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Bayesian Regression Model for Counts in Scholarship

机译:贝叶斯奖学金计数模型

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Discrete Weibul (DW) is considered to have the ability to capture under and over-dispersion simultaneously and also have a closed-form analytical expression of the quantiles of the conditional distribution. There is a need to further investigate how effective the model is, as compared to other competing models in the context of classical and Bayesian technique. In this study, the strength of DW is investigated, for both on frequentist and Bayesian technique. The Bayesian DW adopts parameterization, which makes both parameters of the discrete Weibull distribution to be dependent on the predictors. Bayesian Generalized linear mixed model is also implemented and is compared with the BDW, since Bayesian generalized linear mixed model is known to be robust in handling over-dispersion in count data. A simulation study and real life data was carried out for over and under-dispersed count data. The empirical analysis shows the superiority of Bayesian Generalized linear mixed model over Bayesian DW in the case of over-dispersed data as identified in the simulated data and real life data, but not for under-dispersed data as in the case of simulated study.
机译:离散Weibul(DW)被认为具有同时捕获欠分散和过度分散的能力,并且对条件分布的分位数具有封闭形式的分析表达式。与经典和贝叶斯技术背景下的其他竞争模型相比,有必要进一步研究该模型的有效性。在这项研究中,研究了DW的强度,包括频度技术和贝叶斯技术。贝叶斯DW采用参数化,这使得离散Weibull分布的两个参数都依赖于预测变量。由于已知贝叶斯广义线性混合模型在处理计数数据中的过度分散方面很强大,因此也实现了贝叶斯广义线性混合模型并将其与BDW进行比较。针对过度分散和未充分分散的计数数据进行了模拟研究和实际数据。实证分析表明,在模拟数据和现实生活数据中识别出的数据过于分散的情况下,贝叶斯广义线性混合模型优于贝叶斯DW,但在模拟研究的情况下,对于分散性较低的数据则没有优势。

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