Call for Paper - April 2023 Edition
IJCA solicits original research papers for the April 2023 Edition. Last date of manuscript submission is March 20, 2023. Read More
International Journal of Computer Applications
© 2014 by IJCA Journal
Volume 87 - Number 13
Year of Publication: 2014
![]() |
10.5120/15270-3868 |
Muhammad Shuaib Khan. Article: Modified Inverse Rayleigh Distribution. International Journal of Computer Applications 87(13):28-33, February 2014. Full text available. BibTeX
@article{key:article, author = {Muhammad Shuaib Khan}, title = {Article: Modified Inverse Rayleigh Distribution}, journal = {International Journal of Computer Applications}, year = {2014}, volume = {87}, number = {13}, pages = {28-33}, month = {February}, note = {Full text available} }
Abstract
A two parameter generalization of the Inverse Rayleigh distribution capable of modeling bathtub hazard rate function is defined and studied with application to reliability data. A comprehensive account of the mathematical properties of the modified Inverse Rayleigh distribution including estimation and simulation with its reliability behavior are discussed. An application is presented to illustrate the proposed distribution.
References
- Ammar M. Sarhan and Mazen Zaindin. (2009). Modified Weibull distribution, Applied Sciences, 11, 123-136.
- Akinsete, A. , Famoye, F. and Lee, C. (2008). The beta-Pareto distribution. Statistics 42, 547-563.
- Bonferroni C. E. (1930). Elmenti di statistica generale. Libreria Seber, Firenze
- Gauss M. Cordeiro, Antonio Eduardo Gomes , Cibele Queiroz da-Silva, Edwin M. M. Ortega, The beta exponentiated Weibull distribution, Journal of Statistical Computation and Simulation. 83,1, 2013, 114–138.
- Gharraph, M. K. (1993). Comparison of Estimators of Location Measures of an Inverse Rayleigh Distribution. The Egyptian Statistical Journal. 37, 295-309.
- J. F. Kenney and E. S. Keeping. Mathematics of Statistics. Princeton, NJ. (1962)
- Khan, M. S, King Robert, 2012 Modified Inverse Weibull Distribution, J. Stat. Appl. Pro. 1, No. 2, 115-132.
- Khan, M. S, Pasha, G. R and Pasha, A. H. (2008). Theoretical analysis of Inverse Weibull distribution. WSEAS Transactions on Mathematics, 7(2), 30-38.
- Lorenz, M. O. (1905). "Methods of measuring the concentration of wealth". The American Statistical Association, Vol. 9, No. 70) 9 (70): 209–219.
- Mohsin and Shahbaz (2005). Comparison of Negative Moment Estimator with Maximum Likelihood Estimator of Inverse Rayleigh Distribution, PJSOR 2005, Vol. 1: 45-48
- Mukarjee, S. P. and Maitim, S. S. (1996). A Percentile Estimator of the Inverse Rayleigh Parameter. IAPQR Transactions, 21, 63-65.
- Treyer, V. N. (1964). Doklady Acad, Nauk, Belorus, U. S. S. R.
- Voda, V. Gh. (1972). On the Inverse Rayleigh Random Variable, Pep. Statist. App. Res. , JUSE, 19, 13-21
- Voda, V. G. (1975). Note on the truncated Rayleigh variate. Revista Colombiana de Matematicas, 9, 1-7.
- Voda, V. G. (1976). Inferential procedures on a generalized Rayleigh variate I. Applied Mathematics, 21, 395-412.