[1] Abdalrazaq A.S.,Batah F.S.M. .2022 .Maximum Likelihood Estimates and a survival function for fuzzy data for the Weibull-Pareto parameters. Journal of Physics: Conference Series, 2322(1) : 012022.
[2] Abid S.H. .2014 .The fréchet stress-strength model. International Journal of Applied Mathematics Research, 3(3) : 207-213.
[3] Ateeq K.,Qasim K.,Alvi A.R. .2019 .An extension of Rayleigh distribution and applications. Cogent Mathematics & Statistics, 6(1) : 1-16.
[4] Batah F.S.,M.S. F.S. .2022 .A general class of some inverted distributions. Bayesian Estimation for the Stress-Strength Reliability Exponentiated q-Exponential Distribution based on Singly Type II Censoring Data. Pakistan Journal of Statistics, 38(4) : 399-429.
[5] Batah F.S.M. .2023 .Some methods of estimating the hazard function of exponentiated Q-exponential distribution. In AIP Conference Proceedings, 2820 : .
[6] Batah F.S.M.,Abdulrazaq A.S. .2022 .On Estimation of Hazard, Survival and Density Functions for Weibull Pareto Distribution by Ranking Algorithm. In 5th International Conference on Engineering Technology and its Applications (IICETA), : 97-101.
[7] Bhat A.A.,Ahmad S.P. .2020 .A New Generalization of Rayleigh Distribution: Properties and Applications. Pakistan Journal of Statistics, 36(3) : 225-250.
[8] Bourguignon M.,Silva R.B.,Cordeiro G.M. .2014 .The Weibull-G family of probability distributions. Journal of Data Science, 12(1) : 53-68.
[9] Gharraph M.K. .1993 .Comparison of Estimators of Location Measures of an Inverse Rayleigh Distribution. The Egyptian Statistical Journal, 37 : 295-309.
[10] Haddad E.S.M.,Batah F.S.M. .2021 .On Estimating Reliability of a StressStrength Model in Case of Rayleigh Pareto Distribution. Iraqi Journal of Science, 62(12) : 4847-4858.
[11] Hamed D.,Famoye F.,Lee C. .2018 .On families of generalized Pareto distributions: properties and applications. Journal of Data Science, 16(2) : 377-396.
[12] Hameed B. A.,Salman A. N.,Kalaf B. A. .2020 .On Estimation of ( < ) in Case Inverse Kumaraswamy Distribution. Ibn AL-Haitham Journal For Pure and Applied Sciences, 33(1) : 108-118.
[13] Hassan A.S.,Basheikh H.M. .2012 .Estimation of reliability in multicomponent stress-strength model following exponentiated Pareto distribution. The Egyptian Statistical Journal, Faculty of Graduate Studies for Statistical Research, 56(2) : 82-95.
[14] Hemeda S.E.,Hamoda M.S. .2018 .. International Journal of Applied Mathematics & Statistics, 57(6) : 91-103.
[15] Ibeh G.C.,Ekpenyoung E.J.,Anyiam K.,John C. .2021 .The Weibull - Exponential {Rayleigh} Distribution: Theory and Applications. Earthline Journal of Mathematical Sciences, 6(1) : 65-86.
[16] Jebur I.G.,Kalaf B.A.,Salman A.N. .1897 .An efficient shrinkage estimators for generalized inverse rayleigh distribution based on bounded and series stressstrength models. In Journal of Physics: Conference Series, : .
[17] Kalaf B.A.,Hameed B.A.,Salman A.N.,Rehman E. .2023 .Estimation of a Parallel Stress-strength Model Based on the Inverse Kumaraswamy Distribution. Ibn AL-Haitham Journal For Pure and Applied Sciences, 36(1) : 272-283.
[18] Kalaf B.A.,Batah F.,Sh. M F.,Salman A.N. .2024 .Employing Meta-Heuristic Algorithm for Estimating the Survival Function of Inverse Kumaraswamy Distribution. Pakistan Journal of Statistics, : .
[19] Kao J.H. .1958 .Computer methods for estimating Weibull parameters in reliability studies. IRE Transactions on Reliability and Quality Control, 13 : 15-22.
[20] Raheem S.H.,Mansor H.K.,Kalaf B.A.,Salman A.N. .2019 .A Comparison for Some of the estimation methods of the Parallel Stress-Strength model In the case of Inverse Rayleigh Distribution. In 2019 First International Conference of Computer and Applied Sciences (CAS), : 22-27.
[21] Rehman S.,Dar I.S. .2015 .Bayesian analysis of exponentited inverse rayleigh distribution under different priors. (Doctoral dissertation), : .
[22] Tahir M.H.,Cordeiro G.M.,Alzaatreh A.,Mansoor M.,Zubair M. .2016 .The logistic-X family of distributions and its applications. Communications in StatisticsTheory and Methods, 45(24) : 7326-7349.
[23] Voda V.G. .1972 .On the inverse Rayleigh distributed random variable. Rep. Statis. App. Res. JUSE, 19(4) : 13-21.