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Expected Bayesian estimation for exponential model based on simple step stress with Type-I hybrid censored data
by
Adel Fahad Alrasheedi
, Rabie, A
, Nagy, M
, Abu-Moussa, M H
in
Bayesian analysis
/ Comparative studies
/ Estimates
/ Expected values
/ Experiments
/ Failure
/ Parameters
/ Simulation
/ Stress
2022
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Expected Bayesian estimation for exponential model based on simple step stress with Type-I hybrid censored data
by
Adel Fahad Alrasheedi
, Rabie, A
, Nagy, M
, Abu-Moussa, M H
in
Bayesian analysis
/ Comparative studies
/ Estimates
/ Expected values
/ Experiments
/ Failure
/ Parameters
/ Simulation
/ Stress
2022
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Do you wish to request the book?
Expected Bayesian estimation for exponential model based on simple step stress with Type-I hybrid censored data
by
Adel Fahad Alrasheedi
, Rabie, A
, Nagy, M
, Abu-Moussa, M H
in
Bayesian analysis
/ Comparative studies
/ Estimates
/ Expected values
/ Experiments
/ Failure
/ Parameters
/ Simulation
/ Stress
2022
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Expected Bayesian estimation for exponential model based on simple step stress with Type-I hybrid censored data
Journal Article
Expected Bayesian estimation for exponential model based on simple step stress with Type-I hybrid censored data
2022
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Overview
The procedure of selecting the values of hyper-parameters for prior distributions in Bayesian estimate has produced many problems and has drawn the attention of many authors, therefore the expected Bayesian (E-Bayesian) estimation method to overcome these problems. These approaches are used based on the step-stress acceleration model under the Exponential Type-I hybrid censored data in this study. The values of the distribution parameters are derived. To compare the E-Bayesian estimates to the other estimates, a comparative study was conducted using the simulation research. Four different loss functions are used to generate the Bayesian and E-Bayesian estimators. In addition, three alternative hyper-parameter distributions were used in E-Bayesian estimation. Finally, a real-world data example is examined for demonstration and comparative purposes.
Publisher
American Institute of Mathematical Sciences
Subject
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