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19952024
most citedSymmetry resolution of the computable cross-norm negativity of two disjoint intervals in the massless Dirac field theory

8 citations · 24 across the 13 of their papers we have counts for

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math.AG2024

The second syzygy schemes of curves of large degree

Marian Aprodu, Andrea Bruno, Edoardo Sernesi

The present paper is a natural continuation of a previous work where we studied the second syzygy scheme of canonical curves. We find sufficient conditions ensuring that the second…

math.AG2021

Irreducibility of Severi varieties on K3 surfaces

Andrea Bruno, Margherita Lelli-Chiesa

Let be a general primitively polarized surface of genus . For every we consider the Severi variety parametrizing integral curves in with exact…

math.AG2017★ 3 cited

A characterization of bielliptic curves via syzygy schemes

Marian Aprodu, Andrea Bruno, Edoardo Sernesi

We prove that a canonical curve of genus is bielliptic if and only if its second syzygy scheme is different from .

math.AG2016★ 3 cited

Rank two vector bundles on polarised Halphen surfaces and the Gauss-Wahl map for du Val curves

Enrico Arbarello, Andrea Bruno

A genus-g du Val curve is a degree-3g plane curve having 8 points of multiplicity g, one point of multiplicity g-1, and no other singularity. We prove that the corank of the Gauss-…

math.AG2015

Explicit Brill-Noether-Petri general curves

Enrico Arbarello, Andrea Bruno, Gavril Farkas +1

Let be the points in with coordinates $$(-2,3),(-1,-4),(2,5),(4,9),(52,375), (5234, 37866),(8, -23), (43, 28…

math.AG2015★ 1 cited

On hyperplane sections of K3 surfaces

Enrico Arbarello, Andrea Bruno, Edoardo Sernesi

Let C be a Brill-Noether-Petri curve of genus g\geq 12. We prove that C lies on a polarized K3 surface, or on a limit thereof, if and only if the Gauss-Wahl map for C is not surjec…