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  <title><![CDATA[PhD Defense by James Fairbanks]]></title>
  <body><![CDATA[<p><strong>Dissertation Defense Announcement</strong></p><p>-------------------------------------------</p><p>&nbsp;</p><p>Title: Graph Analysis Combining Numerical, Statistical, and Streaming Techniques</p><p>&nbsp;</p><p>James Fairbanks</p><p>PhD Computational Science and Engineering</p><p>School of Computational Science and Engineering</p><p>College of Computing</p><p>Georgia Institute of Technology</p><p>&nbsp;</p><p>Date: 2016-03-28</p><p>Time: 9:00 am</p><p>Location: Klaus Advanced Computing Building 1212</p><p>&nbsp;</p><p>&nbsp;</p><p>Committee:</p><p>---------------</p><p>&nbsp;</p><p>Prof. David Bader (Advisor, School of Computational Science and Engineering, Georgia Tech)</p><p>Prof. Haesun Park (School of Computational Science and Engineering, Georgia Tech)</p><p>Prof. Richard Vuduc (School of Computational Science and Engineering, Georgia Tech)</p><p>Prof. Polo Chau (School of Computational Science and Engineering, Georgia Tech)</p><p>Prof. Dana Randall (School of Computer Science, Georgia Tech)</p><p>&nbsp;</p><p>Abstract:</p><p>------------</p><p>&nbsp;</p><p>Graph analysis uses graph data collected on a physical, biological, or social</p><p>phenomena to shed light on the underlying dynamics and behavior of the agents</p><p>in that system. Many fields contribute to this topic including graph theory,</p><p>algorithms, statistics, machine learning, and linear algebra.</p><p>&nbsp;</p><p>This dissertation advances a novel framework for dynamic graph analysis</p><p>that combines numerical, statistical, and streaming algorithms to provide deep</p><p>understanding into evolving networks. For example, one can be interested in the</p><p>changing influence structure over time. These disparate techniques each</p><p>contribute a fragment to understanding the graph; however, their combination</p><p>allows us to understand dynamic behavior and graph structure.&nbsp;</p><p>&nbsp;</p><p>Spectral partitioning methods rely on eigenvectors for solving data analysis</p><p>problems such as clustering. Eigenvectors of large sparse systems must be</p><p>approximated with iterative methods. This dissertation analyzes how data</p><p>analysis accuracy depends on the numerical accuracy of the eigensolver. This</p><p>leads to new bounds on the residual tolerance necessary to guarantee correct</p><p>partitioning. We present a novel stopping criterion for spectral partitioning</p><p>guaranteed to satisfy the Cheeger inequality along with an empirical study of</p><p>the performance on real world networks such as web, social, and e-commerce networks.</p><p>This work bridges the gap between numerical analysis and computational data analysis.</p><p> </p>]]></body>
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