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Artur Lemonte (2013)
A new exponential-type distribution with constant, decreasing, increasing, upside-down bathtub and bathtub-shaped failure rate functionComput. Stat. Data Anal., 62
Elisa Lee, J. Wang (2003)
Statistical Methods for Survival Data Analysis: Lee/Survival Data Analysis
N Balakrishnan, R Sandhu (1995)
A simple simulational algorithm for generating progressive type-II censored samplesAm Stat, 49
MZ Raqab, MT Madi (2011)
Inference for the generalized Rayleigh distribution based on progressively censored dataJ Stat Plan Inference, 141
Chi Zhang, Jiang Zhao, Weihao Wang, Huanhuan Geng, Yinzhe Wang, B. Gao (2022)
Current advances in the application of nanomedicine in bladder cancer.Biomedicine & pharmacotherapy = Biomedecine & pharmacotherapie, 157
J. Tien (2017)
Internet of Things, Real-Time Decision Making, and Artificial IntelligenceAnnals of Data Science, 4
B Tarvirdizade, N Nematollahi (2021)
Inference for the power-exponential hazard rate distribution under progressive type-II censored dataJ Stat Manag Syst, 24
Artur Lemonte, G. Cordeiro (2011)
The exponentiated generalized inverse Gaussian distributionStatistics & Probability Letters, 81
N. Balakrishnan (2007)
Progressive censoring methodology: an appraisalTEST, 16
Yong Shi (2022)
Advances in Big Data Analytics: Theory, Algorithms and PracticesAdvances in Big Data Analytics
MS Khan, R King, I Hudson (2013)
Characterizations of the transmuted inverse Weibull distributionAnziam J, 55
Abdulkareem Basheer (2019)
Marshall–Olkin Alpha Power Inverse Exponential Distribution: Properties and ApplicationsAnnals of Data Science, 9
Yong Shi, Ying-jie Tian, Gang Kou, Yi Peng, Jianping Li (2011)
Optimization Based Data Mining: Theory and Applications
N. Balakrishnan, E. Cramer (2014)
The Art of Progressive Censoring
HS Klakattawi, LA Baharith, GR Al-Dayian (2011)
Bayesian and non Bayesian estimations on the exponentiated modified Weibull distribution for progressive censored sampleCommun Stat-Simul Comput, 40
Kousik Maiti, S. Kayal (2019)
Estimation of parameters and reliability characteristics for a generalized Rayleigh distribution under progressive type-II censored sampleCommunications in Statistics - Simulation and Computation, 50
Hadeel Klakattawi, L. Baharith, G. Al-Dayian (2011)
Bayesian and Non Bayesian Estimations on the Exponentiated Modified Weibull Distribution for Progressive Censored SampleCommunications in Statistics - Simulation and Computation, 40
El-Houssainy Rady, W. Hassanein, T. Elhaddad (2016)
The power Lomax distribution with an application to bladder cancer dataSpringerPlus, 5
Kyeongjun Lee, Youngseuk Cho (2017)
Bayesian and maximum likelihood estimations of the inverted exponentiated half logistic distribution under progressive Type II censoringJournal of Applied Statistics, 44
D Kumar, U Singh, SK Singh (2015)
A new distribution using sine function-its application to bladder cancer patients dataJ Stat Appl Probab, 4
M. Rastogi, Y. Tripathi (2014)
Parameter and reliability estimation for an exponentiated half-logistic distribution under progressive type II censoringJournal of Statistical Computation and Simulation, 84
AF Smith, GO Roberts (1993)
Bayesian computation via the Gibbs sampler and related Markov chain Monte Carlo methodsJ R Stat Soc: Ser B (Methodol), 55
M. Raqab, M. Madi (2011)
Inference for the generalized Rayleigh distribution based on progressively censored dataFuel and Energy Abstracts
D Kumar, U Singh, SK Singh (2015)
A method of proposing new distribution and its application to Bladder cancer patients dataJ Stat Appl Probab Lett, 2
Qiyue Chen, Wenhao Gui (2022)
Statistical Inference of the Generalized Inverted Exponential Distribution under Joint Progressively Type-II CensoringEntropy, 24
B. Arnold, S. Press (1983)
Bayesian inference for pareto populationsJournal of Econometrics, 21
V. Chacko, K. Deepthi (2019)
Generalized X-Exponential Bathtub Shaped Failure Rate DistributionJournal of the Indian Society for Probability and Statistics, 20
This article addresses estimation of the parameters and reliability characteristics of a generalized X-Exponential distribution based on the progressive type-II censored sample. The maximum likelihood estimates (MLEs) are obtained. The uniqueness and existence of the MLEs are studied. The Bayes estimates are obtained under squared error and entropy loss functions. For computation of the Bayes estimates, Markov Chain Monte Carlo method is used. Bootstrap-t and bootstrap-p methods are used to compute the interval estimates. Further, a simulation study is performed to compare the performance of the proposed estimates. Finally, a real-life dataset is considered and analysed for illustrative purposes.
Annals of Data Science – Springer Journals
Published: Jun 15, 2023
Keywords: Uniqueness and existence property; Bayes estimates; MCMC method; Bootstrap confidence intervals; Mean squared error; 62F10; 62F15; 62N01; 62N02
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