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Robust Bayesian analysis of generalized inverted family of distributions
Authors:Ajit Chaturvedi
Affiliation:Department of Statistics, University of Delhi, Delhi, India
Abstract:ABSTRACT

In the current study we develop the robust Bayesian inference for the generalized inverted family of distributions (GIFD) under an ε-contamination class of prior distributions for the shape parameter α, with different possibilities of known and unknown scale parameter. We used Type II censoring and Bartholomew sampling scheme (1963) for the following derivations under the squared-error loss function (SELF) and linear exponential (LINEX) loss function : ML-II Bayes estimators of the i) parameters; ii) Reliability function and; iii) Hazard function. We also present simulation study and analysis of a real data set.
Keywords:Gibbs sampling technique  GIFD  Hazard function  ε-contamination class of prior distributions  LINEX loss function  ML-II posterior density  SELF  Markov Chain Monte Carlo (MCMC) procedure  Metropolis-Hastings algorithm  Reliability function  Sampling scheme of Bartholomew  Type II censoring
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