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Please use this identifier to cite or link to this item: https://research.matf.bg.ac.rs/handle/123456789/2363
DC FieldValueLanguage
dc.contributor.authorMarinković, Aleksandraen_US
dc.date.accessioned2025-08-26T08:14:09Z-
dc.date.available2025-08-26T08:14:09Z-
dc.date.issued2025-11-01-
dc.identifier.issn03930440-
dc.identifier.urihttps://research.matf.bg.ac.rs/handle/123456789/2363-
dc.description.abstractAs shown by Etnyre and Honda ([2]), every contact 3-manifold admits infinitely many concave symplectic fillings that are mutually not symplectomorphic and not related by blow ups. In this note we refine this result in the toric setting by showing that every contact toric 3-manifold admits infinitely many concave symplectic toric fillings that are mutually not equivariantly symplectomorphic and not related by blow ups. The concave symplectic toric structure is constructed on certain linear and cyclic plumbings over spheres.en_US
dc.language.isoenen_US
dc.publisherElsevieren_US
dc.relation.ispartofJournal of Geometry and Physicsen_US
dc.subjectConcave fillingsen_US
dc.subjectSymplectic toric manifoldsen_US
dc.titleConcave symplectic toric fillingsen_US
dc.typeArticleen_US
dc.identifier.doi10.1016/j.geomphys.2025.105622-
dc.identifier.scopus2-s2.0-105013305523-
dc.identifier.isi001553586300001-
dc.identifier.urlhttps://api.elsevier.com/content/abstract/scopus_id/105013305523-
dc.contributor.affiliationMathematical Analysisen_US
dc.relation.issn0393-0440en_US
dc.description.rankM21aen_US
dc.relation.firstpageArticle no. 105622en_US
dc.relation.volume217en_US
item.languageiso639-1en-
item.openairecristypehttp://purl.org/coar/resource_type/c_18cf-
item.fulltextNo Fulltext-
item.grantfulltextnone-
item.openairetypeArticle-
item.cerifentitytypePublications-
crisitem.author.deptMathematical Analysis-
crisitem.author.orcid0009-0003-5513-8576-
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