Two-point functions of SU(2)-subsector and length-two operators in dCFT

Abstract

We consider a particular set of two-point functions in the setting of N = 4 SYM with a defect, dual to the fuzzy-funnel solution for the probe D5-D3-brane system. The two-point functions in focus involve a single trace operator in the SU(2)-subsector of arbitrary length and a length-two operator built out of any scalars. By interpreting the contractions as a spin-chain operator, simple expressions were found for the leading contribution to the two-point functions, mapping them to earlier known formulas for the one-point functions in this setting.

arXiv comment5 pages

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Cited by in corpus (8)

• One-point functions in AdS/dCFT
• A Quantum Check of Non-Supersymmetric AdS/dCFT
• Supersymmetric D3/D5 for massive defects on curved space
• String integrability of the ABJM defect
• A Quantum Framework for AdS/dCFT through Fuzzy Spherical Harmonics on $S^4$
• Introduction to Integrability and One-point Functions in $\mathcal{N}=4$ SYM and its Defect Cousin
• Holographic correlators of semiclassical states in defect CFTs
• One-point functions in $\beta$-deformed N = 4 SYM with defect