Fields- Workshop on Operator Spaces, Locally Compact Quantum Groups and Amenability

  1. Title:
    Coamenability and quantum groupoids

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  2. Title:
    Product type actions of compact quantum groups

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  3. Title:
    Graphs of quantum groups and K-amenability

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  4. Title:
    Property T for locally compact quantum groups

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  5. Title:
    Hypergroups and their amenability notions

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  6. Title:
    Weighted Fourier algebras on non-compact Lie groups and their spectrumy

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  7. Title:
    Lp -representations of discrete quantum groups

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  8. Title:
    Isometries of real Hilbert C*-modules

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  9. Title:
    Unitarizable group representations and amenable operator algebras

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  10. Title:
    Amenability properties of Banach algebra valued continuous functions

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  11. Title:
    Haagerup approximation property and positive cones associated with a von Neumann algebra

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  12. Title:
    Amenability properties of the noncommutative Schwartz space

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  13. Title:
    Quantum Wiener chaos expansion

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  14. Title:
    Quantum groups actions and noncommutative boundaries

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  15. Title:
    The Haagerup property of the generalised Drinfel'd double.

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  16. Title:
    The Haagerup property for arbitrary von Neumann algebras

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  17. Title:
    An uncertainty principle for unimodular quantum groups

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  18. Title:
    Amenable minimal Cantor systems of free groups arising from

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  19. Title:
    Dimension-flatness and Lück's amenability conjecture.

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  20. Title:
    Taylor’s functional calculus and derived categories

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