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May 31, 2026Journal of High Energy Physics0 citationsOpen Access

Gluing Quantum Spectral Curves: a two-copy osp (4|2) construction

FCFilipp ChernikovSESimon EkhammarNGNikolay Gromov

Key Points

  • This research aims to propose a Quantum Spectral Curve for planar string theory using symmetry and integrability concepts.
  • Developed a Quantum Spectral Curve supported by Ramond-Ramond flux.
  • Tested the construction by analyzing large volume limits and comparing to existing literature.
  • Extended the Asymptotic Bethe Ansatz to incorporate massless modes.
  • Successfully reproduced crossing equations and Bethe equations as documented.
  • Identified a puzzling compatibility issue between crossing equations and braiding unitarity for certain phases.
  • Provided insights that may enhance understanding in related systems through potential novel structures.

Abstract

A bstract We propose a Quantum Spectral Curve for planar string theory on AdS 3 ×S 3 ×S 3 ×S 1 supported by pure Ramond-Ramond flux. Our proposal is built on symmetry considerations and integrability-based functional relations. To test our construction, we consider the large volume limit and successfully reproduce the crossing equations and the correct structure of the Bethe equations found in the literature. In a symmetric subsector, we find agreement with previously known results and furthermore extend the Asymptotic Bethe Ansatz to include massless modes. Beyond this sector, we identify an interesting puzzle regarding the compatibility of crossing equations with braiding unitarity for individual dressing phases, which warrants further investigation and may require additional physical insights or novel structures not previously encountered in related systems. As we expect the QSC to be exact in the planar limit, our proposal may open the way for non-perturbative analysis of this holographic system.

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Cite This Study

Chernikov et al. (2026) studied this question.

synapsesocial.com/papers/6a1bd0525783ba022b6fc2f5https://doi.org/10.1007/jhep05(2026)285
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