2020
DOI: 10.1016/j.cam.2019.112345
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Estimation of the inverted exponentiated Rayleigh Distribution Based on Adaptive Type II Progressive Hybrid Censored Sample

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Cited by 55 publications
(41 citation statements)
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“…Martino et al [ 26 ] established a new approach, namely by recycling the Gibbs sampler to improve the efficiency without adding any extra computational cost. Panahi and Moradi [ 27 ] developed a hybrid strategy, combining the Metropolis–Hastings [ 28 , 29 ] algorithm with the Gibbs sampler to generate samples from the respective posterior, arising from the inverted, exponentiated Rayleigh distribution. In this paper, we adopt the method proposed in [ 27 ] to generate samples from the respective posterior arising from the GB distribution.…”
Section: Bayesian Estimationmentioning
confidence: 99%
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“…Martino et al [ 26 ] established a new approach, namely by recycling the Gibbs sampler to improve the efficiency without adding any extra computational cost. Panahi and Moradi [ 27 ] developed a hybrid strategy, combining the Metropolis–Hastings [ 28 , 29 ] algorithm with the Gibbs sampler to generate samples from the respective posterior, arising from the inverted, exponentiated Rayleigh distribution. In this paper, we adopt the method proposed in [ 27 ] to generate samples from the respective posterior arising from the GB distribution.…”
Section: Bayesian Estimationmentioning
confidence: 99%
“…Panahi and Moradi [ 27 ] developed a hybrid strategy, combining the Metropolis–Hastings [ 28 , 29 ] algorithm with the Gibbs sampler to generate samples from the respective posterior, arising from the inverted, exponentiated Rayleigh distribution. In this paper, we adopt the method proposed in [ 27 ] to generate samples from the respective posterior arising from the GB distribution. From Equations (6) and (22), the joint posterior of the parameters can be written as …”
Section: Bayesian Estimationmentioning
confidence: 99%
See 1 more Smart Citation
“…, S (N ) (t) and H (1) (i) and λ (i) into Eqs. (6) and (7). Discard the first M simulated varieties which is the burn-in period (M burn-in), under the square loss function, the approximate Bayes estimates of the S(t) and…”
Section: A the Metropolis-hastings Algorithm Within Gibbs Samplingmentioning
confidence: 99%
“…Mohie El-Din et al [5] discussed the maximum likelihood (ML) and Bayes inference under the AT-II-PHC sample from the generalized exponential distribution. Panahi and Moradi [6] discussed the problem of estimating parameters of the inverted exponentiated Rayleigh distribution under under the AT-II-PHC sample. Nassar and Abo-Kasem [7] considered statistical inference for the inverse Weibull distribution under the AT-II-PHC sample.…”
Section: Introductionmentioning
confidence: 99%