Multivariate regression model selection from small samples using Kullback's symmetric divergence
Signal Processing - Special section: Advances in signal processing-assisted cross-layer designs
Longitudinal data model selection
Computational Statistics & Data Analysis
Computational Statistics & Data Analysis
On the penalty factor for autoregressive order selection in finitesamples
IEEE Transactions on Signal Processing
A small sample model selection criterion based on Kullback's symmetric divergence
IEEE Transactions on Signal Processing
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We propose a consistent criterion WIC"v"c (vector corrected weighed average information criterion) for model order selection in multivariate linear regression models. The WIC"v"c is a weighted average of the asymptotically efficient criterion KIC"v"c (vector corrected Kullback information criterion) and the consistent criterion MBIC (multivariate Bayesian information criterion). The WIC"v"c behaves like KIC"v"c in small samples and behaves like MBIC in large samples. A numerical study comparing the performance of the proposed criterion with several available model selection criteria has been done. It shows that, over a wide range of small, moderate and large sample sizes, the WIC"v"c is more stable in comparison to other criteria in the study; that is, the WIC"v"c is either as good or comes in a strong second, whereas other criteria vary more in performance ranking. Therefore, the WIC"v"c is a very reliable and practical criterion.