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A Network Analysis of Committees in the United States House.

Models of Real-World Random Networks
April 20, 2005 12:15 PM to 12:45 PM

Speakers:
Auffhammer, Max
Bohm, Christoph
Brendle, Simon
Brendle, Simon
de la Llave, Rafael
Denham, Graham
Durrett, Rick
Fujikawa, Ege
Gallant, Jack
Glaser, Don
Hamenstaedt, Ursula
He, Weiyong
Huisken, Gerhard
Korn, Michael
Lenzhen, Anna
Lott, John
Lu, Zhiqin
Namachchivaya, Navaratnam
Peeva, Irena
Porter, Mason
Reinagel, Pamela
Santer, Ben
Schoen, Richard
Sejnowski, Terrence
Shepler, Anne
Shokurov, Vyacheslav
Thomas, Jim
Tohaneanu, Stefan
West, Michael
Wittenberg, Olivier
Zucker, Steven

VMath - The Next Generation for Math Lectures on Streaming Video

Summary:

Network theory provides a powerful tool for the
representation and analysis of complex systems of interacting agents. Here
we investigate the United States House of Representatives network of
committees and subcommittees, with committees connected according to
``interlocks'' or common members. Analysis of this network reveals clearly
the strong links between different committees, as well as an intrinsic
hierarchical structure within the House as a whole. We show that network
theory, combined with analysis of roll call votes using singular value
decompositions, successfully uncovers political and organizational
correlations between committees in the House without the need to
incorporate outside political knowledge. This work is joint with Peter
Mucha, Mark Newman, and Casey Warmbrand.

Keywords:

Random networks

This speaker has declined to have their material posted on the web.

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