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Grant: Discovery Grants Program - Individual

Acadia University

$20,000.00

Statistical learning: models and algorithms

EF 2014-15

Résumé
Statistical scientists are being challenged to invent sophisticated models as a tool for discovery in problems with richly structured data. My research will attempt to bring core statistical ideas, such as accurate assessment of uncertainty, sequential design of experiments, mixed and mixture models, to bear on these challenging problems. Bayesian statistical methods will often be used, for their capacity to flexibly represent uncertainty and compute estimates using all available data. This long-term vision will be realized via work in three areas: I will generalize my earlier results on Bayesian ensemble models, which seek to build predictive (regression) models out of a collection of simpler models, such as trees. Generalizations will include variable selection, more flexible error distributions, and the coupling of sequential design strategies with flexible ensemble models in traditional and computer experiments. The second area will involve modelling of network data, such as email transactions. By developing probabilistic models that allow emailers to belong to groups, a probabilistic analogue of clustering can be accomplished. This first step in network modelling will form the basis for time-varying models. The third area will involve unsupervised learning (also known as clustering), attacked from the viewpoint of mixture models. Mixture models provide a flexible way of modelling additional heterogeneity in data. Such heterogeneity can enter into a predictive model as a ""random effect"", flexibly describing heterogeneity. Developments will include (i) mixtures in functional data as a way of characterizing variation and forming a basis for process monitoring (ii) classification via modelling of within-class covariate distributions as mixtures, and the network model described above. By bringing together ideas from Machine Learning and Statistics, the impact of my work will be to enrich both disciplines, stimulate research in modelling of new and richly structured data, and provide highly qualified personnel the training necessary to work at the frontier of these two domains.
Programme
Discovery Grants Program - Individual
Bénéficiaire
Emplacement
Nova Scotia, Canada
Type de bénéficiaire
Academia
Type
Grant
Source
NSERC's Awards Data

Tel que publié

Application id
203275-2010
Name nom
Chipman, Hugh
Department département
Mathematics and Statistics
Organization id
78
Institution établissement
Acadia University
Province en
Nova Scotia
Province fr
Nouvelle-Écosse
Country en
CANADA
Country fr
CANADA
Fiscal year exercice financier
2014
Competition year année de concours
2010
Award amount
20000
Program id
RGPIN
Program name en
Discovery Grants Program - Individual
Program name fr
Programme de subventions à la découverte - individuelles
Group en
Discovery grants programs
Group fr
Programmes de subventions à la découverte
Committee code
1508
Committee name en
Mathematics and Statistics
Committee name fr
Mathématiques et statistique
Area of application code
804
Area of application group en
Information and communication services
Area of application group fr
Services d'information et de télécommunications
Area of application en
Communication systems and services (planning, organization, services)
Area of application fr
Systèmes et services de communications (planification, organisation et services)
Research subject code
3000
Research subject group en
Statistics and probability
Research subject group fr
Statistique et probabilité
Research subject en
Statistics and probability
Research subject fr
Statistique et probabilité
Partie
3
Nb partie
5
Application title
Statistical learning: models and algorithms
Keyword
NSERC
Application summary
Statistical scientists are being challenged to invent sophisticated models as a tool for discovery in problems with richly structured data. My research will attempt to bring core statistical ideas, such as accurate assessment of uncertainty, sequential design of experiments, mixed and mixture models, to bear on these challenging problems. Bayesian statistical methods will often be used, for their capacity to flexibly represent uncertainty and compute estimates using all available data. This long-term vision will be realized via work in three areas: I will generalize my earlier results on Bayesian ensemble models, which seek to build predictive (regression) models out of a collection of simpler models, such as trees. Generalizations will include variable selection, more flexible error distributions, and the coupling of sequential design strategies with flexible ensemble models in traditional and computer experiments. The second area will involve modelling of network data, such as email transactions. By developing probabilistic models that allow emailers to belong to groups, a probabilistic analogue of clustering can be accomplished. This first step in network modelling will form the basis for time-varying models. The third area will involve unsupervised learning (also known as clustering), attacked from the viewpoint of mixture models. Mixture models provide a flexible way of modelling additional heterogeneity in data. Such heterogeneity can enter into a predictive model as a ""random effect"", flexibly describing heterogeneity. Developments will include (i) mixtures in functional data as a way of characterizing variation and forming a basis for process monitoring (ii) classification via modelling of within-class covariate distributions as mixtures, and the network model described above. By bringing together ideas from Machine Learning and Statistics, the impact of my work will be to enrich both disciplines, stimulate research in modelling of new and richly structured data, and provide highly qualified personnel the training necessary to work at the frontier of these two domains.