A note on surfaces with $p_g=q=2$ and an irrational fibration

Abstract

We study several examples of surfaces with $p_g=q=2$ and maximal Albanese dimension that are endowed with an irrational fibration.

Title changed and exposition improved according to referee's comments. 16 pages, 2 figures. To appear in Advances in Geometry

References in corpus (3)

• Surfaces with p_g=q=2, K^2=6 and Albanese map of degree 2
• Continuous families of divisors, paracanonical systems and a new inequality for varieties of maximal Albanese dimension
• A new family of surfaces with $p_g=q=2$ and $K^2=6$ whose Albanese map has degree $4$

Cited by in corpus (1)

• Upper bounds on the genus of hyperelliptic Albanese fibrations