
TL;DR
This paper reformulates the nested coordinate Bethe ansatz using Yangian symmetry coproducts to derive Bethe equations for bound states in AdS5 x S5, confirming their consistency with fusion methods.
Contribution
It introduces a Yangian symmetry-based reformulation of the nested Bethe ansatz for bound states, providing a new derivation of the Bethe equations.
Findings
Bethe equations match those from fusion procedures.
Bound state dependence appears only through specific parameters.
Reformulation simplifies understanding of bound state S-matrices.
Abstract
We reformulate the nested coordinate Bethe ansatz in terms of coproducts of Yangian symmetry generators. This allows us to derive the nested Bethe equations for the bound state string S-matrices. We find that they coincide with the Bethe equations obtained from a fusion procedure. The bound state number dependence in the Bethe equations appears through the parameters x^{\pm} and the dressing phase only.
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