In this paper point and interval estimations of the parameters of Weibull-Gamma populations based on Type-II hybrid censoring scheme are obtained. The maximum likelihood and Bayes methods are used to obtain point estimations for the distribution parameters. The Bayes estimators cannot be obtained explicitly, hence Lindley’s approximation is used to obtain the Bayes estimators. Furthermore, Markov Chain Monte Carlo technique is used to obtain the Bayes estimators and their corresponding credible intervals. The results of Bayes estimators are computed under the squared error loss function. An explanatory example is given to explicate the precision of the estimators
This study considers the estimation of Maximum Likelihood Estimator and the Bayesian Estimator of th...
[[abstract]]We obtained estimation results concerning a progressively type-II censored sample from a...
In this paper we consider the estimation of the Weibull Generalized Exponential Distribution (WGED) ...
Bayesian and non-Bayesian estimators are obtained for the unknown parameters of Weibull distribution...
A hybrid censoring is a mixture of Type-I and Type-II censoring schemes. This arti-cle presents the ...
The hybrid censoring is a mixture of type-I and type-II censoring schemes. This paper presents the s...
In this paper, we proposed Bayes estimators for estimating the parameters, reliability, hazard rate,...
[[abstract]]In this article, we discuss the maximum likelihood estimators and approximate maximum li...
[[abstract]]Recently, progressive hybrid censoring schemes have become quite popular in life-testing...
In this paper, we proposed Bayes estimators for estimating the parameters, reliability, hazard rate,...
[[abstract]]This article presents the statistical inferences on Weibull parameters with the data tha...
In this paper, maximum likelihood estimation have been obtained for two Weibull populations under jo...
We have developed the Bayesian estimation procedure for flexible Weibull distribution under Type-II ...
The combination of generalization Type-I hybrid censoring and generalization Type-II hybrid censorin...
Using progressive Type-II censoring data, this study deals with the estimation of parameters of the ...
This study considers the estimation of Maximum Likelihood Estimator and the Bayesian Estimator of th...
[[abstract]]We obtained estimation results concerning a progressively type-II censored sample from a...
In this paper we consider the estimation of the Weibull Generalized Exponential Distribution (WGED) ...
Bayesian and non-Bayesian estimators are obtained for the unknown parameters of Weibull distribution...
A hybrid censoring is a mixture of Type-I and Type-II censoring schemes. This arti-cle presents the ...
The hybrid censoring is a mixture of type-I and type-II censoring schemes. This paper presents the s...
In this paper, we proposed Bayes estimators for estimating the parameters, reliability, hazard rate,...
[[abstract]]In this article, we discuss the maximum likelihood estimators and approximate maximum li...
[[abstract]]Recently, progressive hybrid censoring schemes have become quite popular in life-testing...
In this paper, we proposed Bayes estimators for estimating the parameters, reliability, hazard rate,...
[[abstract]]This article presents the statistical inferences on Weibull parameters with the data tha...
In this paper, maximum likelihood estimation have been obtained for two Weibull populations under jo...
We have developed the Bayesian estimation procedure for flexible Weibull distribution under Type-II ...
The combination of generalization Type-I hybrid censoring and generalization Type-II hybrid censorin...
Using progressive Type-II censoring data, this study deals with the estimation of parameters of the ...
This study considers the estimation of Maximum Likelihood Estimator and the Bayesian Estimator of th...
[[abstract]]We obtained estimation results concerning a progressively type-II censored sample from a...
In this paper we consider the estimation of the Weibull Generalized Exponential Distribution (WGED) ...