Generalized complex geometry as locally holomorphic Poisson geometry, and integrations

M.A. Bailey

Generalized complex geometry as locally holomorphic Poisson geometry, and integrations

M.A. Bailey

Research output: Contribution to conference › Poster › Other research output

Abstract

We show how generalized complex structures may be viewed locally as holomorphic Poisson structures, with global complex structure defined up to Morita equivalence. This provides a method to integrate these structures to "weakly holomorphic" symplectic groupoids.

Original language	English
Number of pages	1
Publication status	Published - 5 Oct 2015
Event	The Autumn School: From Poisson Geometry to Quantum Fields on Noncommutative Spaces - University of Würzburg , Würzburg, Germany Duration: 5 Oct 2015 → 10 Oct 2015

Conference

Conference	The Autumn School: From Poisson Geometry to Quantum Fields on Noncommutative Spaces
Country/Territory	Germany
City	Würzburg
Period	5/10/15 → 10/10/15

Bibliographical note

Poster session

Keywords

Mathematics
Geometry

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title = "Generalized complex geometry as locally holomorphic Poisson geometry, and integrations",

abstract = "We show how generalized complex structures may be viewed locally as holomorphic Poisson structures, with global complex structure defined up to Morita equivalence. This provides a method to integrate these structures to {"}weakly holomorphic{"} symplectic groupoids.",

keywords = "Mathematics, Geometry ",

author = "M.A. Bailey",

note = "Poster session; The Autumn School: From Poisson Geometry to Quantum Fields on Noncommutative Spaces ; Conference date: 05-10-2015 Through 10-10-2015",

year = "2015",

month = oct,

day = "5",

language = "English",

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TY - CONF

T1 - Generalized complex geometry as locally holomorphic Poisson geometry, and integrations

AU - Bailey, M.A.

N1 - Poster session

PY - 2015/10/5

Y1 - 2015/10/5

N2 - We show how generalized complex structures may be viewed locally as holomorphic Poisson structures, with global complex structure defined up to Morita equivalence. This provides a method to integrate these structures to "weakly holomorphic" symplectic groupoids.

AB - We show how generalized complex structures may be viewed locally as holomorphic Poisson structures, with global complex structure defined up to Morita equivalence. This provides a method to integrate these structures to "weakly holomorphic" symplectic groupoids.

KW - Mathematics

KW - Geometry

M3 - Poster

T2 - The Autumn School: From Poisson Geometry to Quantum Fields on Noncommutative Spaces

Y2 - 5 October 2015 through 10 October 2015

ER -

Generalized complex geometry as locally holomorphic Poisson geometry, and integrations

Abstract

Conference

Bibliographical note

Keywords

Access to Document

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Cite this