7 citations · 7 across the 3 of their papers we have counts for
3 papers
math.AG2014★ 7 cited
Generalized Burniat type surfaces and Bagnera-de Franchis varieties
Ingrid Bauer, Fabrizio Catanese, Davide Frapporti
In this article we construct three new families of surfaces of general type with p_g = q = 0,K^2 = 6, and seven new families of surfaces of general type with p_g = q = 1, K^2 = 6,…
math.AG2014
Bloch's conjecture for Generalized Burniat Type surfaces with
Ingrid Bauer, Davide Frapporti
The aim of this article is to prove Bloch's conjecture, asserting that the group of rational equivalence classes of zero cycles of degree 0 is trivial for surfaces with geometric g…
math.AG2014
The fundamental group and torsion group of Beauville surfaces
Ingrid Bauer, Fabrizio Catanese, Davide Frapporti
We give a survey on the fundamental group of surfaces isogenous to a higher product. If the surfaces are regular, e.g. if they are Beauville surfaces, the first homology group is a…