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Harmonic currents directed by foliations by Riemann surfaces

Published 8 Oct 2020 in math.DS and math.CV | (2010.03796v1)

Abstract: We study local positive harmonic currents directed by a foliation by Riemann surfaces near a hyperbolic singularity which have no mass on the separatrices. A theorem of Nguy^en says that the Lelong number of such a current at the singular point vanishes. We prove that this property is sharp: one cannot have any better mass estimate for this current near the singularity.

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