New pre-print on ArXiv
Recent work with François Caron and Arnaud Doucet has been posted on ArXiv. In the paper we propose an original class of flexible Bayesian linear models for dynamic sparsity modelling. The proposed class of models expands upon the existing Bayesian literature on sparse regression using generalized multivariate hyperbolic distributions. The properties of the models are explored through both analytic results and simulation studies. We demonstrate the model on a financial application where it is shown that it accurately represents the patterns seen in the analysis of stock and derivative data, and is able to detect major events by filtering an artificial portfolio of assets.

Recent work with Gavin Shaddick and Jim Zidek, titled "Modelling Nonstationary Processes Through Dimension Expansion," is set to appear in the Journal of the American Statistical Association. The proposed method works by expanding the geographic plane over which these processes evolve into higher dimensional spaces, transforming and clarifying complex patterns in the physical plane. By combining aspects of multi-dimensional scaling, group lasso, and latent variables models, a dimensionally sparse projection is found in which the originally
Several years after a project initiated by Agriculture and Agri-Foods Canada kicked off, Jim Zidek and I have published a
Ongoing work with Pierre Jabob, Pierre Del Moral, and Arnuad Doucet is now available as a
Some work completed jointly with Francois Caron is now published in Bayesian Analysis. The paper, titled "Bayesian Clustering in Decomposable Graphs," is available for
After nearly 4 years in the revision process,
Recent work with Arnaud Doucet and Raphael Gottardo examining sequential Monte Carlo as a tool for efficiently conducting prior sensitivity and cross-validation will appear in the coming Canadian Journal of Statistics. You can find a preprint
In the nearly 3 years which have passed since presenting a poster at the CMS/MITACS conference entitled "The Bayesian Elastic Net", the interest in the topic has grown so considerably that we have revived our work in a more easily available format. Hence we have created a