Simons- Program:Geometric and Representation-Theoretic Aspects of Quantum Integrability

  1. Title:
    Opers — what they are and what they are good for?

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    Gaudin models associated with Lie superalgebras.

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    A geometric realization of the center of the small quantum group

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  4. Title:
    A geometric realization of the center of the small quantum group

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  5. Title:
    Solutions of the Bethe Ansatz Equations as Spectral Determinants.

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    Conserved charges in the quantum simulation of integrable spin chains

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    Bootstrapping Quantum Spectral Curves

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  8. Title:
    Macdonald Polynomials with elliptic coefficients and analog of the Cherednik's operators for them

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  9. Title:
    On a deformation of quantum groups and their tensor categories.

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  10. Title:
    The Quantum Inverse Scattering Method from 4d Chern-Simons Theory

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  11. Title:
    Line operators and Cherkis Bows

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  12. Title:
    Reduction of cluster structure.

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  13. Title:
    From Koornwinder operators to cluster algebra: Proof of the Macdonald-Q-system conjecture

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  14. Title:
    Graded Characters, Quantum Q-systems, and spherical DAHA

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  15. Title:
    6D SCFTs, Long Quivers, and (Super-)Spin Chains

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  16. Title:
    Towards 2-Categorical 3d Mirror Symmetry

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  17. Title:
    "The quantum algebra behind Hubbard model"

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  18. Title:
    From Gaudin models to CFT: the integrability of multipoint conformal blocks

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  19. Title:
    LOG-CANONICAL COORDINATES ON POISSON-LIE GROUPS

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