Asymptotic one-point functions in AdS/dCFT
arXiv:1704.07386 · doi:10.1103/PhysRevLett.119.261604
Abstract
We take the first step in extending the integrability approach to one-point functions in AdS/dCFT to higher loop orders. More precisely, we argue that the formula encoding all tree-level one-point functions of SU(2) operators in the defect version of N=4 SYM theory, dual to the D5-D3 probe-brane system with flux, has a natural asymptotic generalization to higher loop orders. The asymptotic formula correctly encodes the information about the one-loop correction to the one-point functions of non-protected operators once dressed by a simple flux-dependent factor, as we demonstrate by an explicit computation involving a novel object denoted as an amputated matrix product state. Furthermore, when applied to the BMN vacuum state, the asymptotic formula gives a result for the one-point function which in a certain double-scaling limit agrees with that obtained in the dual string theory up to wrapping order.
6 pages; v2: statement about match up to wrapping order clarified, version accepted for publication
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- Structure Constants in SYM at Finite Coupling as Worldsheet -Function
- Integrable Matrix Product States from boundary integrability
- Introduction to the Spectrum of N=4 SYM and the Quantum Spectral Curve
- Taming Defects in Super-Yang-Mills
- Boundary state bootstrap and asymptotic overlaps in AdS/dCFT
- On factorized overlaps: Algebraic Bethe Ansatz, twists, and Separation of Variables
- One-point functions in AdS/dCFT
- Crosscap States in Integrable Field Theories and Spin Chains
- A Quantum Check of Non-Supersymmetric AdS/dCFT
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- String integrability of the ABJM defect
- Volume complexity for the non-supersymmetric Janus AdS geometry
- A non-integrable quench from AdS/dCFT
- Introduction to Integrability and One-point Functions in SYM and its Defect Cousin
- A Quantum Framework for AdS/dCFT through Fuzzy Spherical Harmonics on
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- Lifting integrable models and long-range interactions
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- The dilatation operator for defect conformal N=4 SYM
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- Three-Point Functions in ABJM and Bethe Ansatz
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