On the Performance of Transmuted Logistic Distribution: Statistical Properties and Application
Abstract
Keywords
Full Text:
PDFReferences
Adeyinka F.S, and Olapade, A.K. (2019).On Transmuted Four Parameters Generalized Log-Logistic Distribution. International Journal of Statistical Distributions and Applications. 5(2):32-37.
Adeyinka F.S, and Olapade, A.K. (2019). On the Flexibility of a Transmuted Type I Generalized Half-Logistic Distribution with Application. Engineering Mathematics. 3(1):13-18.
Aryal, G.R, and Tsokos, C.P. (2009). On the transmuted extreme value distribution with application. Nonlinear Analysis: Theory, Methods and Application.71 (12), el401-el407.
Aryal, G.R, and Tsokos, C.P. (2011). Transmuted Weilbull distribution: A generalization of Weilbull probability distribution. European Journal of Pure and Applied Mathematics. 4(2), 89-102.
Aryal, G.R. (2013). Transmuted log-logistic distribution. Journal of Statistics Applications and probability. 2(1),11-20.
Badar, M.G. and Priest, A.M. (1982), ”Statistical aspects of fiber and bundle strength in hybrid composites”, Progress in Science and Engineering Composites, Hayashi, T., Kawata, K. and Umekawa, S. (eds.), ICCM-IV, Tokyo, 1129-1136.
David, H.A. (1970) Order Statistics. New York: Wiley Inter-science series.
Gupta, R.D., Kundu, D. (2010) .Generalized Logistic Distributions. Journal of Applied Statistical Science.18,51-66.
Merovci, F., Alizadeh, M., and Hamedani, G. (2016). Another Generalized Transmuted Family of Distributions: Properties and Applications. Austrian Journal of Statistics. 45, 71-93.
Merovci, F. (2014). Transmuted Generalized Rayleigh Distribution. Journal of Statistics Applications and Probability. 3(1), 9-20.
Merovci, F., Elbatal, I. (2014). Transmuted Lindley-geometric Distribution and its Applications. Journal of Statistics Applications and Probability. 3(1), 77-91.
Merovci, F., Puka, L. (2014). Transmuted Pareto Distribution. Probstat.7, 1-11.
Merovci, F. (2013). Transmuted Lindley Distribution. International Journal of open Problems in Computer Science and Mathematics. 6(2), 63-72.
O’Quigley, J., and Struthers, L. (1982). Survival model based upon the logistic andlog-logistic distribution. Computer programmes in Biomedicine. Vol 15. Pp 3-12.
Rahman M.M, Al-Zahrani B, Shahbaz M.Q (2018). A general transmuted family of distributions. Pak J Stat Oper Res 14:451-469.
Shaw, W.T, and Buckley, I.R. (2009). 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.
DOI: https://doi.org/10.33258/birex.v1i3.341
Article Metrics
Abstract view : 302 timesPDF - 156 times
Refbacks
- There are currently no refbacks.
![Creative Commons License](http://licensebuttons.net/l/by-sa/4.0/88x31.png)
This work is licensed under a Creative Commons Attribution-ShareAlike 4.0 International License.
![Creative Commons License](https://i.creativecommons.org/l/by-sa/4.0/88x31.png)
This work is licensed under a Creative Commons Attribution-ShareAlike 4.0 International License.