for half exponential power distribution, Stat. Methodol. 27, pp. 123–131(2015).
22. W. Gui; X. Lu; Double acceptance sampling plan based on the Burr type X distribution under truncated life tests, Int. J. Ind. Syst. Eng. 28, pp. 319–330(2018).