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    Bayesian inference for linear regression under alpha-skew-normal prior [Pentaabiran Bayesian untuk Model Regresi Linear Prior Normal-Pencong-Alfa]

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    26 Alhamide, A.A.pdf (1.153Mb)
    Date
    2019
    Author
    Alhamide, A.A.
    KAMARULZAMAN, Ibrahim
    Alodat, M.T.
    Zin, WAN ZAWIAH WAN
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    Abstract
    A study on Bayesian inference for the linear regression model is carried out in the case when the prior distribution for the regression parameters is assumed to follow the alpha-skew-normal distribution. The posterior distribution and its associated full conditional distributions are derived. Then, the Bayesian point estimates and credible intervals for the regression parameters are determined based on a simulation study using the Markov chain Monte Carlo method. The parameter estimates and intervals obtained are compared with their counterparts when the prior distributions are assumed either normal or non-informative. In addition, the findings are applied to Scottish hills races data. It appears that when the data are skewed, the alpha-skew-normal prior contributes to a more precise estimate of the regression parameters as opposed to the other two priors. - 2019 Penerbit Universiti Kebangsaan Malaysia. All rights reserved.
    DOI/handle
    http://dx.doi.org/10.17576/jsm-2019-4801-26
    http://hdl.handle.net/10576/15102
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    • Mathematics, Statistics & Physics [‎786‎ items ]

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