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Towards the weighted bounded negativity conjecture for blow-ups of algebraic surfaces

By Roberto Laface and Piotr Pokora
In the present paper, we focus on a weighted version of the Bounded Negativity Conjecture which predicts that for every smooth projective surface in characteristic zero the self-intersection numbers of reduced and irreducible curves are bounded from below by a global constant. We gather evidence for this conjecture by showing... Show more
August 27, 2019
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Towards the weighted bounded negativity conjecture for blow-ups of algebraic surfaces
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