An interesting family of algebras

DOI10.1007/BF01194235zbMath0821.16013OpenAlexW1989533472MaRDI QIDQ1325092

José Antonio de la Peña, Christof Geiss

Publication date: 4 July 1994

Published in: Archiv der Mathematik (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/bf01194235

zbMATH Keywords

polynomial growthuniversal coveringstame representation typeGalois coverings\(k\)- bounded quiversalgebras of infinite representation typelocally support finite covers

Mathematics Subject Classification ID

Representation type (finite, tame, wild, etc.) of associative algebras (16G60)

Related Items (16)

Indecomposable representations of generalized weyl algebras ⋮ Non-reduced automorphism schemes ⋮ Superspecies and their representations. ⋮ Covering functors without groups. ⋮ On degenerations of tame and wild algebras ⋮ On the corank of the Tits form of a tame algebra ⋮ The intrinsic fundamental group of a linear category ⋮ The fundamental groups of a triangular algebra ⋮ THE UNIVERSAL COVER OF A MONOMIAL TRIANGULAR ALGEBRA WITHOUT MULTIPLE ARROWS ⋮ Algebras with cycle-finite Galois coverings ⋮ Representation type of nodal algebras of type \(D\). ⋮ Stabilizer conjecture for representation-tame Galois coverings of algebras ⋮ On the inductive construction of Galois coverings of algebras. ⋮ Comparing the simplicial and the Hochschild cohomologies of a finite dimensional algebra ⋮ Galois coverings of enriched categories and an extension of Cohen-Montgomery theorem ⋮ One-parameter families of modules for tame algebras and bocses.

Cites Work

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• Group algebras of polynomial growth
• Iterated tubular algebras
• The universal cover of a quiver with relations
• Representation-finite algebras and multiplicative bases
• Galois coverings of representation-infinite algebras
• Covering spaces in representation-theory
• Quadratic forms and preinjective modules
• On Tame Algebras and Bocses
• Eigenvalues of Coxeter Transformations and the Gelfand-Kirillov Dimension of the Preprojective Algebras
• Functors preserving tameness
• Functorial Filtrations II: Clans and the Gelfand Problem

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