Abstract: If X is a projective variety defined over a number field and M is a complex relatively compact Riemann surface contained in it, Bombieri and Pila estimate the number of rational points contained in M in terms of their height. In this talk we will present some similar estimate when we consider the set of rational points in the image of a Zariski dense holomorphic map from the complex plane in a variety.
Per informazioni, rivolgersi a: amos.turchet@uniroma3.it