Florian Pop

Florian Pop is a Professor of Mathematics at the University of Pennsylvania, affiliated with the Department of Mathematics. His research focuses on Arithmetic Algebraic Geometry and Modern Galois Theory. Pop's profile page indicates his role as a Standing Faculty member and provides contact details, including his email and website. His research interests are explicitly listed as Arithmetic Algebraic Geometry and Modern Galois Theory.

Florian Pop is a mathematician specializing in Algebra & Number Theory. His research focuses on anabelian geometry, Galois theory, and the structure of fields, with particular emphasis on large fields, birational geometry, and the interplay between algebraic geometry and number theory. His work includes studies on embedding problems, Shafarevich's conjecture, and the birational anabelian program initiated by Bogomolov. Pop has also explored the Galois theory of function fields, the Oort conjecture, and the properties of p-adic fields. His contributions span foundational aspects of algebraic geometry and number theory, with a focus on the interplay between group theory and field theory.