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On correlation functions of Drinfeld currents and shuffle algebras
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On correlation functions of Drinfeld currents and shuffle algebras
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We express the vanishing conditions satisfied by the correlation functions of Drinfeld currents of quantum affine algebras, imposed by the quantum Serre relations. We discuss the relation of these vanishing conditions with a shuffle algebra description of the algebra of Drinfeld currents.
Forward citations
Cited by 2 Pith papers
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Quiver Yangians as Coulomb branch algebras
Conjectures that quantum Coulomb branch algebras of 3D N=4 unitary quiver gauge theories equal truncated shifted quiver Yangians Y(ˆQ, ˆW), verified explicitly for tree-type quivers via monopole actions on 1/2-BPS vortices.
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Serre Relations in Yangian Doubles
Serre relations in Yangian doubles are reformulated as quadratic commutation relations between composed currents for classical Lie algebras.
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