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Trek separation in Gaussian graphical models
Algebra & Discrete Mathematics| Speaker: | Kelli Talaska, UC Berkeley |
| Location: | 1147 MSB |
| Start time: | Fri, Nov 12 2010, 2:10PM |
Description
This talk will explore a connection between combinatorics and
algebraic statistics. In particular, we will look at Gaussian
graphical models, whose covariance matrices can be given in terms of
certain path families called treks. Inspired by classical results in
algebraic combinatorics, we develop a graph-theoretic criterion for
determining the rank of a submatrix of the covariance matrix. (No
prior knowledge in statistics will be assumed.) This is based on
joint work with Seth Sullivant and Jan Draisma.
