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David Handron is an Associate Teaching Professor in the Department of Mathematical Sciences at Carnegie Mellon University, where he also serves as the Director of the BSCF Program (Interim). He obtained his Ph.D. from Rice University. His research primarily focuses on the applications of Morse theory, particularly in studying modified gradient vector fields and their implications on manifolds with corners. His work explores interesting results that arise naturally in practical applications, such as billiard path problems in compact manifolds embedded in Euclidean spaces. Additionally, he investigates configuration spaces of distinct points on smooth manifolds and path spaces associated with boundary configuration spaces of planar linkages. In the classroom, Handron is committed to developing a curriculum for differential equations that emphasizes the use of computer technology, aiming to enhance students' understanding of the system's behavior rather than merely providing computational solutions. He believes that this approach fosters a deeper learning experience by integrating analytical, numerical, and qualitative techniques seamlessly.
Admission is extremely competitive with no strict GPA cut-offs; holistic review is used.