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Articolele autorului Marian AproduLink la profilul stiintific al lui Marian Aprodu
Green’s Conjecture for curves on arbitrary K3 surfaces
Green’s conjecture predicts than one can read off special linear series on an algebraic curve, by looking at the syzygies of its canonical embedding. We extend Voisin’s results on syzygies of K3 sections, to the case of K3 surfaces with arbitrary Picard lattice. This, coupled with results of Voisin and Hirschowitz–Ramanan, provides a complete solution to Green’s conjecture for smooth curves on arbitrary K3 surfaces.
Read moreWorkshop on Moduli Spaces in Geometry and Physics
Sibiu, May 13-16 2009. Organized by I.M.A.R. Bucharest and "Lucian Blaga" University Sibiu. http://www.imar.ro/~aprodu/ms2009/index.html
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