School on Commutative Algebra and Algebraic Geometry in Prime Characteristics

School on Commutative Algebra and Algebraic Geometry in Prime Characteristics

ICTP Mathematics via YouTube Direct link

Vector bundles and tight closure

1 of 40

1 of 40

Vector bundles and tight closure

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School on Commutative Algebra and Algebraic Geometry in Prime Characteristics

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  1. 1 Vector bundles and tight closure
  2. 2 F-singularities — applications of characteristic p methods to singularity theory
  3. 3 Polynomial invariant rings in modular invariant theory
  4. 4 Local cohomology of invariant rings
  5. 5 Groebner deformations and F-singularities
  6. 6 Singularity invariants in positive characteristic
  7. 7 Singularities via BCM Algebras
  8. 8 The Frobenius test exponents in prime characteristic
  9. 9 F-threshold of filtration of ideals
  10. 10 The F-rationality of Blow-up
  11. 11 Vector bundles and tight closure
  12. 12 F-singularities — applications of characteristic p methods to singularity theory
  13. 13 Perturbations of ideals in local rings
  14. 14 Epsilon multiplicity in graded dimension two and density functions
  15. 15 A density function for a Noetherian filtration of homogeneous ideals
  16. 16 Singularity invariants in positive characteristic
  17. 17 Singularities via BCM Algebras
  18. 18 The Weak Lefschetz Property of monomial ideals and Mixed Multiplicities of ideals
  19. 19 The Hilbert functions of Artinian local complete intersections
  20. 20 Vector bundles and tight closure
  21. 21 F-singularities — applications of characteristic p methods to singularity theory
  22. 22 Betti cones over fiber products
  23. 23 On regularity of symbolic and ordinary powers of weighted oriented graphs
  24. 24 Singularity invariants in positive characteristic
  25. 25 Singularities via BCM Algebras
  26. 26 Symbolic powers of edge ideals of weighted oriented graphs
  27. 27 Invariants of binomial edge ideals via linear programs
  28. 28 Tight Hilbert polynomial and F-rational local rings
  29. 29 Vector bundles and tight closure
  30. 30 F-singularities — applications of characteristic p methods to singularity theory
  31. 31 Affine semigroups of maximal projective dimension
  32. 32 Bounds for the reduction number of primary ideals in dimension three
  33. 33 Affine semigroups of maximal projective dimension
  34. 34 The v-Number of Monomial Ideals
  35. 35 Betti sequence of the projective closure of affine monomial curve
  36. 36 Singularity invariants in positive characteristic
  37. 37 Singularities via BCM Algebras
  38. 38 Image of linear derivations and Mathieu-Zhao subspaces
  39. 39 (A,d)-modules, Hochschild homology and higher derivations
  40. 40 Upper bounds on two Hilbert coefficients

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