A global Weinstein splitting theorem for holomorphic Poisson manifolds

DOI10.2140/gt.2022.26.2831OpenAlexW3132383681MaRDI QIDQ2108752

Jorge Vitório Pereira, Brent Pym, Frédéric Touzet, Stéphane Druel

Publication date: 20 December 2022

Published in: Geometry \& Topology (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/2102.12641

zbMATH Keywords

complex foliationscomplex Poisson manifolds

Mathematics Subject Classification ID

Poisson manifolds; Poisson groupoids and algebroids (53D17) Compact Kähler manifolds: generalizations, classification (32J27) Dynamical aspects of holomorphic foliations and vector fields (37F75)

Related Items (1)

Algebraic geometry: moduli spaces, birational geometry and derived aspects. Abstracts from the workshop held July 10--16, 2022

Cites Work

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• The local structure of Poisson manifolds
• The graph of a foliation
• Variétés kähleriennes dont la première classe de Chern est nulle
• Singular foliations with trivial canonical class
• Global stability for holomorphic foliations on Kähler manifolds
• On foliations with semi-positive anti-canonical bundle
• Variétés kähleriennes et premiere classe de Chern
• A variable-metric variant of the Karmarkar algorithm for linear programming

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