Oberseminar Differentialgeometrie: Stefan Schreieder (Universität Hannover), Vortrag: Holomorphic one-forms without zeros
Monday, 08.04.2024 16:00 im Raum SRZ 214
Abstract: We discuss a conjecture of Kotschick which predicts that a compact Kähler manifold admits a holomorphic one-form without zeros if and only if the underlying real manifold admits a smooth fibration over the circle. In particular, we will explain that this conjecture holds for smooth projective threefolds (joint work with Feng Hao) and that it is closely related to a Conjecture of Bobadilla?Kollár which predicts that a proper map between complex manifolds is submersive if and only if it is a homological fibre bundle (joint with Ruijie Yang).
Angelegt am Thursday, 07.03.2024 08:29 von Sandra Huppert
Geändert am Thursday, 07.03.2024 08:29 von Sandra Huppert
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