2010
DOI: 10.1198/jbes.2009.07145
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Model-Based Clustering of Non-Gaussian Panel Data Based on Skew-tDistributions

Abstract: We propose a model-based method to cluster units within a panel. The underlying model is autoregressive and non-Gaussian, allowing for both skewness and fat tails, and the units are clustered according to their dynamic behaviour, equilibrium level and the effect of covariates. Inference is addressed from a Bayesian perspective and model comparison is conducted using Bayes factors. Particular attention is paid to prior elicitation and posterior propriety. We suggest priors that require little subjective input a… Show more

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Cited by 104 publications
(75 citation statements)
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“…Juarez & Steel (2010) find strong evidence in favor of heavier tails for a sample of OECD countries 1 . We investigate this economic growth illustration further and more formally in Section 6.…”
Section: Economic Growth Modelmentioning
confidence: 97%
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“…Juarez & Steel (2010) find strong evidence in favor of heavier tails for a sample of OECD countries 1 . We investigate this economic growth illustration further and more formally in Section 6.…”
Section: Economic Growth Modelmentioning
confidence: 97%
“…The country-specific effect µ i can therefore be interpreted as the mean growth rate for country i. It is comparable across countries and corresponds to average covariate values; see Juarez & Steel (2010). This is a simple method for avoiding biases from correlation between x i,t and µ i .…”
Section: Student's T Dynamic Panel Data Modelmentioning
confidence: 99%
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“…When using the t distribution, it is necessary to specify its scale parameter ν (read "nu"). We do not give that parameter a fixed value, but, again, vague priors, as suggested by Juárez and Steel (2010).…”
Section: Discussionmentioning
confidence: 99%
“…We complete the model statement by assigning the hyperpriors µ ν ∼ Beta(5, 5) and η ν ∼ Gamma(10, 0.1). Although these priors appear informative, when reparameterized, the prior specification is similar to the commonly used vague Gamma(2, 0.1) prior on the degrees of freedom ν t (Juárez and Steel, 2010). To regularize the robust data model, we modify the LASSO prior for the regression coefficients using the variance of the Student's t distribution, resulting in the prior…”
Section: Robust Regressionmentioning
confidence: 99%