Abdullah, Z. M., Hussain, N. K., Fawzi, F. A., Abdal-Hammed, M. K., & Khaleel, M. A., (2022), Estimating parameters of Marshall Olkin Topp Leon exponential distribution via grey wolf optimization and conjugate gradient with application. International Journal of Nonlinear Analysis and Applications, 13(1), 3491-3503.‏

Abid, S. H., & Abdulrazak, R. K., (2017), truncated Fréchet-gamma and inverted gamma distributions. International Journal of Scientific World, 5(2), 151-167.‏ DOI: https://doi.org/10.14419/ijsw.v5i2.8363

Afify, A. Z., Ahmed, S., & Nassar, M., (2021), A new inverse Weibull distribution: properties, classical and Bayesian estimation with applications. Kuwait Journal of Science, 48(3).‏ DOI: https://doi.org/10.48129/kjs.v48i3.9896

Ahmed, M. T., Khaleel, M. A., & Khalaf, E. K., (2020), The new distribution (Topp Leone Marshall Olkin-Weibull) properties with an application. Periodicals of Engineering and Natural Sciences, 8(2), 684-692.‏

Ahmed, M. T., Khaleel, M. A., Oguntunde, P. E., & Abdel-Hammed, M. K., (2021), March). A new version of the exponentiated Burr X distribution. In Journal of Physics: Conference Series (Vol. 1818, No. 1, p. 012116). IOP Publishing.‏ DOI: https://doi.org/10.1088/1742-6596/1818/1/012116

Alizadeh, M., Cordeiro, G. M., Pinho, L. G. B., & Ghosh, I., (2017), The Gompertz-G family of distributions. Journal of statistical theory and practice, 11, 179-207.‏ DOI: https://doi.org/10.1080/15598608.2016.1267668

Al-Noor, N. H., & Khaleel, M. A., (2021, March), Marshal Olkin Marshal Olkin Gompertz distribution. In AIP Conference Proceedings (Vol. 2334, No. 1, p. 090001). AIP Publishing LLC.‏ DOI: https://doi.org/10.1063/5.0042235

Al-Noor, N. H., Khaleel, M. A., & Assi, N. K., (2022), The Rayleigh Gompertz distribution: Theory and real applications. International Journal of Nonlinear Analysis and Applications, 13(1), 3505-3516.‏

Al-Noor, N. H., Khaleel, M. A., & Mohammed, G. J., (2021, September), Theory and applications of Marshall Olkin Marshall Olkin Weibull distribution. In Journal of Physics: Conference Series (Vol. 1999, No. 1, p. 012101). IOP Publishing.‏ DOI: https://doi.org/10.1088/1742-6596/1999/1/012101

Bera, W. T., (2015), The Kumaraswamy inverse Weibull Poisson distribution with applications. Indiana University of Pennsylvania.‏

Bourguignon, M., Silva, R. B., & Cordeiro, G. M., (2014), The Weibull-G family of probability distributions. Journal of data science, 12(1), 53-68.‏ DOI: https://doi.org/10.6339/JDS.201401_12(1).0004

Chipepa, F., & Oluyede, B., (2021), The Marshall-Olkin-Gompertz-G family of distributions: properties and applications. J. Nonlinear Sci. Appl, 14(4), 257-260. DOI: https://doi.org/10.22436/jnsa.014.04.05

Eugene, N., Lee, C., & Famoye, F., (2002), Beta-normal distribution and its applications. Communications in Statistics-Theory and methods, 31(4), 497-512. DOI: https://doi.org/10.1081/STA-120003130

Hassan, A. S., Almetwally, E. M., Khaleel, M. A., & Nagy, H. F., (2021), Weighted power Lomax distribution and its length biased version: Properties and estimation based on censored samples. Pakistan Journal of Statistics and Operation Research, 343-356.‏ DOI: https://doi.org/10.18187/pjsor.v17i2.3360

Ibrahim, N. A., Khaleel, M. A., Merovci, F., Kilicman, A., & Shitan, M., (2017), Weibull Burr X Distribution Properties and Application. Pakistan Journal of Statistics, 33(5).‏

Khaleel, M. A., Abdulwahab, A. M., Gaftan, A. M., & Abdel-hammed, M. K., (2022), A new [0, 1] truncated inverse Weibull Rayleigh distribution properties with application to COVID-19. International Journal of Nonlinear Analysis and Applications, 13(1), 2933-2946.‏

Khaleel, M. A., Al-Noor, N. H., & Abdal-Hameed, M. K., (2020), Marshall Olkin exponential Gompertz distribution: Properties and applications. Periodicals of Engineering and Natural Sciences, 8(1), 298-312.‏

Khaleel, M. A., Ibrahim, N. A., Shitan, M., & Merovci, F., (2016, June), Some properties of Gamma Burr type X distribution with application. In AIP Conference proceedings (Vol. 1739, No. 1, p. 020087). AIP Publishing LLC.‏ DOI: https://doi.org/10.1063/1.4952567

Khaleel, M. A., Ibrahim, N. A., Shitan, M., Merovci, F., & Rehman, E., (2017), Beta burr type x with application to rainfall data. Malaysian Journal of Mathematical Sciences, 11, 73-86.‏

Khaleel, M. A., Oguntunde, P. E., Ahmed, M. T., Ibrahim, N. A., & Loh, Y. F., (2020), The Gompertz flexible Weibull distribution and its applications. Malaysian Journal of Mathematical Sciences, 14(1), 169-190.‏

Khaleel, M. A., Oguntunde, P. E., Al Abbasi, J. N., Ibrahim, N. A., & AbuJarad, M. H. (2020). The Marshall-Olkin Topp Leone-G family of distributions: A family for generalizing probability models. Scientific African, 8, e00470.‏

Khaleel, M. A., Oguntunde, P. E., Al Abbasi, J. N., Ibrahim, N. A., & AbuJarad, M. H., (2020), The Marshall-Olkin Topp Leone-G family of distributions: A family for generalizing probability models. Scientific African, 8, e00470.‏ DOI: https://doi.org/10.1016/j.sciaf.2020.e00470

Khan, M. S., & King, R., (2012), Modified inverse Weibull distribution. Journal of statistics applications & Probability, 1(2), 115.‏ DOI: https://doi.org/10.12785/jsap/010204

Khan, M. S., Pasha, G. R., & Pasha, A. H., (2008), Theoretical analysis of inverse Weibull distribution. WSEAS Transactions on Mathematics, 7(2), 30-38.‏

Kundu, D., & Howlader, H., (2010), Bayesian inference and prediction of the inverse Weibull distribution for Type−II censored data. Computational Statistics & Data Analysis, 54(6), 1547-1558. DOI: https://doi.org/10.1016/j.csda.2010.01.003

Maxwell, O., Chukwu, A. U., Oyamakin, O. S., & Khaleel, M. A., (2019), The Marshall-Olkin inverse Lomax distribution (MO-ILD) with application on cancer stem cell. Journal of Advances in Mathematics and Computer Science, 33(4), 1-12. DOI: https://doi.org/10.9734/jamcs/2019/v33i430186

Merovci, F., Khaleel, M. A., Ibrahim, N. A., & Shitan, M., (2016), The beta Burr type X distribution properties with application. Springer Plus, 5, 1-18.‏ DOI: https://doi.org/10.1186/s40064-016-2271-9

Mudholkar, G. S., & Kollia, G. D., (1994), Generalized Weibull family: a structural analysis. Communications in statistics-theory and methods, 23(4), 1149-1171.‏ DOI: https://doi.org/10.1080/03610929408831309

Muhammed, H. Z., & Almetwally, E. M., (2020), Bayesian and non-Bayesian estimation for the bivariate inverse Weibull distribution under progressive type-II censoring. Annals of Data Science, 1-32.‏ DOI: https://doi.org/10.1007/s40745-020-00316-7

Oguntunde, P. E., Khaleel, M. A., Adejumo, A. O., & Okagbue, H. I., (2018), A study of an extension of the exponential distribution using logistic-x family of distributions. International Journal of Engineering and Technology, 7(4), 5467-5471.‏

Oguntunde, P. E., Khaleel, M. A., Ahmed, M. T., Adejumo, A. O., & Odetunmibi, O. A., (2017), A new generalization of the Lomax distribution with increasing, decreasing, and constant failure rate. Modelling and Simulation in Engineering, 2017.‏ DOI: https://doi.org/10.1155/2017/6043169

Rannona, K., Oluyede, B., & Chamunorwa, S., (2022), The Gompertz-Topp Leone-G Family of Distributions with Applications. Journal of Probability and Statistical Science, 20(1), 108-126.‏ DOI: https://doi.org/10.37119/jpss2022.v20i1.630

Yousof, H. M., Alizadeh, M., Jahan Shahi, S. M. A., Ghosh, T. G. R. I., & Hamedani, G. G. (2017). The transmuted Topp-Leone G family of distributions: theory, characterizations and applications. Journal of Data Science, 15(4), 723-740.‏ DOI: https://doi.org/10.6339/JDS.201710_15(4).00008