Skip to main content
We gratefully acknowledge support from the Simons Foundation, member institutions, and all contributors. Donate
arXiv logo
Cornell University Logo

Mathematics > Differential Geometry

arXiv:math/0404519 (math)
[Submitted on 28 Apr 2004 (v1), last revised 5 May 2004 (this version, v2)]

Title:Contact manifolds and generalized complex structures

Authors:David Iglesias-Ponte, Aïssa Wade
View PDF
Abstract: We give simple characterizations of contact 1-forms in terms of Dirac structures. We also relate normal almost contact structures to the theory of Dirac structures.
Comments: 12 pages, typos corrected
Subjects: Differential Geometry (math.DG); Symplectic Geometry (math.SG)
MSC classes: 53DXX; 17B62; 17B63; 17B66
Cite as: arXiv:math/0404519 [math.DG]
  (or arXiv:math/0404519v2 [math.DG] for this version)
  https://doi.org/10.48550/arXiv.math/0404519
Related DOI: https://doi.org/10.1016/j.geomphys.2004.06.006

Submission history

From: David Iglesias Ponte [view email]
[v1] Wed, 28 Apr 2004 19:29:39 UTC (11 KB)
[v2] Wed, 5 May 2004 16:23:40 UTC (11 KB)
Full-text links:

Access Paper:

  • View PDF
  • TeX Source
  • Other Formats
view license
Current browse context:
math.DG
< prev   |   next >
new | recent | 2004-04

References & Citations

export BibTeX citation

Bookmark

BibSonomy logo Reddit logo

Bibliographic and Citation Tools

Bibliographic Explorer (What is the Explorer?)
Connected Papers (What is Connected Papers?)
Litmaps (What is Litmaps?)
scite Smart Citations (What are Smart Citations?)

Code, Data and Media Associated with this Article

alphaXiv (What is alphaXiv?)
CatalyzeX Code Finder for Papers (What is CatalyzeX?)
DagsHub (What is DagsHub?)
Gotit.pub (What is GotitPub?)
Hugging Face (What is Huggingface?)
Papers with Code (What is Papers with Code?)
ScienceCast (What is ScienceCast?)

Demos

Replicate (What is Replicate?)
Hugging Face Spaces (What is Spaces?)
TXYZ.AI (What is TXYZ.AI?)

Recommenders and Search Tools

Influence Flower (What are Influence Flowers?)
CORE Recommender (What is CORE?)

arXivLabs: experimental projects with community collaborators

arXivLabs is a framework that allows collaborators to develop and share new arXiv features directly on our website.

Both individuals and organizations that work with arXivLabs have embraced and accepted our values of openness, community, excellence, and user data privacy. arXiv is committed to these values and only works with partners that adhere to them.

Have an idea for a project that will add value for arXiv's community? Learn more about arXivLabs.

Which authors of this paper are endorsers? | Disable MathJax (What is MathJax?)