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Abdulkareem M. Basheer
Abdulkareem M. Basheer
Mathematical Statistics, Albaydha University, Albaydha, Yemen
Verified email at baydaauniv.net
Title
Cited by
Cited by
Year
Alpha power inverse Weibull distribution with reliability application
AM Basheer
Journal of Taibah University for Science 13 (1), 423-432, 2019
822019
Extended inverse Weibull distribution with reliability application
HM Okasha, AH El-Baz, AMK Tarabia, AM Basheer
Journal of the Egyptian Mathematical Society 25 (3), 343-349, 2017
442017
Marshall-Olkin Alpha Power Inverse Weibull Distribution:Non Bayesian and Bayesian Estimations
AM Basheer, EM Almetwally, HM Okasha
Journal of Statistics Applications & Probability 10 (2), 327- 345, 2021
282021
Marshall–Olkin alpha power inverse exponential distribution: properties and applications
AM Basheer
Annals of data science 9 (2), 301-313, 2022
202022
E-Bayesian and hierarchical Bayesian estimations for the inverse Weibull distribution
AM Basheer, HM Okasha, AH El-Baz, AMK Tarabia
Annals of Data Science 10 (3), 737 - 759, 2023
142023
On Marshall–Olkin extended inverse Weibull distribution: properties and estimation using type-II censoring data
HM Okasha, AH El-Baz, AM Basheer
J Stat Appl Probab Lett 7 (1), 9-21, 2020
142020
Marshall–Olkin extended inverse Weibull distribution: different methods of estimations
HM Okasha, AM Basheer, AH El-Baz
Annals of Data Science 8, 769-784, 2021
62021
Bayesian Estimation of Marshall Olkin Extended Inverse Weibull Distribution Using MCMC Approach
HM Okasha, AH El-Baz, AM Basheer
Journal of the Indian Society for Probability and Statistics 21 (1), 247-257, 2020
52020
Bayesian estimation of Marshall Olkin extended inverse Weibull under progressive type II censoring
YJ Lin, HM Okasha, AM Basheer, YL Lio
Quality and Reliability Engineering International 39 (3), 931-957, 2023
42023
Bayesian Estimation of Entropy for Kumaraswamy Distribution and Its Application to Progressively First-Failure Censored Data
AA Modhesh, AM Basheer
Asian Journal of Probability and Statistics 21 (4), 22-33, 2023
2023
The E-Bayesian Methods for the Inverse Weibull Distribution Rate Parameter Based on Two Types of Error Loss Functions
HM Okasha, AM Basheer, Y Lio
Mathematics 10 (24), 4826, 2022
2022
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