References

ESTIMATION OF FOR THE THREE PARAMETER DAGUM DISTRIBUTION


[1] M. Ali and J. Woo, Inference on reliability in a p-dimensional Rayleigh distribution, Mathematical and Computer Modeling 42 (2005a), 367-373.

[2] M. Ali and J. Woo, Inference on in a Pareto distribution, Journal of Modern Applied Statistical Methods 4 (2005b), 583-586.

[3] M. Ali, M. Pal and J. Woo, Inference on in generalized uniform distributions, Calcutta Statistical Association Bulletin 57 (2005), 35-48.

[4] M. Ali, M. Pal and J. Woo, Estimation of when X and Y belong to different distribution families, Journal of Probability and Statistical Science 8 (2010), 35-48.

[5] M. Ali, J. Woo and M. Pal, Inference on reliability in two-parameter exponential distributions, International Journal of Statistical Sciences 3 (2004), 119-125.

[6] E. A. Amin, Bayesian and non-Bayesian estimation of from type I generalized logistic distribution based on lower record values, Journal of Applied Sciences Research 8(1) (2012), 118-125.

[7] A. P. Basu, Estimates of reliability for some distributions useful in reliability, Technometrics 6 (1964), 215-219.

[8] M. A. Beg, On the estimation of for two-parameter exponential distribution, Metrika 27 (1980), 29-34.

[9] C. Kleiber and S. Kotz, Statistical Size Distribution in Economics and Actuarial Sciences, John Wiley & Sons, Inc., Hoboken, NJ, 2003.

[10] C. Kleiber, A guide to the Dagum distribution, modeling income distributions and Lorenz curves economic studies in equality, Social Exclusion and Well-Being 5 (2008), 97-117.

[11] C. Quintano and A. D’Agostino, Studying inequality in income distribution of single-person households in four developed countries, Rev. Income Wealth 52(4) (2006), 525-546.

[12] Dagum ditribution, Comm. Statist. Simulation Comput. 36(6) (2007), 1187-1199.

[13] C. Dagum, A model of income distribution and the conditions of existence of moments of finite order, Bulletin of the International Statistical Institute, 46 (Proceedings of the 40th Session of the ISI, Warsaw, Contributed Papers), (1975), 199-205.

[14] C. Dagum, A new model of personal income distribution: Specification and estimation, Economie Appliqufiee 30 (1977), 413-437.

[15] C. Dagum, The generation and distribution of income, the Lorenz curve and the Gini ratio, Economie Appliqufiee 33 (1980a), 327-367.

[16] C. Dagum, Generating systems and properties of income distribution models, Metron. 38 (1980b), 3-26.

[17] F. Downtown, The estimation of in the normal case, Technometrics 15 (1973), 551-558.

[18] F. Domma, S. Giordano and M. Zenga, The Fisher information matrix in doubly censored data from the Dagum distribution, Working Paper No. 8, Department of Economics and Statistics, University of Calabria, Italy, 2009.

[19] F. Domma, G. Latorre and M. Zenga, Reliability studies of the Dagum distribution, Working Paper No. 207, Department of Quantitative Methods for Economics and Business, University of Milan - Bicocca, Italy, 2011.

[20] Francisco J. Rubio and Mark F. J. Steel, Bayesian inference for using asymmetric dependent distributions, Journal of Bayesian Analysis 7(3) (2012), 771-792.

[21] V. V. Ivshin, Unbiased estimators of and their variances in the case of uniform and two-parameter exponential distributions, Journal of Mathematical Sciences 81 (1996), 2790-2793.

[22] K. Iwase, On UMVU estimators of in the 2-parameter exponential case, Memoirs of the Faculty of Engineering, Hiroshima University, 9 (1987), 21-24.

[23] G. D. Kelley, J. A. Kelley and W. R. Suchany, Efficient estimation of in the exponential case, Technimetrics 18 (1976), 359-360.

[24] M. Masoom Ali, Manisha Pal and Jungsoo Woo, Estimation of in a four-parameter generalized gamma distribution, Austrian Journal of Statistics 41(3) (2012), 197-210.

[25] J. I. McCool, Inference on in the Weibull case, Communications in Statistics: Simulation and Computation 20 (1991), 129-148.

[26] M. Pal, M. Ali and J. Woo, Estimation and testing of in two parameter exponential distributions, Statistics 39 (2005), 415-428.

[27] M. Z. Raqab and D. Kundu, Comparison of different estimators of for a scaled Burr Type X distribution, Communications in Statistics: Simulation and Computation 34 (2005), 465-483.

[28] M. Z. Raqab, M. T. Madi and D. Kundu, Estimation of for a 3-parameter generalized exponential distribution, Communications in Statistics: Theory and Methods 37 (2008), 2854-2864.

[29] S. Rezaei, R. Tahmasbi and M. Mahmoodi, Estimation of for generalized Pareto distribution, Journal of Statistical Planning and Inference 140 (2010), 480-494.

[30] Studies in Inequality, Social Exclusion and Well-Being, Vol. 5, C. Duangkamon, Editor, Springer, New York, NY, 2008.

[31] H. Tong, A note on the estimation of in the exponential case, Technometrics 16 (1974), 625.

[32] H. Tong, On the estimation of for exponential families, IEEE Transactions on Reliability R-26 (1977), 54-56.

[33] A. Wong, Interval estimation of for generalized Pareto distribution, Journal of Statistical Planning and Inference 142 (2012), 601-607.