Simons- Program: Integrability in Modern Theoretical and Mathematical Physics (Fall 2012)

  1. Title:
    On Elliptic Calogero-Moser Systems for Complex Crystallographic Reflection Groups

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  2. Title:
    State Integrals of Turaev-Viro Type on Shaped Triangulations

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  3. Title:
    Knot Homologies from Instanton Counting With Ramification

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  4. Title:
    The Verlinde formula from mirror symmetry

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  5. Title:
    Integrability and Gauge Theory: Summary and Outlook

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  6. Title:
    Hall Algebras and Quantum Groups

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  7. Title:
    Three Dimensional Gauge Theories and Integrable Systems

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  8. Title:
    Non-abelian Strings in Omega Background

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  9. Title:
    Symplectic Field Theory as a Generator of Quantum Integrable Systems Continued

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  10. Title:
    Towards QFT Modeling of Real Numbers

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  11. Title:
    Symplectic Field Theory as a Generator of Quantum Integrable Systems

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  12. Title:
    Towards QFT Modeling of Real Numbers

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  13. Title:
    N=2 Strings, Integrability and Duality

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  14. Title:
    Towards QFT Modeling of Real Numbers

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  15. Title:
    Some Remarks on the Quantum Hall Effect

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  16. Title:
    Quantitative Ising

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  17. Title:
    Quantitative Ising

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  18. Title:
    T-Analog of Q-Characters of Yangians and Betti Numbers of Graded Quiver Varieties Continued

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  19. Title:
    Quantitative Ising

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  20. Title:
    T-Analog of Q-Characters of Yangians and Betti Numbers of Graded Quiver Varieties

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