Scalar Insertions in Cusped Wilson Loops in the Ladders Limit of Planar N=4 SYM
arXiv:1912.00499 · doi:10.1007/JHEP05(2020)062
Abstract
Compact expressions in terms of the Q-functions of the Quantum Spectral Curve are given for 3-cusped fundamental Wilson loops in the ladders limit of Super Yang-Mills with additional scalars inserted at a cusp between uncoupled arcs. This gives some further credence to the already natural and evidenced view that the Quantum Spectral Curve in fact pertains to a wide class of observables beyond the spectrum, as well as providing additional nonperturbative ladders limit results.
arXiv comment19 pages, 4 figures
References in corpus (12)
- Review of AdS/CFT Integrability: An Overview
- Integrability for the Full Spectrum of Planar AdS/CFT II
- Thermodynamic Bethe Ansatz for the AdS_5 x S^5 Mirror Model
- The quark anti-quark potential and the cusp anomalous dimension from a TBA equation
- Quantum spectral curve for arbitrary state/operator in AdS/CFT
- On three-point correlation functions in the gauge/gravity duality
- Integrable Wilson loops
- The cusp anomalous dimension at three loops and beyond
- Quantum Spectral Curve and Structure Constants in N=4 SYM: Cusps in the Ladder Limit
- Structure Constants of Defect Changing Operators on the 1/2 BPS Wilson Loop
- Ladders for Wilson Loops Beyond Leading Order
- Cusped Wilson lines in symmetric representations
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- Excited States of One-Dimensional Defect CFTs from the Quantum Spectral Curve
- Separation of Variables in AdS/CFT: Functional Approach for the Fishnet CFT
- Colour-Twist Operators I: Spectrum and Wave Functions
- Giant Wilson Loops and AdS/dCFT
- Open Fishchain in N=4 Supersymmetric Yang-Mills Theory
- Decagon at Two Loops
- Form-factors and complete basis of observables via separation of variables for higher rank spin chains
- Correlation functions of determinant operators in conformal fishnet theory
- Determinant Form of Correlators in High Rank Integrable Spin Chains via Separation of Variables
- Loop Equation and Exact Soft Anomalous Dimension in N=4 Super Yang-Mills
- Separation of variables for higher rank integrable models: review of recent progress