Holomorphic Rank-2 Vector Bundles on Non-kähler Elliptic Surfaces

Abstract

The existence problem for vector bundles on a smooth compact complex surface consists in determining which topological complex vector bundles admit holomorphic structures. For projective surfaces, Schwarzenberger proved that a topological complex vector bundle admits a holomorphic (algebraic) structure if and only if its first Chern class belongs to the… (More)

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Cite this paper

@inproceedings{BRNZNESCU2003HolomorphicRV, title={Holomorphic Rank-2 Vector Bundles on Non-kähler Elliptic Surfaces}, author={VASILE BR{\^I}NZĂNESCU and Ruxandra Moraru}, year={2003} }