Pete L. Clark

Pete L. Clark is a Professor of Mathematics at the University of Georgia, affiliated with the Department of Mathematics. His office is located in Boyd Graduate Studies Research Center, room 502.

His research focuses on Number Theory and Arithmetic Geometry, including elliptic curves, torsion points, modular forms, and combinatorial methods in number theory. He investigates problems related to functional degrees, CM points, and arithmetic applications of polynomial identities.

Clark's recent publications emphasize the interplay between algebra, combinatorics, and arithmetic geometry. His work includes studies on torsion bounds in elliptic curves, reciprocity laws, and the Hasse principle, often leveraging tools from Galois representations and Iwasawa theory.