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首页> 外文期刊>Journal of statistical computation and simulation >Bayesian approach to errors-in-variables in count data regression models with departures from normality and overdispersion
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Bayesian approach to errors-in-variables in count data regression models with departures from normality and overdispersion

机译:偏离正态分布和过度分散的计数数据回归模型中贝叶斯方法的变量误差

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摘要

In most practical applications, the quality of count data is often compromised due to errors-in-variables (EIVs). In this paper, we apply Bayesian approach to reduce bias in estimating the parameters of count data regression models that have mismeasured independent variables. Furthermore, the exposure model is misspecified with a flexible distribution, hence our approach remains robust against any departures from normality in its true underlying exposure distribution. The proposed method is also useful in realistic situations as the variance of EIVs is estimated instead of assumed as known, in contrast with other methods of correcting bias especially in count data EIVs regression models. We conduct simulation studies on synthetic data sets using Markov chain Monte Carlo simulation techniques to investigate the performance of our approach. Our findings show that the flexible Bayesian approach is able to estimate the values of the true regression parameters consistently and accurately.
机译:在大多数实际应用中,计数数据的质量通常会因变量错误(EIV)而受损。在本文中,我们使用贝叶斯方法来减少估计错误的自变量的计数数据回归模型的参数时的偏差。此外,暴露模型的弹性分配错误,因此我们的方法在抵御其真实潜在暴露分布中的正态性方面仍然保持稳健。与其他校正偏差的方法(尤其是在计数数据EIV回归模型中)相比,所提出的方法在实际情况下也很有用,因为EIV的方差是估算值而不是假定的已知值。我们使用马尔可夫链蒙特卡洛模拟技术对合成数据集进行模拟研究,以研究我们方法的性能。我们的发现表明,灵活的贝叶斯方法能够一致且准确地估计真实回归参数的值。

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