Cohomological characterization of vector bundles on multiprojective spaces

Mathematics – Algebraic Geometry

Scientific paper

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Scientific paper

We show that Horrock's criterion for the splitting of vector bundles on
$\PP^n$ can be extended to vector bundles on multiprojective spaces and to
smooth projective varieties with the weak CM property (see Definition 3.11). As
a main tool we use the theory of $n$-blocks and Beilinson's type spectral
sequences. Cohomological characterizations of vector bundles are also showed.

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