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Activity Number: 142
Type: Invited
Date/Time: Monday, August 1, 2016 : 10:30 AM to 12:20 PM
Sponsor: Section on Statistics in Genomics and Genetics
Abstract #318440 View Presentation
Title: Testing High-Dimensional Differential Matrices, with Applications to Detecting Schizophrenia Genes
Author(s): Kathryn Roeder* and Lingxue Zhu and Jing Lei
Companies: Carnegie Mellon University and Carnegie Mellon University and Carnegie Mellon University
Keywords: Sparse PCA ; Covariance test ; high dimensional inference ; gene expression ; gene network ; adjacency matrix
Abstract:

Scientists routinely compare gene expression levels in cases vs. controls to determine genes associated with a disease. Similarly, detecting differences in co-expression among genes can be highly informative; however methods have been limited due to the high dimensional nature of the comparison. Our test is based on the differential matrix, defined as the difference between a pair of relationship matrices such covariance matrices or weighted adjacency matrices. Relationship matrices are used in gene clustering and networks studies. We propose a novel permutation procedure that is applicable to a high dimension setting. The procedure provides exact support recovery of the differential matrix in many situations. Theoretical and numerical results illustrate that our test maintains valid size in finite samples, and is more powerful than other existing methods under many biologically plausible settings. Applying our testing procedure to the largest gene-expression dataset comparing schizophrenia and control brains, we provide a novel list of potential risk genes. We also discuss how this reveals important biological insights into the underlying genetic architecture of Schizophrenia.


Authors who are presenting talks have a * after their name.

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