Marcin Dumnicki
Published 2008-10-12Version 1
We prove that the linear system of hypersurfaces in P^3 of degree d, 14 <= d <= 40, with double, triple and quadruple points in general position are non-special. This solves the cases that have not been completed in a paper by E. Ballico and M.C. Brambilla.
On a notion of speciality of linear systems in P^n
On the effective cone of $\mathbb{P}^n$ blown-up at $n+3$ points
Classification of Incidence Scrolls (II)
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