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  <title><![CDATA[MS Proposal by Michela Mancini]]></title>
  <body><![CDATA[<p>Michela Mancini<br />
(Advisor: Dr. John A. Christian)<br />
will propose a master thesis entitled<br />
An analysis on the application of algebraic geometry in<br />
Initial Orbit Determination problems<br />
On<br />
Thursday, June 9 at 2:00 p.m.<br />
Montgomery Knight Building 317<br />
Abstract<br />
Initial Orbit Determination (IOD) is a challenge tackled for centuries by<br />
the most famous and skilled mathematicians and astronomers. The classical<br />
solutions that have been proposed since Kepler&rsquo;s time make use of bearings<br />
or position measurements collected at some specific epoch, and the<br />
knowledge of these epochs is central to the resolution of the problem.<br />
In the present work, the application of methods from algebraic and<br />
projective geometry allows for the resolution of the IOD problem through<br />
bearings-only information available from different cameras, without time in<br />
any way involved in the process. The only needed assumption is that the<br />
body&rsquo;s orbit has to be a conic section. The results shown demonstrate that<br />
this route can be followed with reliable results both in the noiseless and<br />
noisy scenario, the latter having an higher but still acceptable error rate.<br />
Questions for further reflection in order to make the method more robust are<br />
raised.<br />
Committee<br />
&bull; Prof. John A. Christian - School of Aerospace Engineering<br />
&bull; Prof. Brian C. Gunter - School of Aerospace Engineering<br />
&bull; Prof. Anton Leykin - School of Mathematics</p>
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