Fields- Workshop on Hamiltonian Geometry and Quantization

  1. Title:
    Symplectic Diffeology

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  2. Title:
    Some reflections on the moduli spaces of flat connections with involutions

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  3. Title:
    Lattice recursions and Integrability

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  4. Title:
    Quantum Matter, Hyperbolic Band Structures, and Moduli Spaces

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  5. Title:
    Blitz session

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  6. Title:
    Lifting Torus Actions to Integrable Systems

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  7. Title:
    Lie groupoids determined by their orbit spaces

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  8. Title:
    The Equivariant Cohomology of Hamiltonian T-Spaces of Complexity One

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  9. Title:
    Dynamical systems arising from the classification of geometric structures

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  10. Title:
    A Quantum Central Limit Theorem and Some Related Things

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  11. Title:
    Which Physical Systems Can Be Quantized?

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  12. Title:
    Independence of polarization for Lagrangian fibrations and integral-integral affine geometry

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  13. Title:
    On the Mukai conjecture and the Kostant game

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  14. Title:
    Multiple Horn problem

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  15. Title:
    Finding symplectic balls in disguise with integrable systems

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  16. Title:
    Blitz session

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  17. Title:
    An extension of the classification of 4-dimensional Hamiltonian S1 -spaces to almost complex manifolds

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  18. Title:
    Symplectic embeddings and infinite staircases in toric 4-manifolds

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  19. Title:
    From symplectic deformation to isotopy, equivariantly

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  20. Title:
    On a symplectic generalization of a Hirzebruch problem

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