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dc.creatorCabrerizo Jaraíz, José Luises
dc.creatorFernández Andrés, Manueles
dc.creatorGómez Casanueva, Juan Salvadores
dc.date.accessioned2016-10-19T07:07:47Z
dc.date.available2016-10-19T07:07:47Z
dc.date.issued2009-10
dc.identifier.citationCabrerizo Jaraíz, J.L., Fernández Andrés, M. y Gómez Casanueva, J.S. (2009). On the existence of almost contact structure and the contact magnetic field. Acta Mathematica Hungarica, 125 (1-2), 191-199.
dc.identifier.issn0236-5294es
dc.identifier.issn1588-2632es
dc.identifier.urihttp://hdl.handle.net/11441/47730
dc.description.abstractIn this short note we give a simple proof of the existence of an almost contact metric structure on any orientable 3-dimensional Riemannian manifold (M3, g) with the prescribed metric g as the adapted metric of the almost contact metric structure. By using the key formula for the structure tensor obtained in the proof of this theorem, we give an application which allows us to completely determine the magnetic flow of the contact magnetic field in any 3-dimensional Sasakian manifold.es
dc.description.sponsorshipMinisterio de Ciencia y Tecnologíaes
dc.description.sponsorshipFondo Europeo de Desarrollo Regionales
dc.description.sponsorshipJunta de Andalucíaes
dc.formatapplication/pdfes
dc.language.isoenges
dc.publisherSpringeres
dc.relation.ispartofActa Mathematica Hungarica, 125 (1-2), 191-199.
dc.rightsAttribution-NonCommercial-NoDerivatives 4.0 Internacional*
dc.rights.urihttp://creativecommons.org/licenses/by-nc-nd/4.0/*
dc.subjectSasakian manifoldes
dc.subjectMagnetic fieldes
dc.subjectMagnetic curvees
dc.titleOn the existence of almost contact structure and the contact magnetic fieldes
dc.typeinfo:eu-repo/semantics/articlees
dcterms.identifierhttps://ror.org/03yxnpp24
dc.type.versioninfo:eu-repo/semantics/submittedVersiones
dc.rights.accessRightsinfo:eu-repo/semantics/openAccesses
dc.contributor.affiliationUniversidad de Sevilla. Departamento de Geometría y Topologíaes
dc.relation.projectIDMTM 2007-61284es
dc.relation.projectIDFQM-327es
dc.relation.publisherversionhttp://download.springer.com/static/pdf/662/art%253A10.1007%252Fs10474-009-9005-1.pdf?originUrl=http%3A%2F%2Flink.springer.com%2Farticle%2F10.1007%2Fs10474-009-9005-1&token2=exp=1476861910~acl=%2Fstatic%2Fpdf%2F662%2Fart%25253A10.1007%25252Fs10474-009-9005-1.pdf%3ForiginUrl%3Dhttp%253A%252F%252Flink.springer.com%252Farticle%252F10.1007%252Fs10474-009-9005-1*~hmac=aec4bca293f4c684dfd0cc186dc6678ed6a03c6955660ea524f1454f55654fcees
dc.identifier.doi10.1007/s10474-009-9005-1es
dc.contributor.groupUniversidad de Sevilla. FQM327: Geometria (Semi) Riemanniana y Aplicacioneses
idus.format.extent8 p.es
dc.journaltitleActa Mathematica Hungaricaes
dc.publication.volumen125es
dc.publication.issue1-2es
dc.publication.initialPage191es
dc.publication.endPage199es
dc.identifier.idushttps://idus.us.es/xmlui/handle/11441/47730

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