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Separation of variables in the quantum integrable models related to the Yangian Y[sl(3)]

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arxiv hep-th/9212076 v1 pith:GW6HZV3N submitted 1992-12-11 hep-th nlin.SIsolv-int

Separation of variables in the quantum integrable models related to the Yangian Y[sl(3)]

classification hep-th nlin.SIsolv-int
keywords quantumvariablesseparationconstructedcoordinatesintegrableyangianalgebraic
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There being no precise definition of the quantum integrability, the separability of variables can serve as its practical substitute. For any quantum integrable model generated by the Yangian Y[sl(3)] the canonical coordinates and the conjugated operators are constructed which satisfy the ``quantum characteristic equation'' (quantum counterpart of the spectral algebraic curve for the L operator). The coordinates constructed provide a local separation of variables. The conditions are enlisted which are necessary for the global separation of variables to take place.

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    nlin.SI 2025-11 unverdicted novelty 6.0

    The quantum cubic Szegő equation exhibits integer spectra for its Hamiltonian and conserved hierarchies, indicating superintegrability beyond ordinary quantum integrability.