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

43 citations · 183 across the 42 of their papers we have counts for

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Showing 2018 · math.AGShow all

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math.AG2018★ 21 cited

Ulrich bundles on K3 surfaces

Daniele Faenzi

We show that any polarized K3 surface supports special Ulrich bundles of rank 2.

math.AG2018

A construction of equivariant bundles on the space of symmetric forms

Ada Boralevi, Daniele Faenzi, Paolo Lella

We construct stable vector bundles on the space of symmetric forms of degree d in n+1 variables which are equivariant for the action of SL_{n+1}(C), and admit an equivariant free r…