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Closed symmetric 3-differentials on complex surfaces (1510.00430v1)
Published 1 Oct 2015 in math.AG and math.DG
Abstract: We give a necessary and sufficient condition for a non-degenerate symmetric 3-differential with nonzero Blaschke curvature on a complex surface to be locally representable as a product of three closed holomorphic 1-forms. We give two versions of this condition corresponding to different choices of coordinates, one of which defines a coordinate-free differential operator, answering a question of Bogomolov and de Oliveira.
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