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The Bayesian Approach to Multi-equation Econometric Model Estimation

机译:多方程计量模型估计的贝叶斯方法

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The Bayesian approach to Statistical inference enables making probability statements about parameter (s) of interest in any research work. This paper presents a study of multi-equation Econometric model estimation from the flat or locally uniform prior Bayesian approach. Using a two-equation model containing one just-identified and one over-identified equation, we present a Bayesian analysis of multi-equation econometric model as well as a Monte Carlo study on it, using WinBUGS (windows version of the software: Bayesian analysis Using Gibbs Sampling). In studies involving the use of flat or locally uniform prior, it is the usual practice to specify the prior distribution in such a way that the variance is large. However, the definition of this “large” variance could vary among researchers. This research work considered three different variances (10, 100 and 1000) with particular focus on the Mean squared error of posterior estimates, looking for possible sensitivity to the prior variance specification. The result of the Monte Carlo study showed that a prior variance 10 gave the smallest Mean squared error out of the three stated prior variances. As reflected in the kernel density plots, the distribution of the Posterior estimates from the prior variance 10 was the closest to the t distribution obtained theoretically.
机译:利用贝叶斯统计推断方法,可以在任何研究工作中做出有关感兴趣参数的概率陈述。本文提出了一种基于平坦或局部统一的先验贝叶斯方法的多方程计量经济模型估计的研究。使用包含一个刚刚确定的方程和一个过度确定的方程的两方程模型,我们使用WinBUGS(软件的Windows版本:贝叶斯分析)提出了多方程计量经济模型的贝叶斯分析以及蒙特卡罗研究。使用Gibbs采样)。在涉及使用平坦或局部均匀先验的研究中,通常的做法是指定先验分布,以使方差较大。但是,不同研究人员对此“大”差异的定义可能有所不同。这项研究工作考虑了三个不同的方差(10、100和1000),特别关注后验估计的均方误差,以寻找对先验方差规格的可能敏感性。蒙特卡洛研究的结果表明,在三个陈述的先验方差中,先验方差10给出了最小的均方误差。如核密度图所反映的,来自先验方差10的后验估计的分布最接近理论上获得的t分布。

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