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The transmuted epsilon distribution with applications in reliability engineering
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作者 Christophe Chesneau Hassan S.Bakouch +1 位作者 Idika E.Okorie bader almohaimeed 《Applied Mathematics(A Journal of Chinese Universities)》 2025年第2期395-412,共18页
Since its inception,the epsilon distribution has piqued the interest of statisticians.It has been successfully used to solve a variety of statistical problems.In this article,we propose to use the quadratic rank trans... Since its inception,the epsilon distribution has piqued the interest of statisticians.It has been successfully used to solve a variety of statistical problems.In this article,we propose to use the quadratic rank transmutation map mechanism to extend this distribution.This mechanism is not new;it was already used to improve the modeling capabilities of a number of existing distributions.For the original epsilon distribution,we expect the same benefits.As a result,we implement the transmuted epsilon distribution as a flexible three-parameter distribution with a bounded domain.We demonstrate its key features,focusing on the properties of its distributional mechanism and conducting quantile and moment analyses.Applications of the model are presented using two data sets.We also perform a regression analysis based on this distribution. 展开更多
关键词 epsilon distribution quadratic rank transmutation map QUANTILE estimation generalized linear modelling regression
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On the Increments of Stable Subordinators
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作者 Abdelkader Bahram bader almohaimeed 《Applied Mathematics》 2017年第5期663-670,共8页
Let be a stable subordinator defined on a probability space and let at for t>0?be a non-negative valued function. In this paper, it is shown that under varying conditions on at, there exists a function such that wh... Let be a stable subordinator defined on a probability space and let at for t>0?be a non-negative valued function. In this paper, it is shown that under varying conditions on at, there exists a function such that where , , and . 展开更多
关键词 INCREMENTS STABLE Subordinators ITERATED LOGARITHM LAWS
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