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• W76247710 endingPage "155401" @default.
• W76247710 startingPage "155401" @default.
• W76247710 abstract "A general class of W-algebras can be constructed from the affine sl(N) algebra by (quantum) Drinfeld-Sokolov reduction and are classified by partitions of N. Surface operators in an N=2 SU(N) 4d gauge theory are also classified by partitions of N. We argue that instanton partition functions of N=2 gauge theories in the presence of a surface operator can also be computed from the corresponding W-algebra. We test this proposal by analysing the Polyakov-Bershadsky W_3^(2) algebra obtaining results that are in agreement with the known partition functions for SU(3) gauge theories with a so called simple surface operator. As a byproduct, our proposal implies relations between the W_3^(2) and W_3 algebras." @default.
• W76247710 created "2016-06-24" @default.
• W76247710 creator A5027579067 @default.
• W76247710 date "2011-03-22" @default.
• W76247710 modified "2023-10-12" @default.
• W76247710 title "mathcal {W}-algebras and surface operators in mathcal {N}=2 gauge theories" @default.
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• W76247710 doi "https://doi.org/10.1088/1751-8113/44/15/155401" @default.
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