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Annular Khovanov homology and knotted Schur-Weyl representations

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dc.contributor.authorGrigsby, J Elisenda
dc.contributor.authorLicata, Anthony
dc.contributor.authorWehrli, Stephan M
dc.date.accessioned2021-10-20T01:25:09Z
dc.date.issued2018
dc.date.updated2020-11-23T11:33:01Z
dc.description.abstractLet be a link in a thickened annulus. We show that its sutured annular Khovanov homology carries an action of , the exterior current algebra of . When is an -framed -cable of a knot , its sutured annular Khovanov homology carries a commuting action of the symmetric group . One therefore obtains a 'knotted' Schur-Weyl representation that agrees with classical Schur-Weyl duality when is the Seifert-framed unknot.en_AU
dc.format.mimetypeapplication/pdfen_AU
dc.identifier.issn0010-437Xen_AU
dc.identifier.urihttp://hdl.handle.net/1885/251059
dc.language.isoen_AUen_AU
dc.publisherLondon Mathematical Societyen_AU
dc.rights© Foundation Compositio Mathematica 2017en_AU
dc.sourceCompositio Mathematicaen_AU
dc.titleAnnular Khovanov homology and knotted Schur-Weyl representationsen_AU
dc.typeJournal articleen_AU
local.bibliographicCitation.issue3en_AU
local.bibliographicCitation.lastpage502en_AU
local.bibliographicCitation.startpage459en_AU
local.contributor.affiliationGrigsby, J Elisenda, Boston Collegeen_AU
local.contributor.affiliationLicata, Anthony, College of Science, ANUen_AU
local.contributor.affiliationWehrli, Stephan M, Syracuse Universityen_AU
local.contributor.authoruidLicata, Anthony, u5250598en_AU
local.description.embargo2099-12-31
local.description.notesImported from ARIESen_AU
local.identifier.absfor010199 - Pure Mathematics not elsewhere classifieden_AU
local.identifier.ariespublicationa383154xPUB9391en_AU
local.identifier.citationvolume154en_AU
local.identifier.doi10.1112/S0010437X17007540en_AU
local.identifier.scopusID2-s2.0-85041626311
local.publisher.urlhttp://www.cambridge.org/uk/en_AU
local.type.statusPublished Versionen_AU

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