JSM 2005 - Toronto

Abstract #304238

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Legend: = Applied Session, = Theme Session, = Presenter
Activity Number: 448
Type: Contributed
Date/Time: Wednesday, August 10, 2005 : 2:00 PM to 3:50 PM
Sponsor: General Methodology
Abstract - #304238
Title: Variable Selection in Finite Mixture of Regression Models
Author(s): Abbas Khalili*+ and Jiahua Chen
Companies: University of Waterloo and University of Waterloo
Address: Department of Statistics, Waterloo, ON, N2L 3G1, Canada
Keywords: variable selection ; Finite mixture distirbutions ; Finite mixture of regression models
Abstract:

The problem of variable selection is an important model selection problem in statistical applications. We consider the problem of variable selection in Finite Mixture of Regression (FMR) models. These models have two interesting features. Like any regression model, the FMR models are used to study the relationship between a set of potential covariates and a response variable. Further, in an FMR model, the conditional distribution of the response variable given the covariates is a finite mixture distribution. The FMR models have been used in fields such as machine learning, marketing, and social sciences. Often, at the beginning of a study, a large number of potential covariates are of interest. This produces a large and complex FMR model that is not desirable in statistical modeling. Thus, some variable selection decisions need to be made. We extend the idea of LASSO and SCAD-type estimators proposed by Tibshirani (1996) and Fan and Li (2001) in the context of nonmixture regression models to perform variable selection in FMR models. Performance of the method is studied theoretically and via simulations.


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Revised March 2005