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Truncated Bivariate Kumaraswamy Exponential Distribution |
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PP: 461-469 |
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doi:10.18576/jsap/110208
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Author(s) |
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Hanan H. El-Damrawy,
A. A. M.Teamah,
Basma M. El-Shiekh,
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Abstract |
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In this paper we derive the truncated bivariate Kumaraswamy exponential distribution considering the truncated points as parameters. We study various mathematical properties as joint moment generating function, conditional moments, survival function, hazard function, cumulative hazard function, reversed hazard function and stress-strength parameter for the proposed truncated model. Some special states are introduced. ALso, estimation for the unknown parameters is discussed by using maximum likelihood estimation method. Finally a real data set is used to illustrate the superiority of our proposed model for fitting these data set over other compared models.
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