The fate of the Konishi multiplet in the \beta-deformed Quantum Spectral Curve

Understand

We investigate the solution space of the $\beta$-deformed Quantum Spectral Curve by studying a sample of solutions corresponding to single-trace operators that in the undeformed theory belong to the Konishi multiplet.

• We discuss how to set the precise boundary conditions for the leading Q-system for a given state, how to solve it, and how to build perturbative corrections to the $\mathbf{P}\mu$-system.
• We confirm and add several loop orders to known results in the literature.