Claudia Chaio, Piotr Malicki
Abstract
We characterize the finiteness of degrees of irreducible morphisms between indecomposable modules lying in coils of the Auslander–Reiten quivers of artin algebras. We mainly study non-zero compositions of irreducible morphisms between indecomposable modul
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We characterize the finiteness of degrees of irreducible morphisms between indecomposable modules lying in coils of the Auslander–Reiten quivers of artin algebras. We mainly study non-zero compositions of irreducible morphisms between indecomposable modul
Key concepts: Indecomposable module, Morphism, Mathematics, Pure mathematics, Composition (language), Zero (linguistics), Algebra over a field, Linguistics