Welcome to Cornell's Math REU Program
This program provides the opportunity for undergraduate students of mathematics to participate in leading-edge research. Each year, we offer three different projects, each led by an expert in the field. This program is sponsored by the US National Science Foundation, and is open to US citizens and permanent residents who are currently enrolled in an undergraduate program.
See the project descriptions for more information on the 2013 program.
Results from Previous Years
2011
- Analysis on Fractals, directed by Robert Strichartz
- Generating Sets for Finite Groups, directed by Keith Dennis
- Combinatorics of Triangulations, directed by Ed Swartz
2010
- Analysis on Fractals, directed by Robert Strichartz
- Geometric Differential Equations, directed by Xiaodong Cao
- Optimality and Uncertainty, directed by Alexander Vladimirsky
2009
- Analysis on Fractals (Robert Strichartz)
- Solving Games on Graphs, Fast (Sasha Rubin)
- Groups via Actions (Collin Bleak)
2008
2007
2006
- Self-Similar Laplacian on the Sierpinksi Gasket with Twists
- The Sierpinski carpet and octagasket via outer approximation
- Higher Dimensional Sierpinski Gaskets
Older Work
- Conformal Energy, Conformal Laplacian, and Energy Measures on the Sierpinski Gasket
- http://www.math.cornell.edu/~thb9d/
- Geometry of Numbers Work 2001
- Karl Papadantonakis Henon Mapping Work (and some other)
- Medusa Program for Polynomial Matings
- Finite Elements on the Sierpinski Gasket
- Differential Equations on the Sierpinski Gasket
- Harmonic Mappings of the Sierpinski Gasket
- Sampling Theory for Functions with Fractal Spectrum
- Sampling on the Sierpinski Gasket
- Fourier Series on the Sierpinski Gasket
- P-Energy on the Sierpinski Gasket (2001)
- P-Energy on Sierpinski Gaskets (2002)
- Pentagasket Research (Alex Smith)
- Polynomials and Power Series on Sierpinski Gaskets
- Levy's Dragon
- FEM on Sierpinski Gaskets
- Periodic Solutions to Forced Van der Pol
- Forced VdP, Bifurcation Diagram, Canards
- FVDP Summaries and Auto Work
- Surfaces Related to Henon Maps and the Program Cubism
- Work from 1998
