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Correlation Functions of Operators and Wilson Surfaces in the d=6, (0,2) Theory in the Large N Limit
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We compute the two and three-point correlation functions of chiral primary operators in the large N limit of the (0,2), d=6 superconformal theory. We also consider the operator product expansion of Wilson surfaces in the (0,2) theory and compute the OPE coefficients of the chiral primary operators at large N from the correlation functions of surfaces.
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Cited by 2 Pith papers
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Wilson Surface One-Point Functions: A Case Study
Holographic one-point functions for toroidal and cylindrical Wilson surfaces in AdS7/CFT6 are computed via uniform averaging over the dual M2-brane moduli space; they vanish in the OPE limit and at the origin, and are...
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Chiral algebra correlators of the $6$d, $\mathcal{N}=(2,0)$ theory with a defect
A chiral-algebra bootstrap reproduces the defect two-point correlators of the 6d (2,0) theory using only bulk-channel data and predicts new defect-channel OPE coefficients.
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