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- W1570454904 abstract "A relation between circular 1/2 BPS ’t Hooft operators in 4d $${{mathcal N}=4}$$ SYM and instantonic solutions in 2D Yang-Mills theory (YM2) has recently been conjectured. Localization indeed predicts that those ’t Hooft operators in a theory with gauge group G are captured by instanton contributions to the partition function of YM2, belonging to representations of the dual group L G. This conjecture has been tested in the case G = U(N) = L G and for fundamental representations. In this paper, we examine this conjecture for the case of the groups G = SU(N) and L G = SU(N)/Z N and loops in different representations. Peculiarities when groups are not self-dual and representations not “minimal” are pointed out." @default.
- W1570454904 created "2016-06-24" @default.
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- W1570454904 date "2011-03-18" @default.
- W1570454904 modified "2023-10-16" @default.
- W1570454904 title "Quantum ’t Hooft Loops of SYM $${{mathcal N}=4}$$ as Instantons of YM2 in Dual Groups SU(N) and SU(N)/ZN" @default.
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- W1570454904 doi "https://doi.org/10.1007/s11005-011-0480-2" @default.
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