References

1.  A.I. Al-Omari and A. Al-Nasser; A Two-Parameter Quasi Lindley Distribution in Acceptance Sampling Plans from Truncated Life Tests. Pakistan Journal of Statistics and Operation Research, 15(1), 39–47(2019).
2.  A.J. Gross and V.A. Clark; Survival Distributions: Reliability Applications in the Biometrical Sciences. John Wiley, New York, USA (1975).
3.  A.M.H. Al-khazaleh and S. Alkhazaleh; On Wrapping of Quasi Lindley Distribution. Mathematics, 7(10), p. 930 (2019).
4.  A. Renyi; (1961) On Measures of Entropy and Information. In Proceedings of the Fourth Berkeley Symposium on Mathematical Statistics and Probability, Contributions to the Theory of Statistics, Berkeley, California, University of California Press, 1, 547–561.
5.  A.S. Hassan; I.Elbatal and S.E. Hemeda; Weibull Quasi Lindley Distribution and Its Statistical Properties with Applications to Lifetime Data. International Journal of Applied Mathematics and Statistics, 55(3), 63–80 (2016).
6.  B. Munindra; R. Krishna and H. Junali; A Study on Two Parameter Discrete Quasi Lindley Distribution and Its Derived Distributions. International Journal of Mathematical Archive, 6, 149– 156 (2015).
7.  C.E. Bonferroni; Elementi di Statiscagnerarale, Seeber, Firenze (1930).
8.  C.R. Rao; On Discrete Distributions arising out of Methods of Ascertainment. Sankhyā: The Indian Journal of Statistics, Series A (1961-2002), 27(2-4)  311-324 (1965).
9.  C. Tsallis; Possible Generalization of Boltzmann-Gibb’s Statistics. Journal of Statistical Physics, 52(1-2) 479-487 (1988).
10. D.N.P. Murthy; M. Xie and R. Jiang; Weibull Models. John Wiley & Sons, New York (2004).
11. D.R. Cox; Some Sampling Problems in Technology. In New Developments in Survey Sampling (N. L. Johnson and H. Smith, Jr., Eds.). Wiley, New York, 506-527 (1969).
12. F. Merovci; I. Elbatal and L. Puka; The Mcdonald Quasi Lindley Distribution and Its Applications. Acta Universitatis Apulensis, 45, 87–105 (2015).
13. G. Casela and R.L.Berger; Statistical Inference. Pacific Grove, Calif: Brooks/Cole Pub. (1990).
14. G.P. Patil and C.R. Rao; Weighted Distributions and Size Biased Sampling with Applications to Wildlife Populations and Human Families. Biometrics, 34(2), 179-189 (1978).
15. G.P. Patil and J.K. Ord; On Size Biased Sampling and Related form Invariant Weighted Distributions. Sankhyā: The Indian Journal of Statistics, Series B (1960-2002), 38(1), 48-61 (1976).
16. I. Elbatal; L. Diab and M. Elgarhy; Exponentiated Quasi Lindley Distribution. International Journal of Reliability and Applications, 17(1), 1–19 (2016).
17. I. Elbatal and M. Elgarhy; Statistical Properties of Kumaraswamy Quasi Lindley Distribution. International Journal of Mathematics Trends and Technology, 4(10), 237– 246 (2013).
18. I. Elbatal and M. Elgarhy; Transmuted Quasi Lindley Distribution: A Generalization of the Quasi Lindley Distribution. International Journal of Pure and Applied Sciences and Technology, 18(2), 59-70 (2013).
19. J. Gove; Moment and Maximum Likelihood Estimators for Weibull Distributions under Length- Biased and Area-Biased Sampling. Environmental and Ecological Statistics, 10(4), 455-467(2003).
20. K.A. Al-kadim and N.A. Hussain: New Proposed Length-Biased Weighted Exponential and Rayleigh Distribution with Application. Mathematical Theory and Modelling, 4(7), 137-152 (2014).
21. K.K. Das and T.D. Roy; On Some Length-Biased Weighted Weibull Distribution. Advances in Applied Science Research, 2(5), 465–475 (2011).
22. M.C. Korkmaz; H.M. Yousof; M. Rasekhi and G.G. Hamedan; The Odd Lindley Burr XII Model: Bayesian Analysis, Classical Inference and Characterizations. Journal of Data Science, 16(2), 327-354 (2018).
23. M.O. Lorenz; Methods of Measuring the Concentration of Wealth. Publications of the American Statistical Association, 9(70), 209–219 (1905).
24. M. Shaked and J.G. Shanthikumar; Stochastic Orders and Their Applications. Academic Press, New York. (1994).
25. M.V. Ratnaparkhi and U.V. Naik-Nimbalkar; The Length Biased Lognormal Distribution and Its Application in the Analysis of Data from Oil Field Exploration Studies. Modern Applied Statistical Methods, 11(1), 225–260 (2012).
26. M. Zelen; Problems in Cell Kinetics and Early Detection of Disease. Reliability and Biometry, SIAM, Philadelphia, 701-726 (1974).
27. M.E. Ghitany; F. Alqallaf; D.K. Al-Mutairi and H. Husain; A Two-Parameter Weighted Lindley Distribution and Its Applications to Survival Data. Mathematics and Computers in simulation, 81(6), 1190–1201 (2011).
28. N. Nanuwong and W. Bodhisuwan; Length Biased Beta-Pareto Distribution and Its Structural Properties with Application. Journal of Mathematics and Statistics, 10(1), 49-57 (2014).
29. N.W. Andure (Yawale) and R.B. Ade; The New Length Biased Hamza Distribution: Statistical Properties and Applications. International Journal of Statistics and Reliability Engineering, 8(1), 63-68 (2021).
30. N.W. Andure (Yawale) and R.B. Ade; The New Length Biased Quasi Lindley Distribution and Applications. Reliability: Theory and Applications, 16(4), 331-345 (2021).
31. O. Jones; R. Maillardet and A. Robinson; Introduction to Scientific Programming and Simulation using R. New York: Taylor and Francis Group (2009).
32. P. Seenoi; K.T. Supapa and W. Bodhisuwan; The Length Biased Exponentiated Inverted Weibull Distribution. International Journal of Pure and Applied Mathematics, 92(2), 191–206 (2014).
33. R.A. Fisher; The Effects of Methods of Ascertainment upon the Estimation of Frequencies. Annals of Eugenics, 6(1), 13-25 (1934).
34. R.A. Ganaie; V. Rajagopalan and A.A. Rather; On Weighted two Parameter Quasi Shanker Distribution with Properties and Its Applications. International Journal of Statistics and Reliability Engineering, 7(1), 1-12 (2020).
35. R.D. Gupta and D. Kundu; Generalized Exponential Distributions. Australian and New Zealand Journal of Statistics, 41(2), 173–188 (1999).
36. R. Grine and H. Zeghdoudi; On Poisson Quasi-Lindley Distribution and Its Applications. Journal of Modern Applied Statistical Methods, 16(2), 403–417 (2017).
37. R. Khattree; Characterization of Inverse-Gaussian and Gamma Distributions through their Length-Biased Distributions. IEEE Transactions on Reliability, 38(5), 610-611 (1989).
38. R. Shanker and A. Mishra; A Quasi-Lindley Distribution. African Journal of Mathematics and Computer Science Research, 6(4), 64-71 (2013).
39. S. Alkarni; Power Quasi Lindley Distribution: Properties and Application. Asian Journal of Mathematics and Computer Research, 10(2), 179–195 (2015).
40. U.P. Udoudo and E.H. Etuk; A New Extension of Quasi Lindley Distribution: Properties and Applications. International Journal of Advanced Statistics and Probability, 7(2), 28–41 (2018).