Simons- Program: Integrability, enumerative geometry and quantization

  1. Title:
    Counting curves in 1, 3, and 5 dimensions

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  2. Title:
    Counting curves in 1, 3, and 5 dimensions

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  3. Title:
    Descendent GW/PT correspondence via vertex operators

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  4. Title:
    Counting curves in 1, 3, and 5 dimensions

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  5. Title:
    Equivariant GW theory of P^1

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  6. Title:
    Counting curves in 1, 3, and 5 dimensions

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  7. Title:
    Equivariant GW theory of P^1

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  8. Title:
    Counting curves in 1, 3, and 5 dimensions

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  9. Title:
    GW/Hurwitz correspondence for curves

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  10. Title:
    Bethe ansatz in the geometric setting

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  11. Title:
    Polynomial relations among kappa classes on the moduli space of stable curves.

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  12. Title:
    Tautological relations and integrable systems

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  13. Title:
    Multiplicative Vertex Algebras and Wall-Crossing in Equivariant K-theory

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  14. Title:
    Central Charges and Higgs-Coulomb Correspondence in Abelian GLSMs

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  15. Title:
    The Amplituhedron and its Triangulations

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  16. Title:
    Symplectic duality for topological recursion

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  17. Title:
    Enumeration of hypermaps, rationally constrained KP hierarchies and the Givental-Milanov-Tseng approach to their Hirota equations.

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  18. Title:
    Logarithmic double ramification cycles

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  19. Title:
    KP integrability of triple Hodge integrals

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  20. Title:
    Symplectic groupoid and cluster algebra description of closed Riemann surfaces

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