About
Aaron D. Levin is an Associate Professor in the Department of Mathematics at Michigan State University, located in C308 Wells Hall. His research focuses on number theory, algebraic geometry, and their intersections with Diophantine equations, arithmetic dynamics, and Nevanlinna theory. He has taught advanced courses such as Graduate Algebra, Number Theory, and Abstract Algebra.
Levin's work emphasizes class group theory, elliptic curves, and integral points on algebraic varieties. His recent research includes studies on quadratic fields with large class group ranks, intersections in algebraic tori, and applications of Vojta’s conjecture. He has collaborated with researchers like Jean Gillibert and Umberto Zannier on topics spanning arithmetic geometry and Diophantine approximation.
His contributions include a generalized Schmidt subspace theorem for closed subschemes, effective bounds for Mordell-Weil ranks, and studies on the arithmetic of elliptic surfaces. His research often bridges analytic and algebraic methods, with applications to both pure and applied mathematical problems.
