Unzerlegbare Darstellungen I
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LetK be the structure got by forgetting the composition law of morphisms in a given category. A linear representation ofK is given by a map V associating with any morphism ϕ: a→e ofK a linear vector space map V(ϕ): V(a)→V(e). We classify thoseK having only finitely many isomorphy classes of indecomposable linear representations. This classification is related to an old paper by Yoshii [3].
[1] Tensho Yoshii. On algebras of bounded representation type , 1956 .
[2] J. Jans. ON THE INDECOMPOSABLE REPRESENTATIONS OF ALGEBRAS , 1957 .