Global rigidity of holomorphic Riemannian metrics on compact complex 3-manifolds

Mathematics – Differential Geometry

Scientific paper

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28 pages

Scientific paper

We study compact complex 3-manifolds admitting holomorphic Riemannian
metrics. We prove a uniformization result: up to a finite unramified cover,
such a manifold admits a holomorphic Riemannian metric of constant sectionnal
curvature.

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