Enrique Arrondo, Simone Marchesi, Helena Soares
Published 2013-06-04, updated 2013-06-05Version 2
We define Schwarzenberger bundles on any smooth projective variety X. We introduce the notions of jumping pairs of a Steiner bundle E on X and determine a bound for the dimension of its jumping locus. We completely classify Steiner bundles whose set of jumping pairs have maximal dimension, proving that they are all Schwarzenberger bundles.
Restrictions on the prime to $p$ fundamental group of a smooth projective variety
Global variations of Hodge structures of maximal dimension
Some relations between the topological and geometric filtration for smooth projective varieties
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