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    Laplace distribution and its generalizations

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    Date
    2018
    Author
    Kiprotich, Gilbert
    Type
    Thesis
    Language
    en
    Metadata
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    Abstract
    In this project construction of Laplace distribution has been reviewed using the difference method,method of mixture,product of Rayleigh and normal distributions.The properties of Laplace distribution including mgf,skewness and kurtosis have been determined. A generalization of Laplace distribution has been studied based on Beta generated distribution, generalized Laplace distribution,Laplace mixtures and Exponential power mixtures. Both Laplace mixtures and Exponential power mixtures are obtained using 16 mixing distributions through the methods of modified Bessel function of the third kind and in terms of confluent hypergeometric function.The the rth moments for Laplace mixtures are looked into.In addition, the classical cases of EP when r = 1 giving rise to Laplace distribution and when r = 2 to yield normal distribution are also studied.
    URI
    http://hdl.handle.net/11295/104402
    Citation
    Master of Science Project in Mathematics
    Publisher
    University of Nairobi
    Collections
    • Faculty of Science & Technology (FST) [4206]

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