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  <title><![CDATA[PhD Defense by Jack Olinde]]></title>
  <body><![CDATA[<p>Jack Olinde<br />
(Advisor: Dr. Martin Short)<br />
will defend a doctoral thesis entitled,<br />
A Self-limiting Hawkes Process: Interpretation, Estimation, and Use in Crime Modeling<br />
On<br />
Friday, April 1st at 1:00 p.m.<br />
Skiles 268<br />
Abstract<br />
Many real life processes that we would like to model have a self-exciting property, i.e. the<br />
occurrence of one event causes a temporary spike in the probability of other events occurring<br />
nearby in space and time. Examples of processes that have this property are earthquakes,<br />
crime in a neighborhood, or emails within a company. In 1971, Alan Hawkes first used what is<br />
now known as the Hawkes process to model such processes. Since then much work has been<br />
done on estimating the parameters of a Hawkes process given a data set and creating variants<br />
of the process for different applications.<br />
In this thesis, we propose a new variant of a Hawkes process, called a self-limiting Hawkes<br />
process, that takes into account the effect of police activity on the underlying crime rate and an<br />
algorithm for estimating its parameters given a crime data set. We show that the self-limiting<br />
Hawkes process fits real crime data just as well, if not better, than the standard Hawkes model.<br />
We also show that the self-limiting Hawkes process fits real financial data at least as well as the<br />
standard Hawkes model.<br />
Committee<br />
● Dr. Martin Short &ndash; School of Mathematics (advisor)<br />
● Dr. Sung Ha Kang &ndash; School of Mathematics<br />
● Dr. Haomin Zhou &ndash; School of Mathematics<br />
● Dr. Wenjing Liao &ndash; School of Mathematics<br />
● Dr. Karen Yan &ndash; School of Economics</p>
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