Abstract
Let A be an abelian variety and G a finite group of automorphisms of A fixing the origin
such that A/G is smooth. The quotient A/G can be seen as a fibration over an abelian variety whose
fibers are isomorphic to a product of projective spaces. We classify how the fibers are glued in the
case when the fibers are isomorphic to a projective space and we prove that, in general, the quotient
A/G is a fibered product of such fibrations.
Patrocinador
Departamento de Matematica of the Universidad de Chile
Indexation
Artículo de publícación WoS