Marta Pieropan (Universiteit Utrecht)
Title:聽Counting Campana points of bounded height 聽
Abstract:聽聽Campana points are an arithmetic notion, first studied by Campana and Abramovich, that interpolates between the notions of rational and integral points. Campana points are expected to satisfy suitable analogs of Mordell's conjecture, Lang's conjecture, Vojta's conjecture and Manin's conjecture, and their study introduces new number theoretic challenges of a computational nature. From a number theoretic points of view, Campana points are characterised as m-full solutions of polynomial equations. This talk focuses on results and techniques to count Campana points of bounded height in the framework of the Manin-type conjecture for Campana points, including my current work with Balestrieri, Brandes, Kaesberg, Ortmann, and Winter.
Location: University of Montreal AA-6214