Konishi OPE coefficient at the five loop order
arXiv:1710.06419 · doi:10.1007/JHEP11(2018)184
Abstract
We use the method of asymptotic expansions to study the OPE limit of a four-point function of protected operators in N=4 SYM. We use a new method for evaluating the resulting propagator-type integrals and then extract the OPE coefficient with Konishi at the five loop order.
12 pages
References in corpus (7)
- FIRE5: a C++ implementation of Feynman Integral REduction
- Algorithms for the symbolic integration of hyperlogarithms with applications to Feynman integrals
- Four-loop perturbative Konishi from strings and finite size effects for multiparticle states
- Hexagonalization of Correlation Functions
- Wrapping at four loops in N=4 SYM
- Anomalous dimension with wrapping at four loops in N=4 SYM
- Amplitudes and Correlators to Ten Loops Using Simple, Graphical Bootstraps
Cited by in corpus (15)
- Structure Constants in SYM at Finite Coupling as Worldsheet -Function
- The SAGEX Review on Scattering Amplitudes, Chapter 8: Half BPS correlators
- Bootstrapping sYM correlators using integrability
- Hexagons and Correlators in the Fishnet Theory
- Non-planar data of SYM
- The Wilson Loop -- Large Spin OPE Dictionary
- Decagon at Two Loops
- Structure constants of short operators in planar SYM theory
- Higher-Point Integrands in N=4 super Yang-Mills Theory
- On structure constants with two spinning twist-two operators
- A note on three-point functions of unprotected operators
- Second order splitting functions and infrared safe cross sections in SYM theory
- Three twist-two, two spins, two loops
- Landau-Khalatnikov-Fradkin transformation and hatted zeta-values
- Two spinning Konishi operators at three loops