activity
20022012
most citedAutomorphs of indefinite binary quadratic forms and K3-surfaces with Picard number 2

7 citations · 14 across the 6 of their papers we have counts for

collaborators

6 papers

math.AG2012★ 4 cited

Abelian Fourfolds of Weil type and certain K3 Double Planes

Giuseppe Lombardo, Chris Peters, Matthias Schuett

Double planes branched in 6 lines give a famous example of K3 surfaces. Their moduli are well understood and related to abelian fourfolds of Weil type. We compare these two moduli…

math.AG2008★ 7 cited

Automorphs of indefinite binary quadratic forms and K3-surfaces with Picard number 2

Federica Galluzzi, Giuseppe Lombardo, Chris Peters

Every indefinite binary form occurs as the Picard lattice of some K3-surface. The group of its isometries, or automorphs, coincides with the automorphism group of the K3-surface, b…

math.AG2006★ 2 cited

On automorphisms group of some K3 surfaces

Federica Galluzzi, Giuseppe Lombardo

In this paper we study the automorphisms group of some K3 surfaces which are double covers of the projective plane ramified over a smooth sextic plane curve. More precisely, we stu…

math.AG2006★ 1 cited

On the automorphisms of some surface double cover of the plane

Federica Galluzzi, Giuseppe Lombardo

In this paper we study the automorphisms group of some surfaces which are double covers of the projective plane ramified over a smooth sextic plane curve. More precisely, we s…

math.AG2002

Abelian varieties of Weil type and Kuga-Satake varieties

Giuseppe Lombardo

We analyze the relationship between abelian fourfolds of Weil type and Hodge structures of type K3, and we extend some of these correspondences to the case of arbitrary dimension.

math.AG2002

Correspondences between K3 surfaces

Federica Galluzzi, Giuseppe Lombardo

In this paper we show that there is a correspondence between some surfaces with non-isometric transcendental lattices constructed as a twist of the transcendental lattice of t…