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A new mixed beta distribution and structural properties with applications
In this paper, we introduce a new six-parameter distribution, namely Beta Exponentiated Weibull Poisson (BEWP) which is obtained by compounding between the exponentiated Weibull Poisson and beta distributions. We propose its basic structural properties such as density function and moments for this n...
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Published in: | Wārasān Songkhlā Nakharin 2015-02, Vol.37 (1), p.97-108 |
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Main Authors: | , , |
Format: | Article |
Language: | English |
Subjects: | |
Online Access: | Get full text |
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Summary: | In this paper, we introduce a new six-parameter distribution, namely Beta Exponentiated Weibull Poisson (BEWP) which is obtained by compounding between the exponentiated Weibull Poisson and beta distributions. We propose its basic structural properties such as density function and moments for this new distribution. We re-express the BEWP density function as a EWP linear combination, and use this to obtain its moments. In addition, it also contains several sub-models that are well known. Moreover, we apply the maximum likelihood method to estimate parameters, and applications to real data sets show the superiority of this new distribution by comparing the fitness with its sub-models. |
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ISSN: | 0125-3395 |