Grigsby, J ElisendaLicata, AnthonyWehrli, Stephan M2021-10-200010-437Xhttp://hdl.handle.net/1885/251059Let 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.application/pdfen-AU© Foundation Compositio Mathematica 2017201810.1112/S0010437X170075402020-11-23