This presentation will explore optimal control problems and different methods of developing and solving them. An optimal control problem is a mathematical problem that involves selecting a control equation to find a maximum or minimum potential outcome with respect to time based on limiting constraints. There will be a focus on applying these problems to a variety of engineering scenarios. After providing background on optimal control problems and how they can be utilized, there will be an emphasis on examining realistic engineering problems and developing optimal control problems to maximize desired outcomes. These problems will then be analyzed using modeling software to simulate the solutions. This will allow for a deeper and more concrete understanding of the implications of mathematics and eventually assist in presenting the findings of this research.
Primary Speaker
Brooke Rosenshine
Faculty Sponsors
Sean Carney
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Sean Carney