
Summary: In this paper, we consider the problems of Bayesian estimation and prediction for lognormal distribution under progressive Type-II censored data. We propose various non-informative and informative priors for the unknown lognormal parameters and compute the Bayes estimates under squared error loss function. Importance sampling technique and OpenBUGS are taken into consideration for the computational purpose. Further, we predict lifetimes of both censored and future samples under one- and two-sample prediction frameworks. We also compute the corresponding Bayes predictive bounds. A simulation study is conducted to compare the performance of proposed estimates and a real data set is analyzed to illustrate applications of this study. Finally, a conclusion is presented.
\texttt{OpenBUGS}, Reliability and life testing, 330, Censored data models, equal-tail interval, Statistics, Bayesian inference, one-sample prediction, equal-tail interval;highest posterior density interval;one-sample prediction;OpenBUGS;two-sample prediction;importance sampling, 510, highest posterior density interval, importance sampling, İstatistik, two-sample prediction
\texttt{OpenBUGS}, Reliability and life testing, 330, Censored data models, equal-tail interval, Statistics, Bayesian inference, one-sample prediction, equal-tail interval;highest posterior density interval;one-sample prediction;OpenBUGS;two-sample prediction;importance sampling, 510, highest posterior density interval, importance sampling, İstatistik, two-sample prediction
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