Representations of generalized equipped posets and posets with automorphisms over Galois field extensions.

DOI10.1016/J.JALGEBRA.2011.02.014zbMath1234.16009OpenAlexW2076932660MaRDI QIDQ645261

Alexander Zavadskij

Publication date: 8 November 2011

Published in: Journal of Algebra (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jalgebra.2011.02.014

zbMATH Keywords

finite representation typeindecomposable representationsrepresentations of posetscategories of representationsbimodule matrix problemscomplexification functorsequipped posetsevolving functorsfolding functorsGalois field extensionsposets with automorphismsrealification functors

Mathematics Subject Classification ID

Representation type (finite, tame, wild, etc.) of associative algebras (16G60) Representations of quivers and partially ordered sets (16G20) Algebraic aspects of posets (06A11) Canonical forms, reductions, classification (15A21)

Related Items (5)

THE ZAVADSKIJ’S CALCULUS ⋮ On the apparatus of differentiation DI-DV for posets ⋮ Algebraically equipped posets ⋮ Adjoint functors, projectivization, and differentiation algorithms for representations of partially ordered sets. ⋮ Unnamed Item

Cites Work

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• Tame algebras and integral quadratic forms
• Schurian sp-representation-finite right peak PI-rings and their indecomposable socle projective modules
• Algebra VIII: Representations of finite-dimensional algebras. Transl. from the Russian
• Matrix problems and categories of matrices
• Partially ordered sets of finite type
• One-parameter equipped posets and their representations
• Functors and dyadic sets of finite type
• Tame equipped posets.
• Unzerlegbare Darstellungen. I. (Indecomposable representations. I)
• SEMIMAXIMAL RINGS OF FINITE TYPE
• Torsion-Free Modules and Diagrams of Vector Spaces
• Representation of partially ordered sets

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