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Bayesian and E-Bayesian Estimation for a Modified Topp Leone–Chen Distribution Based on a Progressive Type-II Censoring Scheme
by
Abd Elaal, Mervat
, Kalantan, Zakiah I.
, AL-Dayian, Gannat R.
, Swielum, Eman M.
, EL-Helbawy, Abeer A.
, AL-Sayed, Neama T.
in
Algorithms
/ Bayesian analysis
/ COVID-19
/ Datasets
/ Engineering
/ Error analysis
/ Estimators
/ Markov chains
/ Monte Carlo simulation
/ Mortality
/ Parameter estimation
/ Parameter modification
/ Programming languages
2024
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Bayesian and E-Bayesian Estimation for a Modified Topp Leone–Chen Distribution Based on a Progressive Type-II Censoring Scheme
by
Abd Elaal, Mervat
, Kalantan, Zakiah I.
, AL-Dayian, Gannat R.
, Swielum, Eman M.
, EL-Helbawy, Abeer A.
, AL-Sayed, Neama T.
in
Algorithms
/ Bayesian analysis
/ COVID-19
/ Datasets
/ Engineering
/ Error analysis
/ Estimators
/ Markov chains
/ Monte Carlo simulation
/ Mortality
/ Parameter estimation
/ Parameter modification
/ Programming languages
2024
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Bayesian and E-Bayesian Estimation for a Modified Topp Leone–Chen Distribution Based on a Progressive Type-II Censoring Scheme
by
Abd Elaal, Mervat
, Kalantan, Zakiah I.
, AL-Dayian, Gannat R.
, Swielum, Eman M.
, EL-Helbawy, Abeer A.
, AL-Sayed, Neama T.
in
Algorithms
/ Bayesian analysis
/ COVID-19
/ Datasets
/ Engineering
/ Error analysis
/ Estimators
/ Markov chains
/ Monte Carlo simulation
/ Mortality
/ Parameter estimation
/ Parameter modification
/ Programming languages
2024
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Bayesian and E-Bayesian Estimation for a Modified Topp Leone–Chen Distribution Based on a Progressive Type-II Censoring Scheme
Journal Article
Bayesian and E-Bayesian Estimation for a Modified Topp Leone–Chen Distribution Based on a Progressive Type-II Censoring Scheme
2024
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Overview
This paper is concerned with applying the Bayesian and E-Bayesian approaches to estimating the unknown parameters of the modified Topp–Leone–Chen distribution under a progressive Type-II censored sample plan. The paper explores the complexities of different estimating methods and investigates the behavior of the estimates through some computations. The Bayes and E-Bayes estimators are obtained under two distinct loss functions, the balanced squared error loss function, as a symmetric loss function, and the balanced linear exponential loss function, as an asymmetric loss function. The estimators are derived using gamma prior and uniform hyperprior distributions. A numerical illustration is given to examine the theoretical results through using the Metropolis–Hastings algorithm of the Markov chain Monte Carlo method of simulation by the R programming language. Finally, real-life data sets are applied to prove the flexibility and applicability of the model.
Publisher
MDPI AG
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