Model Theory, Combinatorics and Valued Fields

Model Theory, Combinatorics and Valued Fields

Institut Henri Poincaré via YouTube Direct link

Presentation of the T1 2018 : Model theory, combinatorics and valued fields

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Presentation of the T1 2018 : Model theory, combinatorics and valued fields

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Model Theory, Combinatorics and Valued Fields

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  1. 1 Presentation of the T1 2018 : Model theory, combinatorics and valued fields
  2. 2 First order rigidity of high-rank arithmetic groups
  3. 3 Model-theoretic distality and incidence combinatorics
  4. 4 Let's talk about multiple crossings
  5. 5 Pseudo-finite dimensions, modularity, and generalisations of Elekes–Szabo
  6. 6 New Developments in Hypergraph Ramsey Theory
  7. 7 The Algebraic Revolution in Combinatorial and Computational Geometry: State of the Art
  8. 8 Absolute notions in model theory
  9. 9 Modeling limits
  10. 10 Automorphism groups and Ramsey properties of sparse graphs
  11. 11 Rank Bounds for Design Matrices and Applications
  12. 12 On finite dimensional omega-categorical structures and NIP theories
  13. 13 Ramsey classes and sparsity for finite models
  14. 14 More designs
  15. 15 Using nonstandard natural numbers in Ramsey Theory
  16. 16 A stable arithmetic regularity lemma in finite-dimensional vector spaces over fields of prime order
  17. 17 Stable and NIP regularity in groups
  18. 18 Metrizable universal minimal flows and Ramsey theory
  19. 19 A quantitative inverse theorem for the U⁴ norm over finite fields
  20. 20 Quantitative bounds on the topology of semi-algebraic and definable sets
  21. 21 Ramsey theorems for classes of structures with functions and relations
  22. 22 Dimension and automorphisms in the differential field of transseries
  23. 23 On the decidability of ℚªᵇ_p
  24. 24 Multi-valued algebraically closed fields are NTP₂
  25. 25 NIP Henselian fields
  26. 26 Motivic height zeta functions and motivic Euler products
  27. 27 Definability of Berkovich curves
  28. 28 Zero dimensional valuations on equicharacteristic noetherian local domains
  29. 29 Pushing back the barrier of imperfection
  30. 30 Topological transcendence degree
  31. 31 Specialization of difference equations in positive characteristic
  32. 32 C-minimal valued fields
  33. 33 A non-archimedean Ax-Lindemann theorem
  34. 34 Uniform p-adic wave front sets and zero loci of functions of C exp-class
  35. 35 An analogue of o-minimality for valued fields
  36. 36 Virtual rigid motives of definable sets in valued fields
  37. 37 Tropical motivic integration
  38. 38 An introduction to perfectoid spaces and the tilting correspondence
  39. 39 Toward an imaginary Ax-Kochen-Ershov principle
  40. 40 On definability of valuations of finitely generated fields
  41. 41 Motivic integration and p-adic reductive groups
  42. 42 On the axiomatisation of C_p with roots of unity
  43. 43 A tour of globally valued fields
  44. 44 Structure from density
  45. 45 On groups definable in geometric fields
  46. 46 Boundedness and absoluteness of some dynamical invariants in model theory
  47. 47 Strongly minimal groups in o-minimal structures
  48. 48 Ax-Schanuel for Shimura varieties
  49. 49 Disintegrated differential equations and mixing Anosov flows
  50. 50 Abraham Robinson’s legacy in model theory and its applications
  51. 51 On local interdefinability of analytic functions
  52. 52 Definable equivariant retractions onto skeleta in non-archimedean geometry
  53. 53 D-varieties and the Dixmier-Moeglin equivalence
  54. 54 Nonarchimedean integrals as limits of complex integrals
  55. 55 p-adic Integration along the Hitchin Fibration and Applications
  56. 56 Model Theory of Fields with Virtually Free Group Action
  57. 57 Towards Strong Minimality and the Fuchsian Triangle Groups
  58. 58 Definably simple groups in valued fields
  59. 59 Ampleness in strongly minimal structures
  60. 60 On PC-exact saturation

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