A BOGOMOLOV UNOBSTRUCTEDNESS THEOREM FOR LOG-SYMPLECTIC MANIFOLDS IN GENERAL POSITION

DOI10.1017/S1474748018000464zbMath1447.32019arXiv1705.08366OpenAlexW2962702023MaRDI QIDQ5116289

Ziv Ran

Publication date: 24 August 2020

Published in: Journal of the Institute of Mathematics of Jussieu (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1705.08366

zbMATH Keywords

Poisson structuredeformation theorymixed Hodge theorylog complexlog-symplectic manifold

Mathematics Subject Classification ID

Poisson manifolds; Poisson groupoids and algebroids (53D17) Compact Kähler manifolds: generalizations, classification (32J27) (n)-folds ((n>4)) (14J40) Deformations of special (e.g., CR) structures (32G07)

Related Items (1)

ERRATUM/CORRIGENDUM, OCTOBER 2020, FOR ’A BOGOMOLOV UNOBSTRUCTEDNESS THEOREM FOR LOG-SYMPLECTIC MANIFOLDS IN GENERAL POSITION’ (J. INST. MATH. JUSSIEU 19 (2018), 1509–1519)

Cites Work

• Deformations of holomorphic pseudo-symplectic Poisson manifolds
• Bogomolov-Tian-Todorov theorems for Landau-Ginzburg models
• Flops and Poisson deformations of symplectic varieties
• Algebraic geometry of Poisson brackets
• Constructions and classifications of projective Poisson varieties
• Formality of Koszul brackets and deformations of holomorphic Poisson manifolds
• Poisson deformations of symplectic quotient singularities
• Théorie de Hodge. II. (Hodge theory. II)
• Poisson structures and their normal forms
• Deformations of log-symplectic structures
• A characterization of diagonal Poisson structures
• Deformations of holomorphic Poisson manifolds
• Holonomic Poisson manifolds and deformations of elliptic algebras
• Mixed Hodge Structures
• Unnamed Item
• Unnamed Item
• Unnamed Item

This page was built for publication: A BOGOMOLOV UNOBSTRUCTEDNESS THEOREM FOR LOG-SYMPLECTIC MANIFOLDS IN GENERAL POSITION