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Schreieder, Stefan (2021): Zeros of Holomorphic One-Forms and Topology of Kahler Manifolds. In: International Mathematics Research Notices, Bd. 2021, Nr. 8: S. 6169-6183

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Abstract

A conjecture of Kotschick predicts that a compact Miller manifold X fibres smoothly over the circle if and only if it admits a holomorphic one-form without zeros. In this paper we develop an approach to this conjecture and verify it in dimension two. In a joint paper with Hao [10], we use our approach to prove Kotschick's conjecture for smooth projective three-folds.

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