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Activity Number: 601
Type: Contributed
Date/Time: Wednesday, August 12, 2015 : 2:00 PM to 3:50 PM
Sponsor: Section on Bayesian Statistical Science
Abstract #317581
Title: A Poisson Mixture Model for Clustering and Feature Selection of High-Dimensional Count Data
Author(s): Qiwei Li* and Michele Guindani and Brian J. Reich and Howard Bondell and Marina Vannucci
Companies: Rice University and MD Anderson Cancer Center and North Carolina State University and North Carolina State University and Rice University
Keywords: Dirichlet process mixture ; Poisson mixture ; Variable selection ; Clustering ; High-dimensional data ; Count data
Abstract:

Modern big data analytics often involves high-dimensional count data sets such as bag-of-words data, ecological survey data, and biological sequence data. A main goal in the analysis of such data is to uncover the group structure in the samples as well as identify the discriminating features. We propose a Bayesian nonparametric hierarchical Poisson mixture model that accounts for the overdispersion observed across samples as well as across multiple features. Our model formulation incorporates a feature section mechanism and prior distributions that appropriately account for identifiability constraints on the model parameters. Our strategy for posterior inference results in a unified approach to achieve the goal. We demonstrate the performance of our method on simulated data and present applications to document clustering, based on a bag-of-words benchmark data set, and to document classification, with an analysis of the Federalist Papers.


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