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A. S. Al-Moisheer
Researcher at Al Jouf University
Publications - 23
Citations - 227
A. S. Al-Moisheer is an academic researcher from Al Jouf University. The author has contributed to research in topics: Weibull distribution & Computer science. The author has an hindex of 6, co-authored 16 publications receiving 168 citations. Previous affiliations of A. S. Al-Moisheer include King Saud University.
Papers
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Journal ArticleDOI
Mixture of two inverse Weibull distributions: Properties and estimation
TL;DR: The identifiability property of the MTIWD is proved and the estimates of the unknown parameters via the EM Algorithm are obtained.
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Truncated Cauchy Power Weibull-G Class of Distributions: Bayesian and Non-Bayesian Inference Modelling for COVID-19 and Carbon Fiber Data
Naif khaled alotaibi,Ibrahim Elbatal,Ehab M. Almetwally,Salem A. Alyami,A. S. Al-Moisheer,Mohammed Elgarhy +5 more
TL;DR: In this article , the Truncated Cauchy Power Weibull-G class is presented as a new family of distributions, including the expansion of the density function, moments, incomplete moments (IMOs), residual life and reversed residual life functions, and entropy.
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Approximate Bayes estimation of the parameters and reliability function of a mixture of two inverse Weibull distributions under Type-2 censoring
TL;DR: In this paper, the authors developed the approximate Bayes estimation of the five-dimensional vector of the parameters and reliability function of a mixture of two inverse Weibull distributions under Type-2 censoring.
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Estimation of a discriminant function from a mixture of two inverse Weibull distributions
TL;DR: In this paper, the maximum likelihood estimates of the parameters of the mixture of two inverse Weibull distributions by using classified and unclassified observations were derived, and the total probabilities of misclassification as well as the percentage bias were calculated.
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Testing the number of components of the mixture of two inverse Weibull distributions
TL;DR: It is shown that global maximization of the likelihood is not necessary to obtain a good power of the LRT and two applications to illustrate whether a set of data arises from a single or a MTIWD are discussed.