activity
20002005
most citedOn the geometric genus of reducible surfaces and degenerations of surfaces to unions of planes

7 citations · 7 across the 3 of their papers we have counts for

collaborators

6 papers

math.AG2005

Singular curves on a K3 surface and linear series on their normalizations

Flaminio Flamini, Andreas Leopold Knutsen, Gianluca Pacienza

In this paper, we study the Brill-Noether theory of the normalizations of singular, irreducible curves on a surface. We introduce a {\em singular} Brill-Noether number $ρ_{sin…

math.AG2003

Equivalence of families of singular schemes on threefolds and on ruled fourfolds

Flaminio Flamini

The main purpose of this paper is twofold. We first want to analyze in details the meaningful geometric aspect of the method introduced in the previous paper [12], concerning regul…

math.AG20037 cited

On the geometric genus of reducible surfaces and degenerations of surfaces to unions of planes

A. Calabri, C. Ciliberto, F. Flamini +1

In this paper we study some properties of degenerations of surfaces whose general fibre is a smooth projective surface and whose central fibre is a reduced, connected surface $X \s…

math.AG2002

Families of nodal curves on projective threefolds and their regularity via postulation of nodes

Flaminio Flamini

The main purpose of this paper is to introduce a new approach to study families of nodal curves on projective threefolds. Precisely, given a smooth projective threefold, $\E$ a…

math.AG2001

Moduli of nodal curves on smooth surfaces of general type

F. Flamini

In this paper we focus on the problem of computing the number of moduli of the so called Severi varieties (denoted by V(|D|, δ)), which parametrize universal families of irreducibl…

math.AG2000

Some results of regularity for Severi varieties of projective surfaces

F. Flamini

For a linear system on a smooth projective surface , whose general element is a smooth, irreducible curve, the Severi variety is the locally closed subscheme…