Skew normal measurement error models
By Reinaldo Boris Arellano-Valle, Ş. Ozan, Heleno Bolfarine, Victor Hugo Lachos. 2005
72 citations recorded by the source corpus.
Subfields: Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/13e828ab667a693db5096cece39a1a217fa1b706
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In Statistics and Probability
- Victor Hugo Lachos
- Heleno Bolfarine
- Lorena Cáceres Tomaya
- Mario Augusto Lopes de Castro
- Adelchi Azzalini
- Clécio S. Ferreira
- Marc G. Genton
- Reinaldo Boris Arellano-Valle
Citations in the corpus
- The Skew‐normal Distribution and Related Multivariate Families * (2005, background): “A statement more general but less operative than lemma 3 has been given by Azzalini & Capitanio (1999, section 7). The above formulation is in the form presented by Azzalini & Capitanio (2003) and, in a slightly different way, by Genton & Loperfido (2005); despite the discrepancy in publication date”
- Bayesian Inference for Skew-normal Linear Mixed Models (2007, unknown): “Proof See Arellano-Valle et al. (2005).”
- A heteroscedastic measurement error model based on skew and heavy-tailed distributions with known error variances (2018, methodology): “This model was also described as a particular case of the MEM in [10].”
- Skew scale mixtures of normal distributions: Properties and estimation (2011, methodology): “Arellano–Valle et al. (2005) fitted a skew-normal measurement error model to these data and noted a stronger relationship between the variables and right skewness.”
- Multivariate measurement error models based on scale mixtures of the skew–normal distribution (2010, unknown): “[8] have shown the advantage of using the skew-normal (SN) distribution in the context of the MEM.”