Cubic transmuted half-logistic distribution (CTHLD)
*Majida T. Abdul SadaCorresponding authorahmeda.aladilee@uokufa.edu.iqDepartment of MathematicsFaculty of CS and MathematicsUniversity of KufaKufa, IraqView full profile → , Ahmed Al-Adileemajidat.aljanabi@student.uokufa.edu.iqDepartment of MathematicsFaculty of EducationUniversity of KufaKufa, IraqView full profile →
* Corresponding author · click or hover a name for details
- Received:
- 03 Feb 2023
- Accepted:
- 12 Apr 2023
- Published Online:
- 25 Sep 2023
- Article type:
- Research Article
- Language:
- EN
- Article no.:
- JSMS-1086
- Pages:
- 1929–1938
Abstract
Keywords
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References
[1] Adeyinka F. S , Olapade A. K. A Study on Transmuted Half-logistic Distribution (2019).
[2] Adeyinka, F. S. On the tractability of transmuted type I generalized logistic distribution with application. International Journal of Theoretical and Applied Mathematics, 5(2), 31-36. (2019)
[3] AL-Kadim, K. A. Proposed Generalized Formula for Transmuted Distribution. Journal of University of Babylon for Pure and Applied Sciences, 26(4), 66-74 (2018).
[4] Aryal, G.R. Transmuted log-logistic distribution. Journal of Statistics Applications Probability An International Journal, 1, 11-20 (2013).
[5] Badmus, N. I., Amusa, S. O., Ajiboye, Y. O. Weibull-Extended Pranav Distribution: Application to Lifetime Data Ssts. Unilag Journal of Mathematics and Applications, 1(1), 104-120 (2021).
[6] Granzotto, D. C. T., Louzada, F., Balakrishnan, N. Cubic rank transmuted distributions: inferential issues and applications. Journal of statistical Computation and Simulation, 87(14), 2760-2778 (2017).
[7] Ho, A.D., Yu, C.C. Descriptive statistics for modern test score distributions: Skewness, kurtosis, discreteness, and ceiling effects. Educational and psychological measurement, 75(3), 365-388 (2015).
[8] Hogg, R.V., Craig, A. T. Introduction to mathematical statistics.(5 edition). Englewood Hills, New Jersey (1995).
[9] Ivady, P. A note on a gamma function inequality. J. Math. Inequal, 3(2), 227-236 (2009).
[10] Kareema A.A , Maysaa H.M, The Cubic Transmutea weibull Distribution, 862-876 (2017).
[11] Olapade, A. K. On characterizations of the half-logistic distribution. InterStat, February Issue, 2 (2003).
[12] Rahman, M., Al-Zahrani, B., Shahbaz, M. Q. Cubic transmuted Weibull distribution: properties and applications. Annals of Data Science, 6(1), 83-102K (2019).
[13] Rahman, M., Al-Zahrani, B., Shahbaz, M. Q. Cubic transmuted Pareto distribution. Annals of Data Science, 7(1), 91-108 (2020).
[14] Rinne, H. The Hazard Rate. Theory and Inference, With supplementary MATLAB-Programs, Justus-Liebig University (2014).
[15] Shaw, W. T, Buckley, I. R. Alchemy of Probability Distributions: Beyond Gram-Charlier and Cornish-Fisher Expansions, and Skewed- kurtotic Normal Distribution from a Rank Transmutation Map. arxivpreprint arxiv: 0901.0434 (2009)
[16] Usman, R. M, Haq, M. A , Talib, J. Kumaraswamy Half-Logistic Distribution: Properties and Applications. Journal of Statistics Applications and Probability. 3, 597-609 (2017).
[17] M.R. Farahani, S. Jafari, S.A. Mohiuddine, M. Cancan. Intuitionistic Fuzzy Stability of Generalized Additive Set-Valued Functional Equation via Fixed Point Method. Mathematical Statistician and Engineering Applications, 71(3s3), 142-154. (2022). https://www.philstat.org.ph/index.php/MSEA/article/view/355.
[18] R.F. Kadam, K.M.M. Al-Abrahemee. Neuro-fuzzy system for solving fuzzy singular perturbation problems. Journal of Interdisciplinary Mathematics. 25(5), 1509-1524 (2022). https://doi.org/10.1080/09720502.2022.2079229.
[19] D.E. Abdulrasool, A.N. Alkiffai. Population growth equation by fuzzy common integral transforms. Journal of Interdisciplinary Mathematics. 25(6) (2022),1909-1918. https://doi.org/10.1080/09720502.2022.2095960.
[20] S. Ediz, İ. Çiftçi, M. Cancan, M. R. Farahani, On k-total distance degrees and k-total Wiener polarity index. Journal of Information and Optimization Sciences. 42(7) (2021), 1469-1477. https://doi.org/10.1080/02522667.2021.1896652.
[21] K. Mahesh Krishna, P. Sam Johnson. New identity on Parseval p-approximate Schauder frames and applications. Journal of Interdisciplinary Mathematics. 24(7), 1751-1760 (2021). https://doi.org/10.1080/09720502.2021.1891698.
[22] M.B. Kadhem, M.R. Nasif. Quadratic non-polynomial spline approximation for non-linear Volterra-Fredholm integral equations of the second kind. Journal of Interdisciplinary Mathematics. 25(5) (2022), 1383-1390, https://doi.org/10.1080/09720502.2022.2046333.




