Trends in the representation theory of finite dimensional algebras : 1997 joint summer research conference on trends in the representation theory of finite dimensional algebras, July 20-24, 1997, Seattle, Washington /

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Bibliographic Details
Imprint:Providence, R.I. : American Mathematical Society, c1998.
Description:xiii, 356 p. : ill. ; 26 cm.
Language:English
Series:Contemporary mathematics, 0271-4132 ; 229
Contemporary mathematics (American Mathematical Society) ; v. 229.
Subject:
Format: Print Book
URL for this record:http://pi.lib.uchicago.edu/1001/cat/bib/3642934
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Other authors / contributors:Green, Edward L., 1946-
Huisgen-Zimmermann, Birge, 1946-
ISBN:0821809288 (soft : alk. paper)
Notes:Includes bibliographical references.
Table of Contents:
  • Postprojective partitions for tilting torsion pairs
  • Derived canonical algebras as one-point extensions
  • Special biserial algebras and their automorphisms
  • Wild subquivers of the Auslander-Reiten quiver of a tame algebra
  • Representation theory of Noetherian Hopf algebras satisfying a polynomial identity
  • Finite representation type and periodic Hochschild (co-)homology
  • The syzygy theorem for monomial algebras
  • Algebras whose derived category is tame
  • Circular biextensions of tame concealed algebras
  • On the distribution of AR-components of restricted Lie algebras
  • Compatible deformations
  • Directing objects in hereditary categories
  • On subcategories associated with tilting modules
  • Modules of the highest homological dimension over a Gorenstein ring
  • Derived equivalence of graph algebras
  • Basic results on wild hereditary algebras
  • On minimal approximations of modules
  • Serre duality for generalized Auslander regular algebras
  • Classifying finite-dimensional semisimple Hopf algebras
  • Geometry of modules: Degenerations
  • The preprojective algebra of a tame quiver: The irreducible components of the module varieties
  • Representation types, Tits reduced quadratic forms and orbit problems for lattices over orders
  • Degenerations in module varieties with finitely many orbits