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Representations of algebras, Vol.2 Proc Ninth int. conf 2000

✍ Scribed by Happel D., Zhang Y. (eds.)


Publisher
Beijing
Year
2002
Tongue
English
Leaves
357
Category
Library

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✦ Table of Contents


Representations of Algebras II
Contents
Benson: The nucleus and extensions between modules for a finite group
Brenner and Butler: Almost periodic algebras and pivoted bimodules: resolutions and Yoneda algebras
BrΓΌstle: On E6-free tree algebras
Cuelho and SmalΓΈ: Almost split sequences in categories of quivers with relations
Green and Solberg: Hochschild cohomology rings and triangular rings
Happel: On consequences of the characterization of hereditary categories with tilting object
Hille: Minimal infinite configurations for strictly filtered k[T]/Tn-modules and parabolic groups actions
Kerner: Exact structures on the categories of regular modules
Jagadeeshan and Kleiner: Pullbacks and a generalization of hereditary algebras
Kosakowska: Indecomposable sincere prinjective modules over multipeak sincere posets of finite prinjective type with at least four maximal elements
Kussin: The automorphism groups of domestic and tubular exceptional curves over the real numbers
Li and Zhang: Colored Ringel-Hall algebras: applications to quantized Borcherds superalgebras
Michelena: Artin algebras with all idempotent ideals projective of finite representation type
Nagase: .-Wild algebras
PeΓ±a and Trepode: Quasitilted one-point extensions of tilted algebras
Ringel: The diamond category of a locally discrete ordered set
Ringel: A ray quiver construction of hereditary abelian categories with Serre duality
Roiter: Representations of marked quivers
Schaps and Zakay-Illouz: Braid group action on the refolding tilting complexes of the Brauer star algebra
Simson: On coalgebras of tame comodule type
Yamagata: The rigid automorphism group of a repetitive algebra


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The third conference (SPT2001) was attended by over 50 mathematicians, physicists and chemists. The proceedings present the advancement of research in this field - more precisely, in the different fields at whose crossroads symmetry and perturbation theory sit.