Fields- Workshop on Operator Algebras and Applications: Non-Commutative Geometry

  1. Title:
    Quantitative operator K-theory, positive scalar curvature and filling radius

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  2. Title:
    The Euler operator and minimal dynamics

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  3. Title:
    Lecture 03 | Symplectic geometry of Teichmueller spaces for surfaces with boundary

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  4. Title:
    On maximally hypoelliptic differential operators

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  5. Title:
    Noncommutative principal bundles on projective bases and their differential calculi

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    Lecture 02 | Symplectic geometry of Teichmueller spaces for surfaces with boundary

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  7. Title:
    On Atiyah sequences of braided Lie algebras and their splittings

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  8. Title:
    Absolute Riemann-Roch for Q ; Rings of S[μn] -polynomials

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  9. Title:
    [Coxeter Lecture Series: Alain Connes] Lecture 02 | From rings of operators to noncommutative geometry

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  10. Title:
    Helton-Howe Trace, Connes-Chern Character, and Quantization

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  11. Title:
    The Newlander-Nirenberg theorem in b-geometry

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  12. Title:
    Spectral triples on the Berkovich line

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  13. Title:
    Relative K -homology of higher-order differential operators

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  14. Title:
    f-Continuous Operators on B(L2M) and the Families Index

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  15. Title:
    Geometric Realisation of Spectral Triples on M2(C)

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  16. Title:
    Lecture 01 | Symplectic geometry of Teichmueller spaces for surfaces with boundary

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  17. Title:
    Large time behavior of Laplacians on symmetric spaces

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  18. Title:
    [Coxeter Lecture Series: Alain Connes] Lecture 01 | From rings of operators to noncommutative geometry

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  19. Title:
    On deformation spaces of Lie groupoids

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  20. Title:
    Scalable Operators with Coefficients in a C∗− Algebra

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