Operator Algebra Seminar - Advanced Topics in C*-Algebras and Groupoids

Operator Algebra Seminar - Advanced Topics in C*-Algebras and Groupoids

Fields Institute via YouTube Direct link

Finite dimensional approximations of groups

8 of 44

8 of 44

Finite dimensional approximations of groups

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Classroom Contents

Operator Algebra Seminar - Advanced Topics in C*-Algebras and Groupoids

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  1. 1 The rank ratio bound and the radius of comparison of the Cuntz semigroups.
  2. 2 Nuclear dimension of twisted groupoid C*-algebras
  3. 3 Nonisomorphic simple AH-algebras with the same Elliott invariant and radius of comparison
  4. 4 Cuntz-Pimsner algebras of twisted partial Z-actions
  5. 5 Graph products and strong 1-boundedness
  6. 6 Cohomological obstructions to group stability
  7. 7 On the Existence, or lack, of non-commutative factors of a dynamical system
  8. 8 Finite dimensional approximations of groups
  9. 9 Fraïssé Theory for Cuntz semigroup
  10. 10 Large finite values of Rokhlin dimension with commuting towers
  11. 11 Traces on ultrapowers of C*-algebras
  12. 12 Correspondences, K-theory and homology for étale groupoids
  13. 13 On the symmetry of L1(G) for certain group extensions
  14. 14 The zero-product structure of C*-algebras
  15. 15 Tensor category equivariant Z-stability
  16. 16 Infinitesimal Operators, Part II
  17. 17 Infinitesimal Operators
  18. 18 Long thin covers and nuclear dimension
  19. 19 Exotic circle actions on classifiable C*-algebras
  20. 20 Uniformly Super McDuff II1 Factors
  21. 21 Abstract harmonic analysis: an overview
  22. 22 Some functional analysis theorems
  23. 23 Structure of transformation group C*-algebras
  24. 24 Reading Course Summary
  25. 25 Discussing the Haar measure
  26. 26 Unveiling the Pontryagin Duality Theorem: A Proof in 4 Steps
  27. 27 Classification of Cuntz-Pimsner algebras associated to vector bundles, Part II
  28. 28 Classification of Cuntz-Pimsner algebras associated to vector bundles, Part I
  29. 29 Geometric properties on topological groupoids and applications to the structures... IV
  30. 30 Geometric properties on topological groupoids and applications to the structures... III
  31. 31 Geometric properties on topological groupoids and applications to the structures... II
  32. 32 Geometric properties on topological groupoids and applications to the structures... I
  33. 33 Covering dimension for Cuntz semigroups
  34. 34 The Global Glimm Problem
  35. 35 Jung-Hayes free entropy and its applications to von Neumann algebras, Part II
  36. 36 Jung-Hayes free entropy and its applications to von Neumann algebras, Part I
  37. 37 Optimal Transport Theory in Free Probability, Part II
  38. 38 Optimal Transport Theory in Free Probability, Part I
  39. 39 Soft C*-algebras
  40. 40 An introduction to the Cuntz semigroup
  41. 41 Around Z-stability: a classification of Villadsen algebras [...], Part II
  42. 42 Around Z-stability: a classification of Villadsen algebras [...], Part I
  43. 43 A generalized BDF-Kasparov theorem and Voiculescu theorem, Part II
  44. 44 A generalized BDF-Kasparov theorem and Voiculescu theorem, Part I

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