Recently, it was shown that the spectrum of anomalous dimensions and other important observables in N = 4 SYM are encoded into a simple nonlinear Riemann-Hilbert problem: the P\mu-system or Quantum Spectral Curve. In this letter we present the P\mu-system for the spectrum of the ABJM theory. This may be an important step towards the exact determination of the interpolating function h(\lambda) characterising the integrability of the ABJM model. We also discuss a surprising symmetry between the P\mu-system equations for N = 4 SYM and ABJM.

Quantum Spectral Curve of the N = 6 Supersymmetric Chern-Simons Theory

CAVAGLIA', Andrea;TATEO, Roberto
2014-01-01

Abstract

Recently, it was shown that the spectrum of anomalous dimensions and other important observables in N = 4 SYM are encoded into a simple nonlinear Riemann-Hilbert problem: the P\mu-system or Quantum Spectral Curve. In this letter we present the P\mu-system for the spectrum of the ABJM theory. This may be an important step towards the exact determination of the interpolating function h(\lambda) characterising the integrability of the ABJM model. We also discuss a surprising symmetry between the P\mu-system equations for N = 4 SYM and ABJM.
2014
113
2
021601
021605
http://journals.aps.org/prl/abstract/10.1103/PhysRevLett.113.021601
http://xxx.lanl.gov/pdf/1403.1859
ABJM Model, Anomalous Dimensions, Quantum Spectral Curve
A. Cavaglià; D. Fioravanti; N. Gromov; R. Tateo
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/2318/148699
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