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Abstract Details
Activity Number:
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575
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Type:
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Contributed
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Date/Time:
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Wednesday, August 1, 2012 : 2:00 PM to 3:50 PM
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Sponsor:
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ENAR
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Abstract - #305083 |
Title:
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Bayesian Analysis of Time-Series Data Under Case-Crossover Designs
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Author(s):
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Shi Li*+ and Bhramar Mukherjee
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Companies:
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University of Michigan and University of Michigan
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Address:
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4413 Center Valley Dr, Ann Arbor, MI, 48108, United States
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Keywords:
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case-crossover ;
Markov Chain Monte Carlo ;
estimating equation ;
posterior inference ;
proportional hazard ;
matched case-control
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Abstract:
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We compared case-crossover designs with matched case-control study and time-series analysis under the same time frame and underlying risk model. We discussed the similarity and difference between case-crossover design and matched case-control study, and proposed a full likelihood approach to avoid overlap bias for general referent window selections. We extended the frequentist equivalence results in terms of estimating equations between case-crossover design and time-series analysis shown in Lu (2007) to a full likelihood framework. We established Bayesian equivalence results of the two analysis in terms of posterior distribution of the log odds ratio parameter. Case-crossover designs, regardless of window selection schemes, can be readily fitted using a random effects model. We proposed a Dirichlet process prior on these random intercept parameters under a full likelihood model. The proposed methods were utilized to the Detroit Asthma Morbidity, Air Quality and Traffic study.
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