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My general interest is in cross-disciplinary statistical research. I have worked on important societal problems in numerical weather prediction, polymer mass spectrometry, gene expression microarray experiments, and more recently in cell metrology and cancer imaging biomarkers. My statistical expertise is in broad statistical methodology and statistical theory. In the past I have worked extensively in time series analysis and multivariate statistics. My current interests are in Bayesian methods, functional data analysis, computational biology, and statistical imaging analysis. Here is my philosophy about what I do every day and why it is fun to work on interdisciplinary research problems.
In this paper, I develop what it is the precise meaning of "intrinsic dimensionality" associated with analyzing multivariate data, dispelling the scare that is usuallly thrown into high-dimensional modeling in the term "curse of dimensionality". Note that the same theory applies to nonparametric functional data analysis, i.e. regression models in which the covariates take on discretely-sampled measurements of curves in some functional space.