Approximate ML Estimation in Type I Generalized Logistic Distribution under Type-II Censoring
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. Abushal, T.A. (2013). On Bayesian prediction of future median generalized order statistics using doubly censored data from Type-I generalized logistic model, Journal of Statistical and Econometric Methods. 2, 61-79
. Alkasasbeh, M.R., Raqab, M.Z. (2009). Estimation of the generalized logistic distribution parameters, comparative study, Statistical Methodology. 6, 262-279.
. Amin, E.A.(2012a). Bayesian and Non-Bayesian Estimation of P(Y
. Amin, E.A. (2012b). The sampling distribution of the maximum likelihood estimators from Type I generalized distribution based on lower record values, Int. J. Contemp. Math. Sciences. 7, 1205-1212.
. Azzalini, A. (1985). A Class of distributions which includes the normal ones, Scandinavian Journal of Statistics, 12, 171-178.
. Asgharzadeh, A. (2006). Point and interval estimation for a generalized logistic distribution under progressively Type II censoring, Communications in Statistics – Theory and Methods, 35, 1685-1702.
. Badar, M.G. and Priest, A.M.(1982). Statistical Aspects of Fiber and Bundle Strength in Hybrids Composites. In: Hayashi, T., Kawata, K., Umekawa, S. eds. Progress in Science and Engineering Composites, ICCM-IV. Tokyo, 1129-1136.
. Balakrishnan, N. (1990). Approximate maximum likelihood estimation for a generalized logistic distribution., J.Statist. Planning and Inference. 26, 221 – 236.
. Balakrishnan, N., Ed. (1992). Handbook of the Logistic distribution. New York: Marcel Dekker.
. Balakrishnan, N. and Leung, M.Y. (1988a). Order statistics from type I generalized logistic distribution, Communications in Statistics – Simulation and Computation, 17, 25 – 50.
. Balakrishnan, N. and Leung, M.Y. (1988b). Means, Variances and Covariances of order statistics, best linear unbiased estimates for the type I generalized logistic distribution and some applications, Communications in Statistics – Simulation and Computation, 17, 51 – 84.
. Bernardo, J.M. (1976). Algorithm As 103:Psi (Digamma) function, Journal of the Royal statistical society series C. 25, 315-317.
. Lagos-Alvarez, B., Jimernez-Gamerro, M.D., Alba-Fernandez,V. (2011). Bias correction in the Type I generalized logistic distribution, Communications in Statistics – Simulation and Computation, 40, 511-531.
. Lloyd,E.H. (1952). Least squares estimation of location and scale parameters using order statistics. Biometrika, 1952, 39, 88- 95.
. Murali Krishna, E., Kantam R.R.L., and Vasudeva Rao, A., (1993). Linear estimation in Type I generalized logistic distribution, Proceedings of II Annual Conference of S D S, 45-55.
. Olapade, A.K. (2000). Some properties of the Type I Generalized Logistic Distribution. Inter stat, 2.
. Sreekumar, N.V., Thomas, P.Y. (2008). Estimation of the parameters of Type I generalized logistic distribution using order statistics, Communications in Statistics – Theory and Methods, 37, 1506-1524.
. Shao, Q. (2002). Maximum likelihood estimation for generalized logistic distribution. Communications in Statistics – Theory and Methods, 31, 1687-1700.
. Vasudeva Rao, A., Sitaramacharyulu, P. and Chenchuramaiah, M. (2017). Linear approximate ML estimation in scaled Type I generalized logistic distribution based on Type-II censored samples, Communications in Statistics – Simulation and Computation, 46, 1682 – 1702.