Junior Trimester Program - Algebraic Geometry

Junior Trimester Program - Algebraic Geometry

Hausdorff Center for Mathematics via YouTube Direct link

Brian Lehmann: Geometric characterizations of big cycles

42 of 52

42 of 52

Brian Lehmann: Geometric characterizations of big cycles

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Junior Trimester Program - Algebraic Geometry

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  1. 1 Maryna Viazovska: CM values of regularized theta lifts
  2. 2 Peter Scholze: The pro-etale site
  3. 3 Michael Rapoport: The arithmetic transfer conjecture for exotic formal moduli spaces
  4. 4 Miles Reid: Graded rings and Fano 3-Folds - an introduction to Tom and Jerry
  5. 5 Matteo Longo: Half weight modular forms and rational points on elliptic curves
  6. 6 James McKernan: Toric varieties via the Cox ring
  7. 7 Klaus Künnemann: A tropical approach to non archimedean Arakelov theory I
  8. 8 Massimo Bertolini: Beilinson Flach elements and the arithmetic of elliptic curves
  9. 9 Arvid Perego: Moduli spaces of stable sheaves on non algebraic K3 surfaces
  10. 10 Igor Burban: Non commutative nodal curves and finite dimensional algebras
  11. 11 Sukhendu Mehrotra: Hilbert schemes of points on K3 surfaces and deformations
  12. 12 Xiaolei Zhao: The MMP for deformations of Hilbert schemes of points on projective plane
  13. 13 Paola Frediani: Totally geodesic submanifolds in the Torelli locus
  14. 14 R. Lazarsfeld: The Equations Defining Projective Varieties. Part 1
  15. 15 Alessio Corti: Mirror symmetry for orbifold del Pezzo surfaces
  16. 16 Daniel Disegni: The p adic Gross Zagier formula on Shimura curves
  17. 17 Fabrizio Andreatta: Integral canonical models of orthogonal Shimura varieties
  18. 18 Gavril Farkas: Moduli spaces of odd theta characteristics
  19. 19 Stefan Kebekus The geometry of singularities in the Minimal Model Program and applications to singul
  20. 20 Marcello Bernardara: Semiorthogonal decompositions and birational geometry of geometrically rational
  21. 21 Tom Sutherland: Stability conditions and flat connections
  22. 22 Alexandru Dimca: Betti numbers of hypersurfaces and defects of linear systems I
  23. 23 Tonghai Yang: Heights of Kudla Rapoport divisors and derivatives of L function
  24. 24 Arend Bayer: Birationl geometry of hyperkahler varieties
  25. 25 Walter Gubler: A tropical approach to non archimedean Arakelov theory II
  26. 26 Michael Kemeny: The moduli of singular curves on K3 surfaces
  27. 27 Justin Sawon: Coisotropic reduction in holomorphic symplectic geometry
  28. 28 Paolo Stellari: Stable ACM bundles on cubic threefolds and fourfolds
  29. 29 Eyal Markman: Hyperholomorphic sheaves and generalized deformations of K3 surfaces
  30. 30 Jürg Kramer: Effective bounds for Faltings' delta function
  31. 31 Gregory Sankaran: Moduli of deformation generalised Kummer varieties
  32. 32 Ben Howard: Supersingular points on som orthogonal and unitary Shimura varieties
  33. 33 Christian Lehn: Symplectic varieties from cubic fourfolds
  34. 34 Sandor Kovacs: Inversion of adjunction for rational and Du Bois pairs
  35. 35 Alessandro Verra: On the universal abelian variety over A 5 and the slope of A 6
  36. 36 Karl Schwede: Ordinary reductions & F singularities
  37. 37 Lutz Hille: On the derived category in global dimension two joint with David Ploog
  38. 38 Mingmin Shen: Constructing foliations from rational curves
  39. 39 R. Lazarsfeld: The Equations Defining Projective Varieties. Part 2
  40. 40 Andreas Krug: Derived symmetries of Hilbert schemes of the projective plane
  41. 41 Yongnam Lee: Q-Gorenstein Deformations and their applications
  42. 42 Brian Lehmann: Geometric characterizations of big cycles
  43. 43 Alexandru Dimca: Betti numbers of hypersurfaces and defects of linear systems IV
  44. 44 R. Lazarsfeld: The Equations Defining Projective Varieties. Part 3.1
  45. 45 Meng Chen: On the geography of 3 folds of general type I
  46. 46 R. Lazarsfeld: The Equations Defining Projective Varieties. Part 3.2
  47. 47 R. Lazarsfeld: The Equations Defining Projective Varieties part 4
  48. 48 Alexandru Dimca: Betti numbers of hypersurfaces and defects of linear systems II
  49. 49 Meng Chen: On the geometry of 3 folds of general type II
  50. 50 Alexandru Dimca: Betti numbers of hypersurfaces and defects of linear systems III
  51. 51 Meng Chen: On the geography of 3 folds of general type III
  52. 52 Meng Chen: On the geography of 3 folds of general type IV (incomplete)

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