Document
type: Class

Symmetry, Integrability and Geometry: Methods and Applications (SIGMA)
type: Generically Dependent Continuant
type: Periodical
type: Information Content Entity
type: Document
type: Continuant
publication venue for: Invariant poisson realizations and the averaging of dirac structures
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type: Collection
type: Thing
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Invariant poisson realizations and the averaging of dirac structures
most specific type: Article
accesstype: All Open Access, Gold, Green
freetext keyword: Averaging operators; Dirac structures; Geometric data; Poisson structures
type: Document
type: Information Content Entity
related by: authorship_20455
most specific type: Document
type: Article
artnum: 96
related by: authorship_20454
type: Continuant
doi: 10.3842/SIGMA.2014.096
estado: published
type: Generically Dependent Continuant
e iscopus: 2-s2.0-84907298186
has publication venue: Symmetry, Integrability and Geometry: Methods and Applications (SIGMA)
origen: scopus
volume: 10
date time value: article date 3539
type: Entity
crisid: 3539
type: Thing
abstract: We describe an averaging procedure on a Dirac manifold, with respect to a class of compatible actions of a compact Lie group. Some averaging theorems on the existence of invariant realizations of Poisson structures around (singular) symplectic leaves are derived. We show that the construction of coupling Dirac structures (invariant with respect to locally Hamiltonian group actions) on a Poisson foliation is related with a special class of exact gauge transformations. © 2014 Institute of Mathematics. All rights reserved.

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RDF description of Invariant poisson realizations and the averaging of dirac structures - http://orbis.uaslp.mx/vivo/individual/scopus3538
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date: 2026-08-27T06:51:41
publisher: vivo
type: Document

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