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Applied Mathematics

The Applied Mathematics Group in the Department of Mathematics at the University of Georgia has scientific interests in Mathematical Biology, Mathematical Ecology, Computational Mathematics, Approximation Theory, Dynamical Systems, Signal Processing, Control Theory, and Mathematical Finance. The research topics its members are currently investigating include epidemiology and systems biology of malaria, stability in population dynamics models, systems ecology, network analysis, microbial community analysis, compressive sensing, video restoration, stochastic filtering, and multivariate spline methods for applications such as numerical solutions of partial differential equations, scattered data interpolation and fitting, and image analysis.

Research Areas

Additive Combinatorics and Discrete Analysis Research Group at the Department of Mathematics at the University of Georgia. Follow the following link for more information on this particular research area: https://research.franklin.uga.edu/additive-combinatorics/
The algebra group has a vibrant training program for graduate students and postdoctoral fellows. 
The algebra group has sponsored three NSF Postdoctoral Fellows: Wayne Wheeler (1996-98), David Hemmer (2001-03) and Jonathan Kujawa (2003-07). If you interested in applying to the Department of Mathematics at UGA for graduate studies or a postdoc, please do not hestitate to contact one of our faculty members.
The Algebraic Geometry group at the Department of Mathematics at the University of Georgia is interested in topics like Geometric and arithmetic aspects of hyperbolicity in moduli spaces, torsion structures on abelian varieties, and many others. Please click on the following link for more information about this research area: http://research.franklin.uga.edu/agant/algebraic-geometry
Additive Combinatorics and Discrete Analysis Research Group at the Department of Mathematics at the University of Georgia. Follow the following link for more information on this particular research area: https://research.franklin.uga.edu/additive-combinatorics/
The Applied Mathematics Group in the Department of Mathematics at the University of Georgia has scientific interests in Mathematical Biology, Mathematical Ecology, Computational Mathematics, Approximation Theory, Dynamical Systems, Signal Processing, Control Theory, and Mathematical Finance. The research topics its members are currently investigating include epidemiology and systems biology of malaria, stability in population dynamics models, systems ecology, network analysis, microbial community analysis, compressive sensing, video restoration, stochastic filtering, and multivariate spline methods for applications such as numerical solutions of partial differential equations, scattered data interpolation and fitting, and image analysis.
The Geometry Analysis group that is interested in: interactions between elliptic PDE's and differential geometry/topology, conformal geometry, minimal surfaces and other variational problems, CR geometry, geometric structures in low dimensional topology/dynamics, and geometric functional inequalities.
The interests of the Geometry research area group at the Department of Mathematics at the University of Georgia revolve around differential geometry, broadly construed. We have a weekly seminar that meets on Fridays at 2:30.
The Number Theory and Arithmetic Geometry group at the Department of Mathematics at the University of Georgia is interested in topics like the arithmetic of abelian varieties; torsion points, endomorphism algebras, Weil-Chatelet groups. Modular curves and Shimura curves. Period-index problems, and many others. Please click the following link for more information about this research area: https://research.franklin.uga.edu/agant/number-theory-and-arithmetic-geometry 
Each summer since 1961 we have hosted the Georgia Topology conference and every eighth year it's "the big one", a 2-week long festival of topology which we call the Georgia International Topology Conference.  For additional information see our conference webpage.

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