Jacob Lurie: A Riemann-Hilbert Correspondence in P-adic Geometry

Jacob Lurie: A Riemann-Hilbert Correspondence in P-adic Geometry

Hausdorff Center for Mathematics via YouTube Direct link

Intro

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1 of 24

Intro

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Jacob Lurie: A Riemann-Hilbert Correspondence in P-adic Geometry

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  1. 1 Intro
  2. 2 Last Time: Perfectoid Riemann-Hilbert Functors
  3. 3 Perfected Hodge-Tate Crystals
  4. 4 Crystals from the Riemann-Hilbert Functor
  5. 5 The Perfectoid Case
  6. 6 Perfectoidization of Schemes
  7. 7 Properties of the Perfectoidization
  8. 8 A More Concrete Riemann-Hilbert Functor
  9. 9 The Module Structure on RH
  10. 10 Spectral Methods
  11. 11 Computing the Perfectoidization
  12. 12 Affineness of Perfectoidization
  13. 13 Properties of the Riemann-Hilbert Functor
  14. 14 Example: Characteristic p
  15. 15 Mixed Characteristic
  16. 16 Finiteness Theorem
  17. 17 Globalization
  18. 18 Some Rigid Geometry
  19. 19 A Formula for RH
  20. 20 Zavyalov's Theorem
  21. 21 The Primitive Comparison Theorem
  22. 22 Exactness
  23. 23 Duality
  24. 24 Application

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