Publication:
Milnor fillable contact structures are universally tight

dc.contributor.coauthorLekili, Yanki
dc.contributor.departmentDepartment of Mathematics
dc.contributor.kuauthorÖzbağcı, Burak
dc.contributor.kuprofileFaculty Member
dc.contributor.otherDepartment of Mathematics
dc.contributor.schoolcollegeinstituteCollege of Sciences
dc.contributor.yokid29746
dc.date.accessioned2024-11-09T13:07:45Z
dc.date.issued2010
dc.description.abstractWe show that the canonical contact structure on the link of a normal complex singularity is universally tight. As a corollary we show the existence of closed, oriented, atoroidal 3-manifolds with infinite fundamental groups which carry universally tight contact structures that are not deformations of taut (or Reebless) foliations. This answers two questions of Etnyre in [12].
dc.description.fulltextYES
dc.description.indexedbyWoS
dc.description.indexedbyScopus
dc.description.issue6
dc.description.openaccessYES
dc.description.publisherscopeInternational
dc.description.sponsoredbyTubitakEuTÜBİTAK
dc.description.sponsoredbyTubitakEuEU
dc.description.sponsorshipScientific and Technological Research Council of Turkey (TÜBİTAK)
dc.description.sponsorshipMarie Curie International Outgoing Fellowship
dc.description.versionAuthor's final manuscript
dc.description.volume17
dc.formatpdf
dc.identifier.embargoNO
dc.identifier.filenameinventorynoIR00008
dc.identifier.issn1073-2780
dc.identifier.quartileQ2
dc.identifier.scopus2-s2.0-78149453591
dc.identifier.urihttps://hdl.handle.net/20.500.14288/2629
dc.identifier.wos289374600005
dc.languageEnglish
dc.publisherInternational Press Institute (IPI)
dc.relation.grantnoBIDEP-2219
dc.relation.grantno236639
dc.relation.urihttp://cdm21054.contentdm.oclc.org/cdm/ref/collection/IR/id/1039
dc.sourceMathematical Research Letters
dc.subjectMathematics
dc.titleMilnor fillable contact structures are universally tight
dc.typeJournal Article
dspace.entity.typePublication
local.contributor.authorid0000-0002-9758-1045
local.contributor.kuauthorÖzbağcı, Burak
relation.isOrgUnitOfPublication2159b841-6c2d-4f54-b1d4-b6ba86edfdbe
relation.isOrgUnitOfPublication.latestForDiscovery2159b841-6c2d-4f54-b1d4-b6ba86edfdbe

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