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Bayesian local influence analysis of skew-normal spatial dynamic panel data models

机译:偏正态空间动态面板数据模型的贝叶斯局部影响分析

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摘要

The existing studies on spatial dynamic panel data model (SDPDM) mainly focus on the normality assumption of response variables and random effects. This assumption may be inappropriate in some applications. This paper proposes a new SDPDM by assuming that response variables and random effects follow the multivariate skew-normal distribution. A Markov chain Monte Carlo algorithm is developed to evaluate Bayesian estimates of unknown parameters and random effects in skew-normal SDPDM by combining the Gibbs sampler and the Metropolis-Hastings algorithm. A Bayesian local influence analysis method is developed to simultaneously assess the effect of minor perturbations to the data, priors and sampling distributions. Simulation studies are conducted to investigate the finite-sample performance of the proposed methodologies. An example is illustrated by the proposed methodologies.
机译:对空间动态面板数据模型(SDPDM)的现有研究主要集中在响应变量和随机效应的正态假设上。该假设在某些应用中可能是不合适的。本文通过假设响应变量和随机效应遵循多元偏正态分布来提出一种新的SDPDM。通过结合Gibbs采样器和Metropolis-Hastings算法,开发了马尔可夫链蒙特卡洛算法来评估偏态正态SDPDM中未知参数的贝叶斯估计和随机效应。开发了一种贝叶斯局部影响分析方法,以同时评估对数据,先验和采样分布的微小扰动的影响。进行仿真研究以研究所提出方法的有限样本性能。所提出的方法说明了一个例子。

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