NTNU

Summer School 2001:
Homological conjectures for finite dimensional algebras

The program of the first part

  1. Aslak B. Buan/Dag Madsen:
         Origins and statements
  2. Claudia Strametz/Rachel Taillefer:
          Resolutions and finitistic dimension for monomial algebras
  3. Oleksandr Khomenko:
          Finite finitistic dimension for radical cubed 0 and generalisations
  4. Nicole Snashall/John Hunton:
          Resolutions in general
  5. James A. Shepherd:
         Gröbner bases
  6. Alison Parker:
          Basic definitions and examples
  7. Maud De Visscher/Rowena Paget:
          Contravariant finiteness for the modules of finite projective dimension
  8. Christelle Chesne:
          Torsion theories and tilting modules
  9. Francesca Mantese:
          Correspondence between (co)tilting modules and special homologically finite subcategories
  10. Bernt Tore Jensen/Li Libin/Xiuping Su:
          Representation dimension of artin algebras
  11. Reinhard Waldmüller:
          Varieties of algebras and modules
  12. Dagmar M. Meyer:
          Bounds for global and finistic dimensions
  13. Joachim Simon:
         The Auslander-Buchsbaum formula
  14. Koen De Naeghel/Bert Sevenhant:
          Characterisations of regular local rings
  15. Dirk Kussin:
          Characterisations of complete intersections
  16. Javier Sanchez/Dolors Herbera:
          Finitistic dimension equals Krull dimension
  17. Kenji Lefevre-Hasegawa:
          The difference between the little and the big finitistic dimension
  18. Andrew Hubery/Jan Schröer:
          Criteria for equality of the little and the big finitistic dimension
  19. Jan Schröer/Andrew Hubery:
          Contravariant finiteness for the modules of projective dimension less than n
  20. Martin Hertweck/Marcos Soriano:
          Introduction to derived categories and tilting
  21. Fabio Stumbo:
          Reduction techniques for homological conjectures
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BACK TO program of the first part
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