In this article, we introduce a weighted periodogram in the class of smoothed periodograms as a consistent estimator for the spectra density matrix of a periodically correlated process. We derive its li miting distribution that appears to be a certain finite linear combination of Wishart distribution. We also provide numerical derivations for our smoothed period ogram and exhibit its asymptotic consistency using simulated data.
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In this article, we first review the main characterizations of multivariate Pearson type II distribution as a subclass of multivariate symmetric spherical distributions. Then we try to provide specific mathematical and statistical principles underlying the construction of this subclass of multivariate distributions.
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