Points, courbes et quelques fibrés associés
Résumé
We propose a generalization of logarithmic and Schwarzenberger bundles over $\P^n$ when the rank is greater than $n$. Then we prove a theorem, linking these families of bundles, which generalizes, over $\P^2$, a theorem given by Dolgachev and Kapranov (thm 7.2 \cite{DK} called of ``Torelli type'' by the authors).
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