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Activity Number: 95
Type: Topic Contributed
Date/Time: Monday, August 4, 2008 : 8:30 AM to 10:20 AM
Sponsor: Section on Bayesian Statistical Science
Abstract - #301448
Title: A Bayesian Hierarchical Model with Curve Selection for Functional Data Classification
Author(s): Hongxiao Zhu*+ and Marina Vannucci and Dennis D. Cox
Companies: Rice University and Rice University and Rice University
Address: 6100 Main St. MS-138, Houston, TX, 77005,
Keywords: Bayesian hierarchical model ; functional data classification ; curve selection ; Evolutionary Monte Carlo ; fluorescence spectroscopy
Abstract:

In functional data classification, functional observations are often contaminated by various systematic effects, such as random batch effects caused by device artifacts, or fixed effects caused by sample-related factors. Another issue of concern is the selection of functions when the predictors consist of multiple functions with redundancy, which we call ``curve selection." In this paper, we use a Bayesian hierarchical model to take into account random batch effects, and propose a block-wise variable selection method to choose effective curves among multiple functional predictors. Fixed effects or predictors in non-functional form are also included in the model. A hybrid Metropolis-Hastings/Gibbs sampler is used for posterior sampling, and an Evolutionary Monte Carlo algorithm is applied to improve the mixing property of the curve selection parameter.


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