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Fence methods for backcross experiments

Research output: Contribution to journalArticlepeer-review

Abstract

Model search strategies play an important role in finding simultaneous susceptibility genes that are associated with a trait. More particularly, model selection via the information criteria, such as the BIC with modifications, have received considerable attention in quantitative trait loci mapping. However, such modifications often depend upon several factors, such as sample size, prior distribution, and the type of experiment, for example, backcross, intercross. These changes make it difficult to generalize the methods to all cases. The fence method avoids such limitations with a unified approach, and hence can be used more broadly. In this article, this method is studied in the case of backcross experiments throughout a series of simulation studies. The results are compared with those of the modified BIC method as well as some of the most popular shrinkage methods for model selection.

Original languageEnglish (US)
Pages (from-to)644-662
Number of pages19
JournalJournal of Statistical Computation and Simulation
Volume84
Issue number3
DOIs
StatePublished - Mar 2014

Funding

This study was made possible with support from the Oregon Clinical and Translation Research Institute (OCTRI), grant # UL1 RR024140 from the National Center for Research Resources (NCRR), a component of the National Institutes of Health (NIH), and NIH Roadmap for Medical Research. The authors are grateful to a referee for his/her thoughtful comments that led to the improvement of the manuscript.

FundersFunder number
Oregon Clinical and Translation Research InstituteUL1 RR024140
Author National Institutes of Health National Institutes of Health National Institutes of Health National Institutes of Health The Bev Hartig Huntington's Disease Foundation National Institutes of Health
National Center for Research Resources

    Keywords

    • high-dimensional variable selection
    • model selection
    • restricted fence

    ASJC Scopus subject areas

    • Statistics and Probability
    • Modeling and Simulation
    • Statistics, Probability and Uncertainty
    • Applied Mathematics

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