activity
20042023
most citedLogarithmic bundles and Line arrangements, an approach via the standard construction

43 citations · 138 across the 18 of their papers we have counts for

collaborators

18 papers

math.AG2023★ 2 cited

Free curves, Eigenschemes and Pencils of curves

Roberta Di Gennaro, Giovanna Ilardi, Rosa Maria Mirò-Roig +2

Let . A reduced plane curve is if its associated module of tangent derivations is a free -module, or equivale…

math.AG2023

Generalized logarithmic sheaf on smooth projective surfaces

Sukmoon Huh, Simone Marchesi, Joan Pons-Llopis +1

We define the notion of generalized logarithmic sheaves on a smooth projective surface, associated to a pair consisting of a reduced curve and some fixed points on it. We then set…

math.AG2021

Logarithmic sheaves of complete intersections

Daniele Faenzi, Marcos Jardim, Jean Vallès +1

We define logarithmic tangent sheaves associated with complete intersections in connection with Jacobian syzygies and distributions. We analyse the notions of local freeness, freen…

math.AG2020

On invariant rank two vector bundles on

Simone Marchesi, Jean Vallès

In this paper we characterize the rank two vector bundles on which are invariant under the actions of the parabolic subgroups …

math.AG2019

Eight cubes of linear forms in $\p^6$

Giovanna Ilardi, Jean Vallès

Here we explain geometrically why the ideal I = (L 3 1 ,. .. , L 3 8) C[x 0 ,. .. , x 6 ] has the WLP in degree 3 and why it fails to have it in degree 5.

math.AG2019★ 3 cited

Triangular arrangements on the projective plane

Simone Marchesi, Jean Vallès

In this work we study line arrangements consisting in lines passing through three non-aligned points. We call them triangular arrangements. We prove that any combinatorics of a tri…