2012
DOI: 10.1016/j.csda.2011.07.005
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Small area estimation using skew normal models

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Cited by 19 publications
(22 citation statements)
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“…4/ 3.1. The joint skew normal and skew t normal models Ferraz and Moura (2012) proposed the following joint model for the direct survey estimator y i and its sampling variance estimatorφ i :…”
Section: The Skew Area Level Modelsmentioning
confidence: 99%
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“…4/ 3.1. The joint skew normal and skew t normal models Ferraz and Moura (2012) proposed the following joint model for the direct survey estimator y i and its sampling variance estimatorφ i :…”
Section: The Skew Area Level Modelsmentioning
confidence: 99%
“…Another alternative is to use a non-symmetric distribution to model the direct estimator. Along this line, we refer to the work of Ferraz and Moura (2012), who modelled the direct survey estimator as skew normally distributed to take into account the skewed data. Nevertheless, in their formulation, as the area sample size increases, it converges to the commonly employed normal model.…”
Section: Introductionmentioning
confidence: 99%
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“…(a) hierarchically generating samples of the skew normal density by using the stochastic representation (Henze, 1986;Ferraz and Moura, 2011); (b) explicitly writing the skew normal density formula into the BUGS code, which can be done by using what is known as 'the trick for specifying new distributions' (Spiegelhalter et al, 2002).…”
Section: Prediction Strategymentioning
confidence: 99%
“…Frühwirth-Schnatter and Pyne (2010) have recently proposed a fully Bayesian analysis of a mixture of skew-normal and skew-t densities. Other recent and important advances in the application of multivariate skew-normal models can be found in Fung and Seneta (2010), Panagiotelis and Smith (2010), Ferraz and Moura (2012) and Cabral et al (2012). The computational approach described in Frühwirth-Schnatter and Pyne (2010) differs from ours in two respects: i) they adopt conjugate priors in order to facilitate a Gibbs sampling strategy for simulating from the posterior; ii) as a consequence of i), we adopt a different sampling strategy, based on importance sampling rather than MCMC; we will describe the PMC algorithm in detail in Section 4.…”
Section: Motivationsmentioning
confidence: 99%