Junior Trimester Program - Topology

Junior Trimester Program - Topology

Hausdorff Center for Mathematics via YouTube Direct link

Johan Alm: Brown's dihedral moduli space and freedom of the gravity operad

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1 of 63

Johan Alm: Brown's dihedral moduli space and freedom of the gravity operad

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Junior Trimester Program - Topology

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  1. 1 Johan Alm: Brown's dihedral moduli space and freedom of the gravity operad
  2. 2 Joseph Ayoub: Motivic Galois groups (Lecture 1)
  3. 3 Joseph Ayoub: Motivic Galois groups (Lecture 2)
  4. 4 Joseph Ayoub: Motivic Galois groups (Lecture 3)
  5. 5 Philip Hackney: Higher cyclic operads
  6. 6 Benoit Fresse: Rational homotopy theory, the little discs operads and graph complexes (Lecture 3)
  7. 7 Benoit Fresse: Rational homotopy theory, the little discs operads and graph complexes (Lecture 2)
  8. 8 Markus Spitzweck: Mixed Tate motives and fundamental groups (Lecture 3)
  9. 9 Markus Spitzweck: Mixed Tate motives and fundamental groups (Lecture 2)
  10. 10 Markus Spitzweck: Mixed Tate motives and fundamental groups (Lecture 1)
  11. 11 Lukasz Grabowski: The Atiyah problem for k-homology gradients
  12. 12 Thomas Schick: On the center valued Atiyah conjecture for L2-Betti numbers
  13. 13 Stefan Friedl: The L2-Alexander function of knots and 3-manifolds (Lecture 1)
  14. 14 Dawid Kielak: Alexander and Thurston norms, and the Bieri-Neumann-Strebel invariants ...
  15. 15 Wolfgang Lück: Universal L2-torsion, L2-Euler characteristics, Thurston norms and polytopes
  16. 16 Corina Ciobotaru: Analytic aspects of locally compact groups
  17. 17 Nikolay Nikolov: On growth of homology torsion in amenable groups
  18. 18 Yi Liu: On the L2-Alexander torsion of 3-manifolds
  19. 19 Stefan Friedl: The L2-Alexander function of knots and 3-manifolds (Lecture 2)
  20. 20 Nigel Higson: Isomorphism conjectures for non discrete groups
  21. 21 Alexander Engel: The Burghelea conjecture
  22. 22 Romain Tessera: Finite decomposition complexity an introduction
  23. 23 Grigori Avramidi: Topology of ends of finite volume, non positively curved manifolds
  24. 24 Wolfgang Lück: The group cohomology of certain crystallographic groups and applications
  25. 25 Arthur Bartels: The Farrell Jones conjecture for mapping class groups (part 1)
  26. 26 Arthur Bartels: The Farrell Jones conjecture for mapping class groups (part 2)
  27. 27 Xiaolei Wu: On the finiteness of the classifying space for the family of virtually cyclic subgroups
  28. 28 Dan Ramras: Coassembly for representation spaces
  29. 29 Christoph Winges: On the isomorphism conjecture for Waldhausen's algebraic K-theory of spaces
  30. 30 Daniel Kasprowski: On the K-theory of groups with finite decomposition complexity
  31. 31 Gregory Arone: Calculus of functors and homotopy theory (Lecture 1)
  32. 32 Gregory Arone: Calculus of functors and homotopy theory (Lecture 2)
  33. 33 Gregory Arone: Calculus of functors and homotopy theory (Lecture 3)
  34. 34 Markus Land: The 2-completion of L-theory for C*-algebras
  35. 35 Marco Schlichting: Introduction to Higher Grothendieck Witt groups (Lecture 1)
  36. 36 Marco Schlichting: Introduction to Higher Grothendieck Witt groups (Lecture 2)
  37. 37 Marco Schlichting: Introduction to Higher Grothendieck Witt groups (Lecture 3)
  38. 38 Markus Spitzweck: A Grothendieck Witt space for stable infinity categories with duality
  39. 39 Lars Hesselholt: Around topological Hochschild homology (Lecture 1)
  40. 40 Lars Hesselholt: Around topological Hochschild homology (Lecture 2)
  41. 41 Lars Hesselholt: Around topological Hochschild homology (Lecture 3)
  42. 42 Lars Hesselholt: Around topological Hochschild homology (Lecture 4)
  43. 43 Paul Arne Østvær: The motivic Hopf map and the homotopy limit problem for hermitian K theory
  44. 44 Alon Nissan-Cohen: Towards an ∞-categorical version of real THH
  45. 45 Bjørn Dundas: Consequences for K theory
  46. 46 Oliver Röndigs: The slices of Hermitian K-theory (Lecture 1)
  47. 47 Lars Hesselholt: Around topological Hochschild homology (Lecture 8)
  48. 48 Lars Hesselholt: Around topological Hochschild homology (Lecture 7)
  49. 49 Rémi Molinier: Cohomology with twisted coefficients of linking systems and stable elements
  50. 50 Bob Oliver: Local structure of finite groups and of their p completed classifying spaces
  51. 51 Matthew Gelvin: Minimal characteristic bisets of fusion systems
  52. 52 Jesper Grodal: Burnside rings in algebra and topology (Part 2)
  53. 53 Jesper Grodal: Burnside rings in algebra and topology (Part 1)
  54. 54 Radu Stancu: Saturation and the double Burnside ring
  55. 55 Radu Stancu: Fusion systems: survival kit
  56. 56 Bjørn Dundas: The trace map
  57. 57 Lars Hesselholt: Around topological Hochschild homology (Lecture 5)
  58. 58 Lars Hesselholt: Around topological Hochschild homology (Lecture 6)
  59. 59 Ergün Yalcin: Representation rings for fusion systems and dimension functions
  60. 60 Justin Lynd: Control of fixed points and centric linking systems
  61. 61 Antonio Díaz Ramos: Mackey functors for fusion systems
  62. 62 Benjamin Böhme: The Dress splitting and equivariant commutative multiplications
  63. 63 Sejong Park: Double Burnside rings and Mackey functors with applications to fusion systems

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