Missing data imputation using the multivariate t distribution
Journal of Multivariate Analysis
Robust mixture modelling using the t distribution
Statistics and Computing
Robust Cluster Analysis via Mixtures of Multivariate t-Distributions
SSPR '98/SPR '98 Proceedings of the Joint IAPR International Workshops on Advances in Pattern Recognition
Practical Bayesian estimation of a finite beta mixture through gibbs sampling and its applications
Statistics and Computing
On fast supervised learning for normal mixture models with missing information
Pattern Recognition
Robust mixture modeling using the skew t distribution
Statistics and Computing
On EM Estimation for Mixture of Multivariate t-Distributions
Neural Processing Letters
Constrained monotone EM algorithms for mixtures of multivariate t distributions
Statistics and Computing
Multivariate mixture modeling using skew-normal independent distributions
Computational Statistics & Data Analysis
Mixtures of common factor analyzers for high-dimensional data with missing information
Journal of Multivariate Analysis
Learning from incomplete data via parameterized t mixture models through eigenvalue decomposition
Computational Statistics & Data Analysis
Computational Statistics & Data Analysis
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A finite mixture model using the multivariate t distribution has been shown as a robust extension of normal mixtures. In this paper, we present a Bayesian approach for inference about parameters of t-mixture models. The specifications of prior distributions are weakly informative to avoid causing nonintegrable posterior distributions. We present two efficient EM-type algorithms for computing the joint posterior mode with the observed data and an incomplete future vector as the sample. Markov chain Monte Carlo sampling schemes are also developed to obtain the target posterior distribution of parameters. The advantages of Bayesian approach over the maximum likelihood method are demonstrated via a set of real data.