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March 3, 20260 citationsOpen Access

Regge Trajectories of N=4 SYM Part I:General Asymptotic Baxter-Bethe Ansatz

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NGNikolay GromovSESimon EkhammarMPMichelangelo; id_orcid 0000-0001-6510-321X Preti

Key Points

  • The Asymptotic Baxter-Bethe Ansatz elucidates the spectrum of regge trajectories in N=4 SYM under challenging conditions.
  • Multi-loop results indicate significant improvements in perturbative accuracy as quantum numbers increase.
  • Analysis involves equations that streamline access to perturbative data, opening possibilities for deeper exploration.
  • The approach lays groundwork for systematic studies in the strong-coupling regime, highlighting the method's significance.

Abstract

In this work, we derive a novel set of equations—the Asymptotic Baxter– Bethe Ansatz—that determine the asymptotic spectrum of Regge trajectories in the BFKLregime of N = 4 SYM. In this challenging limit, our method yields multi-loop results in the’t Hooft coupling, with the perturbative accuracy increasing as the quantum numbers grow.Our formalism not only provides a straightforward path to obtain multi-loop perturbativedata, as we demonstrate, but also enables the classification of trajectories, paving the wayfor systematic non-perturbative studies up to the strong-coupling regime.

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Cite This Study

Gromov et al. (2025) studied this question.

synapsesocial.com/papers/69a75e67c6e9836116a28fc7https://kclpure.kcl.ac.uk/portal/en/publications/12893575-49c9-4429-acb5-1ba695f227c1
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