Structures de contact invariantes

Aggoun, Saad

Serdica Mathematical Journal (2013)

  • Volume: 39, Issue: 2, page 119-154
  • ISSN: 1310-6600

Abstract

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Let M be a compact manifold of dimension three with a contact structure [ω]. The Lie algebra A([ω]) of infinitesimal automorphisms of [ω] is of infinite dimension. In this paper we study the subalgebras of A([ω]) of finite dimensions. 2010 Mathematics Subject Classification: 37J55, 53D10, 53D17, 53D35.

How to cite

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Aggoun, Saad. "Structures de contact invariantes." Serdica Mathematical Journal 39.2 (2013): 119-154. <http://eudml.org/doc/294964>.

@article{Aggoun2013,
abstract = {Let M be a compact manifold of dimension three with a contact structure [ω]. The Lie algebra A([ω]) of infinitesimal automorphisms of [ω] is of infinite dimension. In this paper we study the subalgebras of A([ω]) of finite dimensions. 2010 Mathematics Subject Classification: 37J55, 53D10, 53D17, 53D35.},
author = {Aggoun, Saad},
journal = {Serdica Mathematical Journal},
keywords = {Contact structures; Contact forms; Reeb vector field; Poisson Brackets; infinitesimal Automorphism},
language = {fre},
number = {2},
pages = {119-154},
publisher = {Institute of Mathematics and Informatics at the Bulgarian Academy of Sciences},
title = {Structures de contact invariantes},
url = {http://eudml.org/doc/294964},
volume = {39},
year = {2013},
}

TY - JOUR
AU - Aggoun, Saad
TI - Structures de contact invariantes
JO - Serdica Mathematical Journal
PY - 2013
PB - Institute of Mathematics and Informatics at the Bulgarian Academy of Sciences
VL - 39
IS - 2
SP - 119
EP - 154
AB - Let M be a compact manifold of dimension three with a contact structure [ω]. The Lie algebra A([ω]) of infinitesimal automorphisms of [ω] is of infinite dimension. In this paper we study the subalgebras of A([ω]) of finite dimensions. 2010 Mathematics Subject Classification: 37J55, 53D10, 53D17, 53D35.
LA - fre
KW - Contact structures; Contact forms; Reeb vector field; Poisson Brackets; infinitesimal Automorphism
UR - http://eudml.org/doc/294964
ER -

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