Wei-Ping Li, Zhenbo Qin
Abstract
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We prove an existence result for stable vector bundles with arbitrary rank on an algebraic surface, and determine the birational structure of a certain moduli space of stable bundles on a rational ruled surface.
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We prove an existence result for stable vector bundles with arbitrary rank on an algebraic surface, and determine the birational structure of a certain moduli space of stable bundles on a rational ruled surface.
Key concepts: Mathematics, Vector bundle, Moduli space, Rank (graph theory), Pure mathematics, Algebraic surface, Algebraic number, Birational geometry