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Tutorial - Spectral clustering and high-dim stochastic block model for undirected and directed graphs

Monday, September 26, 2011 - 9:15am - 10:00am
Keller 3-180
Bin Yu (University of California, Berkeley)
In recent years network analysis have become the focus of much
research in many fields including biology, communication studies,
economics, information science, organizational studies,
and social psychology. Communities or clusters of highly connected actors
form an essential feature in the structure of several empirical networks.
Spectral clustering is a popular and computationally feasible method to
discover these communities.

The Stochastic Block Model is a social network model with well defined
communities. This talk will give conditions for spectral clustering to
correctly estimate the community membership of nearly all nodes.
These asymptotic results are the first clustering results that
allow the number of clusters in the model to
grow with the number of nodes, hence the name high-dimensional.
Moreover, I will present on-going work on directed spectral clustering
for networks whose edges are directed, including the enron data as an example.
MSC Code: 
91C20
Keywords: