Metrics with cone singularities along normal crossing divisors and holomorphic tensor fields

Mathematics – Complex Variables

Scientific paper

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34 pages, v2: Title and abstract changed, exposition improved, more references, an error corrected in section 5.1

Scientific paper

We prove the existence of non-positively curved K\"ahler-Einstein metrics with cone singularities along a given simple normal crossing divisor of a compact K\"ahler manifold, under a technical condition on the cone angles. As an application we extend to this setting classical results of Lichnerowicz and Kobayashi on the parallelism and vanishing of appropriate holomorphic tensor fields.

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